CN112914883B

CN112914883B - Method for measuring weight value in sleep state through eccentricity confidence

Info

Publication number: CN112914883B
Application number: CN202110073910.2A
Authority: CN
Inventors: 丁英锋
Original assignee: Chongqing Huohoucao Technology Co ltd
Current assignee: Chongqing Huohoucao Technology Co ltd
Priority date: 2021-01-19
Filing date: 2021-01-19
Publication date: 2022-02-11
Anticipated expiration: 2041-01-19
Also published as: CN112914883A

Abstract

The invention discloses a method for measuring a weight value in a sleep state through an eccentric confidence coefficient, which comprises the steps of arranging a plurality of pressure sensors under a bed, and determining the duration of a measuring time period; defining a long time window, and judging a steady state through the long time window; when the steady state of the bed state is finished, determining the steady state weight of the user in the steady state period, and calculating the eccentricity confidence coefficient as the steady state confidence coefficient or the reference value of the steady state confidence coefficient; and after the measuring time period is finished, selecting one or more steady-state weights according to the steady-state confidence coefficients to calculate the time period weight of the user in the measuring time period. According to the invention, the steady state duration and the confidence coefficient of the steady state duration can be calculated by dividing the long time window and judging whether the long time window is in a steady state or not, and the steady state weight is obtained; and evaluating the credibility of each steady state weight through the eccentricity confidence coefficient to further obtain a weight value capable of representing the actual weight of the user, and providing accurate weight data for basic health monitoring.

Description

Method for measuring weight value in sleep state through eccentricity confidence

Technical Field

The invention relates to the field of basic health monitoring, in particular to a method for measuring a weight value in a sleep state through an eccentricity confidence coefficient.

Background

The accuracy of a conventional electronic scale is generally 0.1kg, at which the reading is relatively easy to stabilize, and once stabilized, the electronic scale outputs the reading to a display screen as if only one value is read. In fact, the readings obtained by weighing the body weight using any electronic weighing device are a sequence and not a single value. Since basic health monitoring needs to acquire high-precision weight data of a user so as to analyze and monitor health status, generally, a high-precision pressure sensor with the weight below 10g is used, measurement of the pressure sensor is a dynamic process, as long as certain precision is achieved, slight disturbance can generate reading difference, and if measurement is performed once per second, different readings can be generated per second, so that the weight data is difficult to stabilize, for example, the length of time of the user in a bed is 8 hours, that is, the length of time of 8 × 60 × 60 is 28800 seconds, and 28800 weighing readings can be generated; it is difficult to determine which weighing data can more accurately reflect the actual weight of the user.

Additionally, the actions of the person in bed, such as: the reading of the pressure sensor is influenced when people get on the bed, get off the bed, turn over and the like, and large instantaneous fluctuation occurs; if these effects are not eliminated, the measured weight values are distorted significantly.

Disclosure of Invention

The technical problem to be solved by the invention is to provide a method for measuring the weight value in the sleep state through the eccentricity confidence coefficient.

The technical scheme of the invention is as follows:

a method of measuring a weight value in a sleep state with an eccentricity confidence, comprising the steps of:

step S1, arranging a plurality of pressure sensors under the bed, wherein each pressure sensor is spaced for a first preset time T₀Testing primary pressure, converting the pressure into weight, defining a total reading A to represent the sum of the reading values of all pressure sensors, and predefining an empty bed reading B to represent the total reading in an empty bed state; defining the instantaneous body weight W-A-B measured at each measurement moment;

step S2, determining the duration of a measuring period, and determining the reference weight W of the user in the measuring period_r；

Step S3, after each measurement, judging whether the measurement time is in an empty bed state, if so, returning to execute S3; otherwise, go to step S4;

step S4, defining the starting time as a certain measuring time of the pressure sensor and the length as uT₀The time period of (a) is a long time window, wherein u is a natural number; judging whether the instantaneous weight W in a long time window with the current measuring time as the end time is in a stable state or not, if so, judging that the instantaneous weight W is in the stable state currently, executing the step S5, and otherwise, returning to continue executing the step S3;

step S5, judging whether the steady state is finished, if so, executing step S6; otherwise, returning to continue the step S5;

step S6, defining steady state body weight W_CRepresenting the weight value of the user during a steady state, determining the steady state weight W of the user during the steady state according to the instantaneous weight W measured at a certain measuring time or a plurality of measuring times during the steady state_C(ii) a Defining a steady state confidence C tableSteady state body weight W measured in Steady state_CConfidence of (3), define an eccentricity confidence C_bRepresenting the confidence coefficient obtained according to the eccentricity of the stress action point of the total load after the user gets on the bed; the eccentricity confidence C_bThe calculation method comprises the following steps: the geometric center (x) of the bed is first determined_c，y_c) Then taking the total load F at any time of the steady state as the total load F of the steady state₀Calculating the total load F₀Point of action of force (x)₀，y₀) And then calculating the coordinate deviation (x) of the stress action point of the total load F at any measurement moment_c，y_c) To an extent exceeding (x)₀，y₀) Deviation (x)_c，y_c) Is the eccentricity confidence coefficient C_b(ii) a C is to be_bAs a reference value for calculating the steady-state confidence C or directly using C_bAs a steady state confidence C; return to perform step S3;

body weight W in defined time interval_ZRepresenting the weight value measured by the user in a measuring time interval, and selecting one or more steady state weights W in the measuring time interval in accordance with the confidence of each steady state after the measuring time interval is ended_CCalculating the weight W of the user during the measuring period_Z。

Furthermore, 1 pressure sensor is respectively arranged at each of four bed legs of the bed, and the measured values of the four pressure sensors are defined as A1, A2, A3 and A4; defining the measurement values of the four pressure sensors in an empty bed state as B1, B2, B3 and B4; defining the pressure value increased by a single pressure sensor in a bed state relative to an empty bed state as the reading of the pressure sensor, and respectively recording the reading as I1, I2, I3 and I4, wherein I1 is A1-B1, I2 is A2-B2, I3 is A3-B3, and I4 is A4-B4;

with the point of action (x) of I3₃，y₃) As origin, the point of action of I3 and the point of action of I4 (x)₄，y₄) The line is the x-axis, the action point of I3 and the action point of I1 (x)₁，y₁) The connecting line establishes a plane rectangular coordinate system for the y axis; point of action (x) of the total load at any measurement instant in the bed state₀，y₀) On the abscissa x thereof₀Expressed as:

ordinate y₀Expressed as:

wherein x is₂Abscissa, y, representing the point of action of I2₂The ordinate of the action point of I2 is shown.

Furthermore, n pressure sensors are padded under the bed, wherein n is a natural number larger than 3, a plane rectangular coordinate system is established, the horizontal coordinate and the vertical coordinate of each pressure sensor are determined, and the stress action point (x) of the total load at any measuring moment in the bed state₀，y₀) On the abscissa x thereof₀Expressed as:

ordinate y₀Expressed as:

where Ii denotes the pressure value of the ith pressure sensor increased in the bed state relative to the empty bed state, x_iDenotes the abscissa, y, of the ith pressure sensor_iThe ordinate of the i-th pressure sensor is indicated.

Furthermore, only the eccentricity in the x-axis direction of the abscissa is considered when calculating the eccentricity confidence, and the eccentricity in the y-axis direction of the ordinate is ignored.

Further, the calculation of the eccentricity confidence coefficient C according to the cumulative distribution function formula of normal distribution is satisfied_bWhen x is₀＜x_cTime, eccentricity confidence C_bExpressed as:

when x is₀≥x_cTime, eccentricity confidence C_bIs shown as

Wherein σ_bA pre-specified standard deviation of eccentricity for the x-axis direction of the abscissa.

Further, in the step S2, the reference weight W of the user in the measurement period is determined_rThe method comprises the following steps: for a first measurement period, a weight value is preset as a reference weight W_r(ii) a For a second measurement period, reference body weight W_rThe calculated user's time-interval body weight W for the first measurement time interval_ZFor the third and subsequent measurement periods, the body weight W is determined in accordance with the periods of two measurement periods preceding the measurement period_ZThe formed trend line determines the reference body weight W_r。

Further, in step S3, the method of determining whether the empty bed state is present is: defining the starting moment as a certain measuring moment of the pressure sensor and the length as vT₀The time period of (1) is a short time window, wherein v is a natural number less than u, whether the short time window taking the current measurement time as the end time is in a stable state or not is judged, if the short time window is in the stable state, the average value or the median of the instantaneous body weight W in the short time window is taken as the measured body weight W of the measurement time₁Comparing the measured body weight W₁Is less than the empty bed threshold value, if the measured body weight W₁If the value of (A) is less than the empty bed threshold value, judging that the measurement moment is in an empty bed state;

the method for judging whether the short time window is in a stable state comprises the following steps: defining the standard deviation of all instantaneous weight W values recorded within a short time window as σ_TWDSetting a short steady state standard deviation threshold delta₀When a short time window knotIf it is bound, σ of the short time window_TWD≤δ₀Judging that the instantaneous weight W in the short time window is in a stable state; if σ_TWD＞δ₀Then, the instantaneous weight W in the short time window is determined to be in an unstable state.

Further, in step S4, the method of determining whether the instantaneous weight W is in a stable state for a long time window includes: defining the standard deviation of all instantaneous weight W values recorded over a long time window as σ_TWCSetting a long steady state standard deviation threshold delta₁When a long time window ends, if σ of the long time window_TWC≤δ₁Judging that the instantaneous weight W in the long time window is in a stable state; if σ_TWC＞δ₁Then, the instantaneous weight W in the long time window is determined to be in an unstable state.

Further, a reference weight confidence C is defined_rShows the steady state body weight W according to the steady state_CAnd a reference body weight W_rThe smaller the difference is, the reference weight confidence C_rThe higher; defining a steady state duration confidence C_hRepresenting the confidence coefficient obtained from the steady state duration, the longer the steady state duration, the confidence coefficient C of the steady state duration_hThe higher; use of C_b、C_r×C_b、C_b×C_hOr C_r×C_b×C_hAs the steady state confidence C.

Further, after the measuring time period is finished, the weight W of the user in the measuring time period is calculated_ZThe method comprises ranking the steady states in the measurement period according to the confidence of the steady state, and taking the weight W of one or more steady states during the steady state according to the ranking_CCalculating the weight W of the user during the measuring period_Z。

Has the advantages that: according to the invention, the steady state duration and the confidence coefficient of the steady state duration can be calculated by dividing the long time window and judging whether the long time window is in a steady state or not, and the steady state weight is obtained; and evaluating the credibility of each steady state weight through the eccentricity confidence coefficient to further obtain a weight value capable of representing the actual weight of the user, and providing accurate weight data for basic health monitoring.

Drawings

FIG. 1 is a flow chart of a preferred embodiment of a method of measuring a weight value in a sleep state with an off-center confidence level in accordance with the present invention;

FIG. 2 is a respective graph of reference body weight confidence for a reference body weight of 80Kg using a normal distribution;

fig. 3 is a schematic diagram of the force condition of the bed plate when four pressure sensors are used.

Detailed Description

In order to make the technical solutions in the embodiments of the present invention better understood and make the above objects, features and advantages of the embodiments of the present invention more comprehensible, the technical solutions in the embodiments of the present invention are described in further detail below with reference to the accompanying drawings.

In the description of the present invention, unless otherwise specified and limited, it is to be noted that the term "connected" is to be interpreted broadly, and may be, for example, a mechanical connection or an electrical connection, or a communication between two elements, or may be a direct connection or an indirect connection through an intermediate medium, and a specific meaning of the term may be understood by those skilled in the art according to specific situations. In addition, for convenience of description, the units of "weight", "force" and "load" in this application are in terms of mass and in units of g.

As shown in fig. 1, a preferred embodiment of the method for measuring a weight value in a sleep state with an eccentricity confidence of the present invention comprises the steps of:

step S1, arranging a plurality of pressure sensors under the bed, wherein each pressure sensor is spaced for a first preset time T₀Testing primary pressure and converting the pressure into weight, preferably arranging a pressure sensor under each of four bed feet of the bed for a first preset time T₀Preferably 1s, of course, the first preset time T₀Other values may also be set; defining a total reading A to represent the sum of the reading values of the pressure sensors, a predefined empty bed reading B to represent the total reading in the empty bed state, and the value of the empty bed reading B can be calculated in the measuring processLine modification and correction; the instantaneous body weight W measured at each measurement instant is defined as a-B.

Step S2, determining the duration of a measuring period, and determining the reference weight W of the user in the measuring period_r. For statistical purposes, a measurement period of 24 hours is typically set, and a measurement period of 12:00:00 pm on each day to 11:59:59 pm on the next day is preferably selected.

Body weight W in defined time interval_ZRepresenting the weight value measured by the user in a measuring time interval, and determining the reference weight W of the user in the measuring time interval_rThe method comprises the following steps: for a first measurement period, a weight value is preset as a reference weight W_r(ii) a For a second measurement period, reference body weight W_rThe calculated user's time-interval body weight W for the first measurement time interval_ZFor the third and subsequent measurement periods, the body weight W is determined from the periods of the previous two measurement periods_ZThe formed trend line determines the reference body weight W_r(ii) a For example, the body weight W during a second measurement period when the measurement period is preceded by_Z60.1KG, the body weight W of the first measurement period preceding the measurement period_ZAt 60KG, the reference weight W of the measurement period is set_rThree replicates were aligned at 59.9 KG. Of course, for the second and subsequent measurement periods, the reference body weight W can also be determined from the mean or median of the preceding measurement periods_r(ii) a That is, the reference body weight W for the second to mth measurement periods_rThe body weight W of all measurement periods before the measurement period_ZFor the (m +1) th and subsequent measurement periods, the reference body weight W_rThe body weight W of a period m measurement periods before the measurement period_ZAverage or median of. m is a natural number greater than 2, for example, when m is 5, the period weight W of 5 measurement periods before the measurement period (all measurement periods before the measurement period when less than 5 measurement periods before the measurement period) is set_ZThe mean or median of (1) is the reference body weight W of the measurement period_rTo reduce the measurement of a certain measurement periodThe effect on the measurement period thereafter when an anomaly in the value occurs.

Step S3, measuring the body weight W according to the measuring time after each measurement₁Judging whether the measurement time is in an empty bed state, if so, returning to continue to execute the step S3; if it is in the bed state, step S4 is executed.

In the present embodiment, the method of determining whether the empty bed state is present is: defining the starting moment as a certain measuring moment of the pressure sensor and the length as vT₀The time period of (1) is a short time window, wherein v is a natural number less than u, whether the short time window taking the current measurement time as the end time is in a stable state or not is judged, if the short time window is in the stable state, the average value or the median of the instantaneous body weight W in the short time window is taken as the measured body weight W of the measurement time₁Comparing the measured body weight W₁Is less than the empty bed threshold value, if the measured body weight W₁If the value of (A) is less than the empty bed threshold value, judging that the measurement moment is in an empty bed state; otherwise, it is determined to be in bed. Since the measurement accuracy of the pressure sensor is 10g or less (about 7g), the empty bed threshold value may be set to 10g, but may be set to other values such as 15g and 20 g.

The method for judging whether the short time window is in a stable state comprises the following steps: defining the standard deviation of all instantaneous weight W values recorded within a short time window as σ_TWDSetting a short steady state standard deviation threshold delta₀When a short time window ends, if σ of the short time window_TWD≤δ₀Judging that the instantaneous weight W in the short time window is in a stable state; if σ_TWD＞δ₀Then, the instantaneous weight W in the short time window is determined to be in an unstable state.

During the steady state of the empty bed condition, each pressure sensor is calibrated once every second preset time, preferably 30 minutes, although the second preset time may be set to other values. In the present embodiment, the calibration method is based on the value of the currently measured total reading a (i.e., the total reading at each measurement time within a short time window with the current measurement time as the end time)Mean or median) as the value of the empty bed reading B, so that the measured body weight W at that measurement time₁The value of (d) is 0. The influence of temperature change on the pressure sensor can be reduced through calibration, and the measurement precision is improved.

Step S4, defining the starting time as a certain measuring time of the pressure sensor and the length as uT₀The time period of (a) is a long time window, where u is a natural number, preferably u is 60 (i.e., uT)₀1 minute) of the measured time, whether the instantaneous weight W within a long time window having the current measurement time as the end time is in a steady state or not is judged, if the instantaneous weight W within the long time window is in a steady state, it is judged that the instantaneous weight W is in a steady state currently, step S5 is executed, and if the instantaneous weight W within the long time window is in an unsteady state, step S3 is executed.

The method for judging whether the instantaneous weight W in the long time window is in a stable state comprises the following steps: defining the standard deviation of all instantaneous weight W values recorded over a long time window as σ_TWCSetting a long steady state standard deviation threshold delta₁When a long time window ends, if σ of the long time window_TWC≤δ₁Judging that the instantaneous weight W in the long time window is in a stable state; if σ_TWC＞δ₁Then, the instantaneous weight W in the long time window is determined to be in an unstable state.

The steady state is defined as: if the long time window of the stable state is included between two adjacent long time windows of the unstable state, the duration of the long time window of the stable state between the two adjacent long time windows of the unstable state is defined as a stable state.

In this embodiment, the time of the ith measurement is defined as t_iI is a natural number; defining a starting time t_iHas a long time window TW_iDefining the starting time as t_i+1Has a long time window TW_i+1If the long time window TW_iFor non-steady state, the long time window TW_i+1In steady state, the slave long time window TW is considered_i+1At a starting time t_i+1Begins to enter a steady state, t_i+1A start time defined as a steady state; if long time window TW_i～TW_i+kAll are in steady state, k is a natural number, and the long time window TW_i+k+1If the state is unstable, the long time window TW is considered_i+kEnd time (t)_i+k+uT₀) End of steady state, will (t)_i+k+uT₀) Defined as the end time of the steady state.

Step S5, judging whether the steady state is finished, if so, executing step S6; if the steady state is not ended, the process returns to continue to step S5.

In order to more fully detect the health condition of the user, it is sometimes determined whether an abnormal quiet event occurs during the sleep of the user. Namely presetting an abnormal quiet standard deviation threshold delta₂When the steady state is not finished as a result of executing step S5, the following steps are executed:

step S501, the sigma of the long time window is set_TWCAnd delta₂Comparing if sigma of the long time window is_TWC≤δ₂If yes, judging that an abnormal quiet event exists, and executing the step S502; otherwise, the process returns to step S5. The abnormal quiet event can also be used as a basis for judging the health condition of the user, if the abnormal quiet event occurs, the health condition of the user is indicated to have hidden danger, and the health condition of the user can be further evaluated according to the frequency and the frequency of the abnormal quiet event.

And step S502, reporting the abnormal quiet event, and returning to execute the step S5.

Step S6, defining steady state body weight W_CRepresenting the weight value of the user during the steady state, and determining the steady state weight W of the user during the steady state according to the instantaneous weight W measured at a certain measuring time or a plurality of measuring times during the steady state_CFor example, the value of the instantaneous weight W at the steady-state end time may be set as the steady-state weight W during the steady state_CThe average value of the instantaneous body weights W at all the measurement times during the steady state period may be used as the steady state body weight W during the steady state period_C(ii) a Meanwhile, a steady-state confidence coefficient C is defined to represent the steady-state body weight W tested in the steady state_CConfidence of (2), defining a steady-state duration confidence C_hRepresentation derived from steady state durationAccording to the cumulative distribution function calculation formula of exponential distribution, calculating the confidence coefficient C of the steady-state duration_hThe longer the steady state duration, the more confidence C_hThe higher; c is to be_hAs a reference value for calculating the steady-state confidence C; the execution returns to step S3.

In calculating the steady-state confidence coefficient C, a reference weight confidence coefficient C may also be predefined_rShows the steady state body weight W according to the steady state_CAnd a reference body weight W_rThe smaller the difference is, the reference weight confidence C_rThe higher; defining a steady state duration confidence C_hRepresenting the confidence coefficient obtained from the steady state duration, the longer the steady state duration, the confidence coefficient C of the steady state duration_hThe higher; use of C_r、C_b、C_h、C_r×C_h、C_r×C_b、C_b×C_hOr C_r×C_b×C_hAs the steady-state confidence C, it is preferable to use C_r×C_b×C_hAs the steady state confidence C.

1. Method for calculating confidence of steady-state duration

The confidence of the steady state duration is determined by the duration of the steady state, specifically, the duration of the steady state is calculated by subtracting the start time of the steady state from the end time of the steady state, for example, the long time window of the first steady state in the steady state is TW_i+1The last steady state long time window is TW_i+KThen the steady state duration is: t is t_i+K+uT₀-t_i+1＝(u+k-1)T₀. Then manually setting a standard value T of the expected steady state duration_AThis value can be updated iteratively, so that in theory its initial value can be arbitrarily specified, e.g. T can be specified_A1 h; selecting one with T_AFor statistical distribution of expected values, which is a time interval based statistic, we temporarily choose exponential distribution according to general experience, although other distributions can be chosen.

For a random variable X, if an exponential distribution is followed, it is written as X to Exp (λ), and its cumulative distribution function can be expressed as:

wherein, the independent variable x is the time length of a certain period of steady state, and the lambda expresses the frequency of the occurrence of non-steady state events in unit time, and defines T_AIs the desired value of the steady-state time duration, i.e. the standard value of the desired steady-state time duration, λ is 1/T_A。

In the present system, the argument x is the duration T of a certain steady state_NAnd λ is the frequency of occurrence of an unsteady state event per unit time. The purpose of using this function is to calculate the cumulative sum of the probabilities of non-steady-state events occurring in all time periods less than a certain time period, i.e. the cumulative distribution function, as our steady-state time period confidence function, thus giving the time period T of any one steady state_NThe confidence of the steady state duration under a certain expected condition is marked as C_hThis is equivalent to giving a confidence score of 1 score for full score, the higher the score, C_hThe higher. C_hIs the same as the cumulative distribution function, namely:

wherein λ is 1/T_A，x＝T_N。

The expected value T needs to be specified in advance before calculation_AE.g. an expected value T specifying the distribution_A1h (i.e. only 1 non-steady state event occurs within 1 hour), the steady state duration T can be derived from the functional expression_NAnd steady state duration confidence C_hThe value correspondence of (a) is shown in table 1:

TABLE 1 Steady-State duration and Steady-State duration confidence degree correspondence Table (T)_A＝1h)

x＝T_N	0.1	0.2	0.3	0.4	0.5	0.6
							F_X(x)＝C_h	0.0952	0.1813	0.2592	0.3297	0.3935	0.4512
x＝T_N	0.7	0.8	0.9	1.0	1.1	1.2
							F_X(x)＝C_h	0.5034	0.5507	0.5934	0.6321	0.6671	0.6988
x＝T_N	1.3	1.4	1.5	1.6	1.7	1.8
							F_X(x)＝C_h	0.7275	0.7534	0.7769	0.7981	0.8173	0.8347
x＝T_N	1.9	2.0	2.1	2.2	2.3	2.4
							F_X(x)＝C_h	0.8504	0.8647	0.8775	0.8892	0.8997	0.9093
x＝T_N	2.5	2.6	2.7	2.8	2.9	3.0
							F_X(x)＝C_h	0.9179	0.9257	0.9328	0.9392	0.9450	0.9502

Looking up the table to find the time length T when the steady state is reached_NConfidence of steady state duration C at 1h_h0.6321, when the steady state time period T_NAt 0.5h, the confidence coefficient C of the steady state duration_hIs 0.3935.

Steady state duration confidence C_hMainly used for combining with the reference weight confidence coefficient and the eccentricity confidence coefficient and obtaining the steady state weight W under each steady state of the same sleep_CCompared with the degree of closeness of the actual body weight, therefore, if the set expected value T is found in the actual operation of the system_AToo high (it is difficult for a person to achieve a steady state of up to 1h during sleep) and thus the score is too low, especially after the three confidences are combined, the value of the steady state confidence number C is too small, 0 after the decimal point is too large to be observed, and the expectation value T can be adjusted down properly_AFor example, specifying the expected value T_AWhen 0.5h, the steady state duration T_NAnd steady state duration confidence C_hThe relationship of (A) is shown in Table 2:

TABLE 2 Steady-State duration and Steady-State duration seat mapping Table (T)_A＝0.5h)

x＝T_N	0.1	0.2	0.3	0.4	0.5	0.6
							F_X(x)＝C_h	0.1813	0.3297	0.4512	0.5507	0.6321	0.6988
x＝T_N	0.7	0.8	0.9	1	1.1	1.2
							F_X(x)＝C_h	0.7534	0.7981	0.8347	0.8647	0.8892	0.9093
x＝T_N	1.3	1.4	1.5	1.6	1.7	1.8
							F_X(X(x)＝C_h	0.9257	0.9392	0.9502	0.9592	0.9666	0.9727
x＝T_N	1.9	2	2.1	2.2	2.3	2.4
							F_X(x)＝C_h	0.9776	0.9817	0.985	0.9877	0.9899	0.9918
x＝T_N	2.5	2.6	2.7	2.8	2.9	3
							F_X(x)＝C_h	0.9933	0.9945	0.9955	0.9963	0.997	0.9975

Thus, the steady state duration T_NAt 0.5h, the confidence coefficient C of the steady state duration_h0.6321, steady state duration T_NConfidence of steady state duration C at 1h_hReaching 0.8647.

2. Calculation method of reference weight confidence

The reference weight confidence is determined by the steady state weight W of the steady state_CAnd a reference body weight W_rIs determined if the last weight value of a person was W_iIn the absence of any additional disturbance (e.g. eating or defecation), it is clear that the result obtained is, with respect to confidence, the weight value to be weighed next time equal to W_iThe time confidence is definitely better than the weight value of (W)_i1kg), the weight value of the next weighing is (W)_i1kg) is definitely better than the value of body weight (W)_i2kg), and so on, that is, the closer the weight value of the next weighing is to W_iThe more trusted it is, and the less trusted it is otherwise. In practical application, we refer to the weight W_rAs a basis for the calculation to estimate the steady state body weight W_CConfidence of (2), i.e. reference body weight confidence, denoted C_r。

In this embodiment, the reference weight confidence level C is characterized by the probability of the non-confidence interval of the normal distribution function_r. The specific calculation method is as follows:

if the random variable X follows a normal distribution with a position parameter (mean) of μ and a scale parameter (standard deviation) of σ, its probability density can be expressed as:

where x is the argument of the probability density distribution function. Defining the probability that a random event X deviates from μ by less than or equal to X as P (X ≦ X), the cumulative distribution function may be expressed as:

let mu be W_rI.e. with reference body weight W_rAs the mean μ of a normal distribution; standard deviation sigma is body weight standard deviation sigma_rIn this case, the standard deviation σ of body weight is first specified_rThe value of (a), which can be empirically specified when first measured_rAn initial value of (1); sigma_rIs not appropriate or relevant, and the standard deviation sigma of the body weight can be measured according to the statistical condition of historical data in the subsequent measurement_rIs iteratively updated.

For any X, consider the probability that random event X deviates from μ by more than X, i.e., when X < μ, the probability of X < X is P (X < X, and X ≧ 2 μ -X); when X ≧ μ, this probability is P (X < 2 μ -X, and X ≧ X). The range of X in parentheses is the confidence interval for X (as opposed to the confidence interval normally used, as illustrated, the system focuses on the dark shaded portion), and the corresponding P is the probability that X falls within this confidence interval, known as the confidence level.

P (X < X, and X ≧ 2 μ -X) ═ 2f (X) when X < μ;

when X is not less than mu, P (X < 2 mu-X, and X not less than X) is 2[1-F (X) ].

Similarly, for any steady state body weight W_CInstantaneous body weight W at any measurement instant deviates from W_rTo an extent exceeding W_CDeviation W_rIs (i.e. W falls within the range of W)_CAnd W_rProbability of a defined non-confidence interval), i.e., reflects W_CThe confidence level of this reading, which is the reference weight confidence C_rIs strictly defined. Namely:

W_C＜W_rtime, reference weight confidence C_rExpressed as:

W_C≥W_rtime, reference weight confidence C_rExpressed as:

wherein x ═ W_c，μ＝W_r，σ＝σ_r。

Examples are as follows: the weight fluctuation of an adult within one day is that + -1% of his total body weight is very normal, nor is + -2% rare, but more than + -3% is rare. According to the definition of normal distribution,. mu. +. 2. sigma_rThe probability of occurrence of an internal event is about 0.9545, and we can tentatively assign a + -3% offset level of + -2 σ_rThen for a reference weight W_r2 sigma for an adult of 80kg_r80 × 3% ═ 2.4, i.e., σ_r1.2 kg. The results of this calculation are shown in table 3: TABLE 3 confidence degree correspondence table between measured body weight and reference body weight

x＝W	76.2	76.4	76.6	76.8	77.0	77.2	77.4	77.6
									C_r＝P	0.1133	0.1336	0.1566	0.1824	0.2113	0.2433	0.2787	0.3173
x＝W	77.8	78.0	78.2	78.4	78.6	78.8	79.0	79.2
									C_r＝P	0.3593	0.4047	0.4533	0.5050	0.5597	0.6171	0.6769	0.7389
x＝W	79.4	79.6	79.8	80.0	80.2	80.4	80.6	80.8
									C_r＝P	0.8026	0.8676	0.9336	1.0000	0.9336	0.8676	0.8026	0.7389
x＝W	81.0	81.2	81.4	81.6	81.8	82.0	82.2	82.4
									C_r＝P	0.6769	0.6171	0.5597	0.5050	0.4533	0.4047	0.3593	0.3173
x＝W	82.6	82.8	83.0	83.2	83.4	83.6	83.8	84.0
									C_r＝P	0.2787	0.2433	0.2113	0.1824	0.1566	0.1336	0.1133	0.0956

As shown in FIG. 2, the dark shaded portion is the steady state body weight W_CExceed (W)_r±2σ_r) Range (i.e. W)_C> 82.4kg or W_C< 77.6kg) of body weight. And by using normal distribution calculation, the deviation degrees of the two are the same, the directions are opposite, and the confidence degrees are the same. Of course, since W_C≥W_rConfidence of time is higher than W_C＜W_rThe confidence of the time, therefore, the reference weight confidence C can be calculated by adjusting the normal distribution to the skewed distribution_r。

3. Method for calculating eccentricity confidence

The eccentricity confidence coefficient is determined by the eccentricity deviating from the geometric center of the bed according to the stress action point of the total load of the user after getting on the bed, and the following description takes the example that 1 pressure sensor is respectively arranged on four bed legs of the bed; defining the measurement values of four pressure sensors, namely absolute outputs of A1, A2, A3 and A4; defining the measurement values of the four pressure sensors in an empty bed state, namely reference outputs of B1, B2, B3 and B4; the pressure value increased by a single pressure sensor in a bed state relative to an empty bed state is defined as the reading of the pressure sensor and is respectively marked as I1, I2, I3 and I4, wherein I1 is A1-B1, I2 is A2-B2, I3 is A3-B3, and I4 is A4-B4; the stress condition of the bed board is shown in figure 3.

Assuming that the bed plate is an ideal rectangle, the gravity center of the bed plate is the geometric center of the bed plate, and the pressure sensors are accurately installed at the four corners of the bed plate, a rectangular plane coordinate system as shown in fig. 3 can be set to use the action point (x) of I3₃，y₃) As origin, the point of action of I3 and the point of action of I4 (x)₄，y₄) The line is the x-axis, the action point of I3 and the action point of I1 (x)₁，y₁) The connecting line is a y-axis, and the coordinate of the action point of I2 is (x)₂，y₂) Then x₃＝x₁＝0，y₃＝y₄＝0，(x_c，y_c) Is the geometric center of the bed board.

Similar to the calculation method of the reference weight confidence coefficient, according to the cumulative distribution function calculation formula of the normal distribution, the total load F at any time of the steady state is taken as the total load F0 of the steady state, preferably the total load F at the end time of the steady state is taken as F₀Assuming the action of forceThe coordinates of the point are (x)₀，y₀) Let x be the argument of the probability density distribution function₀The abscissa of the point of application of force of the total load F at any measurement instant deviates from x_cTo an extent exceeding x₀Deviation x_cIs determined (i.e. the abscissa component of the point of action of the total load F falls by x)₀And x_cProbability of a defined non-confidence interval), i.e. reflecting F₀The confidence level due to its eccentricity, which is the eccentricity confidence C_bIs strictly defined.

According to the stress balance and the moment balance respectively taking the x axis and the y axis as rotating shafts, the united vertical type can be obtained:

due to x₂＝x₄，y₁＝y₂And easily obtaining:

coordinate point (x)₀，y₀) Deviated from the geometric center (x) of the bed board_c，y_c) The distance of (c) may be referred to as eccentricity. However, in general, the behavior of a person in bed is mainly a sideways flip around a line in the direction of the short side, or approximately parallel to the long side, so that in general we only need to care about the eccentricity in the direction of the short side, neglecting the eccentricity in the direction of the long side, and the total eccentricity. Then, if the x-axis direction of the abscissa is the short side of the bed, we only need to care about the eccentricity in this direction. (Note: the x-axis direction of the abscissa in the example graph is more like the long side due to perspective reasons.)

The eccentricity confidence is intuitively seen, namely the more the person leans to the middle of the bed, the more reliable the weighing reading is, and the closer to the bed side, the more unreliable the weighing reading is.

Of course, in practical applications, the pressure may be transmitted through the bed legs, the bed legs may not be exactly located at the four corners of the bed, the four stress points may not be in an ideal rectangle, but the interference caused by these factors is negligible, and for a system in which four bed legs are distributed in a nearly rectangular shape, the distance between the bed legs can be calculated according to the above formula as long as the distance is known.

For the condition that n bed legs are arranged on n pressure sensors, n is a natural number larger than 3, calculation can be carried out by the same method as long as a plane rectangular coordinate system is established and the horizontal coordinate and the vertical coordinate of each pressure sensor are determined, and the stress expression is as follows:

the calculation yields:

When only the eccentricity in the x-axis direction of the abscissa is considered, the eccentricity confidence coefficient C can be obtained_bThe calculation method of (c) is as follows:

x₀＜x_ctime, eccentricity confidence C_bIs shown as

x₀≥x_cTime, eccentricity confidence C_bIs shown as

Wherein σ_bAs the standard deviation of eccentricity in the x-axis direction of the abscissa, σ can be empirically specified at the time of the first measurement_bAn initial value of (1); sigma_bIs not appropriate or relevant, and the eccentricity standard deviation sigma can be measured later according to the statistical condition of historical data_bAnd performing iterative updating.

After the measurement time interval is finished, sequencing all steady states in the measurement time interval according to the confidence coefficient of the steady states, and selecting the steady state weight W with the highest confidence coefficient in the bed state_COr steady state body weight W of the first few ranked_CAs the time period weight W of the user_ZSteady state body weight W_CThe instantaneous weight W measured at any measurement time in the steady state may be taken, or the average value of the instantaneous weights W measured at all measurement times in the steady state may be taken, and preferably the instantaneous weight W measured at the end time of the steady state is taken as the steady state weight W_C. In addition, one-time main sleep can be selected as the target sleep in the measurement period, if the main sleep does not exist, one-time sleep with the longest steady state duration in the measurement period is selected as the target sleep, and the steady state weight W in the target sleep is used_CDaily reference body weight W is carried out_rAnd (4) calculating.

The method for judging the main sleep comprises the steps of presetting a main sleep time threshold, judging the sleep with the total sleep time length being more than or equal to the main sleep time threshold as the main sleep, if a user leaves the bed in the middle of the sleep, but gets into the bed again in the time threshold of getting into the bed and getting out of the bed, counting the time for one sleep before and after, not counting the time for two times, and regarding a common user, the total time length of getting into the bed (namely the time length of the bed in the in-bed state) can be used as the total sleep time length; the values of the main sleep time threshold and the time thresholds for getting on and off the bed can be set and adjusted according to actual conditions; for example, the main sleep time threshold may be set to 3h, and the time threshold for getting on or off bed may be set to 30 min.

The following special cases may exist:

(1) when the sleep spanning the time point of 12:00:00 at noon (namely the sleep spanning two measurement periods) is calculated, the sleep is divided into a part before 12:00:00 and a part after 12:00:00, if the time length of the former part is longer than that of the latter part, the sleep is counted as the statistics of the previous day, and if the time length of the former part is less than or equal to that of the latter part, the sleep is counted as the statistics of the latter day; therefore, as long as the time length of the latter part exceeds the former part, the sleep report statistics of the previous day can be started without waiting until the end of the sleep.

(2) For a user who is in bed for a long time, because the time of leaving the bed is often less than half an hour, the condition of sleeping for one time cannot be divided in the 24-hour time which is specified by people, the user is marked as long-term lying in bed, then the main sleeping time and the target sleeping time are marked based on the steady state time instead of the time of being in bed and the time of falling asleep, and the values of the main sleeping time threshold value and the time threshold values of getting on and off the bed for judging the main sleeping time are reduced; for example, a main sleep time threshold value of 30min and a time threshold value of getting on or off bed of 1min can be set; of course, the specific value can be adjusted according to the actual situation.

After the target sleep is selected, if the target sleep comprises multiple stages of steady states, all the steady states in the target sleep are ranked from high to low according to the confidence level C, and the steady state weight W of one stage of steady state with the highest confidence level C is selected_CAs the user's weight W during the last measurement period_ZAnd a reference weight W for the current measurement period_r(ii) a Of course, the steady state body weight W of the first several steady states with the confidence C ranking can also be calculated_CAs the average value of the user's weight W in the last measurement period_ZAnd a reference weight W for the current measurement period_r。

After the measuring time interval is finished, the sleeping quality of the user in the measuring time interval can be carried out according to indexes such as sleeping times, sleeping duration and abnormal quiet events in the sleeping process in the measuring time intervalEvaluating; and can be based on the weight W of each previous measurement period_ZThe change condition and the sleep quality condition of the user are evaluated.

The undescribed parts of the present invention are consistent with the prior art, and are not described herein.

The above description is only an embodiment of the present invention, and not intended to limit the scope of the present invention, and all equivalent structures made by using the contents of the present specification and the drawings can be directly or indirectly applied to other related technical fields, and are within the scope of the present invention.

Claims

1. A method for measuring a weight value in a sleep state with an eccentricity confidence, comprising the steps of:

step S6, defining steady state body weight W_CRepresenting the weight value of the user during a steady state, determining the steady state weight W of the user during the steady state according to the instantaneous weight W measured at a certain measuring time or a plurality of measuring times during the steady state_C(ii) a Defining a Steady State confidence C representing the Steady State body weight W tested in Steady State_CDefining a reference weight confidence C_rShows the steady state body weight W according to the steady state_CAnd a reference body weight W_rThe smaller the difference is, the reference weight confidence C_rThe higher; defining a steady state duration confidence C_hRepresenting the confidence coefficient obtained from the steady state duration, the longer the steady state duration, the confidence coefficient C of the steady state duration_hThe higher; defining an eccentricity confidence C_bRepresenting the confidence coefficient obtained according to the eccentricity of the stress action point of the total load after the user gets on the bed; the eccentricity confidence C_bThe calculation method comprises the following steps: the geometric center (x) of the bed is first determined_c，y_c) Then taking the total load F at any time of the steady state as the total load F of the steady state₀Calculating the total load F₀Point of action of force (x)₀，y₀) And then calculating the coordinate deviation (x) of the stress action point of the total load F at any measurement moment_c，y_c) To an extent exceeding (x)₀，y₀) Deviation (x)_c，y_c) Is the eccentricity confidence coefficient C_b(ii) a Use of C_r×C_b、C_b×C_hOr C_r×C_b×C_hAs a steady state confidence C; return to perform step S3;

body weight W in defined time interval_ZRepresenting the weight value measured by the user in a measuring time interval, and selecting one or more steady state weights W in the measuring time interval in accordance with the confidence of each steady state after the measuring time interval is ended_CCalculating the weight W of the user during the measuring period_Z(ii) a Specifically, the steady states in the measurement period are ranked according to the confidence degrees of the steady states, and the steady state weight W in one or more steady states is taken according to the ranking condition_CCalculating the weight W of the user during the measuring period_Z。

2. The method for measuring a weight value in a sleep state with an eccentricity confidence as claimed in claim 1, wherein 1 pressure sensor is provided at each of four legs of the bed, and the measured values of the four pressure sensors are defined as a1, a2, A3 and a 4; defining the measurement values of the four pressure sensors in an empty bed state as B1, B2, B3 and B4; defining the pressure value increased by a single pressure sensor in a bed state relative to an empty bed state as the reading of the pressure sensor, and respectively recording the reading as I1, I2, I3 and I4, wherein I1 is A1-B1, I2 is A2-B2, I3 is A3-B3, and I4 is A4-B4;

with the point of action (x) of I3₃,y₃) As origin, the point of action of I3 and the point of action of I4 (x)₄,y₄) The line is the x-axis, the action point of I3 and the action point of I1 (x)₁,y₁) The connecting line establishes a plane rectangular coordinate system for the y axis; point of action (x) of the total load at any measurement instant in the bed state₀，y₀) On the abscissa x thereof₀Expressed as:

ordinate y₀Expressed as:

3. The method of claim 1, wherein n pressure sensors are placed under the bed, n is a natural number greater than 3, a rectangular plane coordinate system is established, and the abscissa and ordinate of each pressure sensor are determined, and the force effect on the total load at any measurement time under the bed is measuredPoint (x)₀，y₀) On the abscissa x thereof₀Expressed as:

ordinate y₀Expressed as:

4. The method for measuring a weight value in a sleep state with an eccentricity confidence according to claim 2 or 3, wherein the eccentricity confidence is calculated by considering only the eccentricity in the x-axis direction of the abscissa and ignoring the eccentricity in the y-axis direction of the ordinate.

5. The method for measuring a weight value in a sleep state with an eccentricity confidence according to claim 2 or 3, wherein the eccentricity confidence C is calculated satisfying a cumulative distribution function formula according to a normal distribution_bWhen x is₀＜x_cTime, eccentricity confidence C_bExpressed as:

when x is₀≥x_cTime, eccentricity confidence C_bIs shown as

6. The method for measuring a weight value in a sleep state with an eccentricity confidence as claimed in claim 1, wherein in the step S2, the reference weight W of the user in the measurement period is determined_rThe method comprises the following steps: for a first measurement period, a weight value is preset as a reference weight W_r(ii) a For a second measurement period, reference body weight W_rThe calculated user's time-interval body weight W for the first measurement time interval_ZFor the third and subsequent measurement periods, the body weight W is determined in accordance with the periods of two measurement periods preceding the measurement period_ZThe formed trend line determines the reference body weight W_r。

7. The method for measuring a weight value in a sleep state with an eccentricity confidence as set forth in claim 1, wherein the step S3 is performed by determining whether the sleep state is an empty bed state or not by: defining the starting moment as a certain measuring moment of the pressure sensor and the length as vT₀The time period of (1) is a short time window, wherein v is a natural number less than u, whether the short time window taking the current measurement time as the end time is in a stable state or not is judged, if the short time window is in the stable state, the average value or the median of the instantaneous body weight W in the short time window is taken as the measured body weight W of the measurement time₁Comparing the measured body weight W₁Is less than the empty bed threshold value, if the measured body weight W₁If the value of (A) is less than the empty bed threshold value, judging that the measurement moment is in an empty bed state;

the method for judging whether the short time window is in a stable state comprises the following steps: defining the standard deviation of all instantaneous weight W values recorded within a short time window as σ_TWDSetting a short steady state standard deviation threshold delta₀When a short time window ends, if σ of the short time window_TWD≤δ₀Judging that the instantaneous weight W in the short time window is in a stable state; if σ_TWD＞δ₀Then determine within the short time windowThe instantaneous body weight W is in an unstable state.

8. The method for measuring a weight value in a sleep state with an off-center confidence according to claim 1, wherein in the step S4, the method for determining whether the instantaneous weight W in a long time window is in a steady state is: defining the standard deviation of all instantaneous weight W values recorded over a long time window as σ_TWCSetting a long steady state standard deviation threshold delta₁When a long time window ends, if σ of the long time window_TWC≤δ₁Judging that the instantaneous weight W in the long time window is in a stable state; if σ_TWC＞δ₁Then, the instantaneous weight W in the long time window is determined to be in an unstable state.