Remote sensing assisted lake and reservoir chl-a concentration spatial interpolation method optimization method and device
A space interpolation and lake library technology, applied in the direction of measuring devices, image data processing, instruments, etc., can solve problems such as inaccurate interpolation results, deviations in interpolation methods and interpolation parameters, and difficulty in obtaining measured values. Rich, spatial interpolation methods and accurate effect of parameter values
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example 1
[0096] The selected spatial interpolation method has a variable parameter a to be determined. The value range of the variable parameter a is [x, y]. The value range [x, y] is divided into n equal parts by the step size delt, and divided into n After equal division, y=x+(n-1)·delt, the step size delt is the minimum change unit of the parameter a, and the step size delt can be set as required.
[0097] After being divided into n equal parts, the value of the variable parameter a in the value range [x, y] is a k ,in:
[0098] a k =x+(k-1) delt, k∈[1,n], n is a positive integer,
[0099] After the value of a is determined, since there is only one variable parameter a, one value of the variable parameter a constitutes a value scheme, and all values of the variable parameter a constitute a series of value schemes.
[0100] That is, for k∈[1,n], take a k =x+(k-1) delt (i.e. take one value per delt step), use the spatial interpolation method to perform spatial interpolation, and...
example 2
[0102] The chosen spatial interpolation method has M undetermined variable parameters a i , i∈[1,M], M is an integer greater than 1. Each variable parameter a i The value range is [x i ,y i ], with step size delt i assign each variable parameter a i The range of values [x i ,y i ] into n i Equal parts, each variable parameter a i The value is a i,k ,in:
[0103] a i,k =x i +(k i -1) delt i ,k i ∈[1,n i ],i∈[1,M];
[0104] A combination of values for each variable parameter among all variable parameters constitutes a value-taking scheme, and all combinations of values for each variable parameter among all variable parameters constitute a series of value-taking schemes.
[0105] For example, with 2 variadic parameters a 1 、a 2 ;variable parameter a 1 The value range is [x 1 ,y 1 ], with step size delt 1 Will [x 1 ,y 1 ] into n 1 equal parts, variadic a 1 The value is a 1,k ;
[0106] a 1,k =x 1 +(k 1 -1) delt 1 ,k 1 ∈[1,n 1 ];
[0107] a...
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