modqsm.bas
来自「用于空间插值的地理数据处理的趋势面分析」· BAS 代码 · 共 386 行 · 第 1/2 页
BAS
386 行
Attribute VB_Name = "Modqsm"
'矩阵方程系数计算
Public SX(1 To 15, 1 To 15) As Double
Public y(1 To 15) As Double
Public Xi(1 To 3) As Double
Public Yi(1 To 3) As Double
Public Zi(1 To 3) As Double
Public b(1 To 15) As Double
Public Sresidual As Double
Public Sregress As Double
Public Const c = 0.8
Public Const F1 = 5.86 'n=4
Public Const F2 = 2.85 'n=10
Public Const F3 = 2.4 'n=15
Public Const F4 = 2.2 'n=3
Public Const F5 = 2.09 'n = 25
Public Const F6 = 2.01 'n=30
Public Const F7 = 1.92 'n=40
Public Const F8 = 1.84 'n=60
Public Const F9 = 1.75 'n=120
Public Const F10 = 1.67 'n=&
'数据输入
Public Sub InputSJ()
Dim i As Integer
Dim j As Integer
'For i = 1 To 3
'Xi(i) = i * Rnd + i
'Yi(i) = Abs(i * Rnd - i)
'Zi(i) = Abs(i ^ 2 * Rnd - i)
'Next
Xi(1) = 1.563
Yi(1) = 0.168
Zi(1) = 0.976
Xi(2) = 1.621
Yi(2) = 1.416
Zi(2) = 0.67
Xi(3) = 0.419
Yi(3) = 0.987
Zi(3) = 0.483
End Sub
'矩阵系数计算
Public Sub JZSX()
Dim i As Integer
Dim j As Integer
For i = 1 To 15
For j = 1 To 15
SX(i, j) = 0#
Next
Next
SX(1, 1) = 1#
For i = 1 To 3
SX(1, 2) = SX(1, 2) + Xi(i)
SX(1, 3) = SX(1, 3) + Yi(i)
SX(1, 4) = SX(1, 4) + Xi(i) ^ 2
SX(1, 5) = SX(1, 5) + Xi(i) * Yi(i)
SX(1, 6) = SX(1, 6) + Yi(i) ^ 2
SX(1, 7) = SX(1, 7) + Xi(i) ^ 3
SX(1, 8) = SX(1, 8) + Xi(i) ^ 2 * Yi(i)
SX(1, 9) = SX(1, 9) + Xi(i) * Yi(i) ^ 2
SX(1, 10) = SX(1, 10) + Yi(i) ^ 3
SX(1, 11) = SX(1, 11) + Xi(i) ^ 4
SX(1, 12) = SX(1, 12) + Xi(i) ^ 3 * Yi(i)
SX(1, 13) = SX(1, 13) + Xi(i) ^ 2 * Yi(i) ^ 2
SX(1, 14) = SX(1, 14) + Xi(i) * Yi(i) ^ 3
SX(1, 15) = SX(1, 15) + Yi(i) ^ 4
y(1) = y(1) + Zi(i)
Next
For i = 1 To 3
SX(2, 1) = SX(2, 2) + Xi(i)
SX(2, 2) = SX(2, 2) + Xi(i) * Xi(i)
SX(2, 3) = SX(2, 3) + Yi(i) * Xi(i)
SX(2, 4) = SX(2, 4) + Xi(i) ^ 3
SX(2, 5) = SX(2, 5) + Xi(i) ^ 2 * Yi(i)
SX(2, 6) = SX(2, 6) + Yi(i) ^ 2 * Xi(i)
SX(2, 7) = SX(2, 7) + Xi(i) ^ 4
SX(2, 8) = SX(2, 8) + Xi(i) ^ 3 * Yi(i)
SX(2, 9) = SX(2, 9) + Xi(i) ^ 2 * Yi(i) ^ 2
SX(2, 10) = SX(2, 10) + Yi(i) ^ 3 * Xi(i)
SX(2, 11) = SX(2, 11) + Xi(i) ^ 5
SX(2, 12) = SX(2, 12) + Xi(i) ^ 4 * Yi(i)
SX(2, 13) = SX(2, 13) + Xi(i) ^ 3 * Yi(i) ^ 2
SX(2, 14) = SX(2, 14) + Xi(i) ^ 2 * Yi(i) ^ 3
SX(2, 15) = SX(2, 15) + Yi(i) ^ 4 * Xi(i)
y(2) = y(2) + Zi(i) * Xi(i)
Next
For i = 1 To 3
SX(3, 1) = SX(3, 1) + Yi(i)
SX(3, 2) = SX(3, 2) + Xi(i) * Yi(i)
SX(3, 3) = SX(3, 3) + Yi(i) ^ 2
SX(3, 4) = SX(3, 4) + Xi(i) ^ 2 * Yi(i)
SX(3, 5) = SX(3, 5) + Xi(i) * Yi(i) ^ 2
SX(3, 6) = SX(3, 6) + Yi(i) ^ 3
SX(3, 7) = SX(3, 7) + Xi(i) ^ 3 * Yi(i)
SX(3, 8) = SX(3, 8) + Xi(i) ^ 2 * Yi(i) ^ 2
SX(3, 9) = SX(3, 9) + Xi(i) * Yi(i) ^ 3
SX(3, 10) = SX(3, 10) + Yi(i) ^ 4
SX(3, 11) = SX(3, 11) + Xi(i) ^ 4 * Yi(i)
SX(3, 12) = SX(3, 12) + Xi(i) ^ 3 * Yi(i) ^ 2
SX(3, 13) = SX(3, 13) + Xi(i) ^ 2 * Yi(i) ^ 3
SX(3, 14) = SX(3, 14) + Xi(i) * Yi(i) ^ 4
SX(3, 15) = SX(3, 15) + Yi(i) ^ 5
y(3) = y(3) + Zi(i) * Yi(i)
Next
For i = 1 To 3
SX(4, 1) = SX(4, 1) + Xi(i) ^ 2
SX(4, 2) = SX(4, 2) + Xi(i) ^ 3
SX(4, 3) = SX(4, 3) + Yi(i) * Xi(i) ^ 2
SX(4, 4) = SX(4, 4) + Xi(i) ^ 4
SX(4, 5) = SX(4, 5) + Yi(i) * Xi(i) ^ 3
SX(4, 6) = SX(4, 6) + Yi(i) ^ 2 * Xi(i) ^ 2
SX(4, 7) = SX(4, 7) + Xi(i) ^ 5
SX(4, 8) = SX(4, 8) + Xi(i) ^ 4 * Yi(i)
SX(4, 9) = SX(4, 9) + Xi(i) ^ 3 * Yi(i) ^ 2
SX(4, 10) = SX(4, 10) + Yi(i) ^ 3 * Xi(i) ^ 2
SX(4, 11) = SX(4, 11) + Xi(i) ^ 6
SX(4, 12) = SX(4, 12) + Xi(i) ^ 5 * Yi(i)
SX(4, 13) = SX(4, 13) + Xi(i) ^ 4 * Yi(i) ^ 2
SX(4, 14) = SX(4, 14) + Yi(i) ^ 3 * Xi(i) ^ 3
SX(4, 15) = SX(4, 15) + Yi(i) ^ 4 * Xi(i) ^ 2
y(4) = y(4) + Zi(i) * Xi(i) ^ 2
Next
For i = 1 To 3
SX(5, 1) = SX(5, 1) + Xi(i) * Yi(i)
SX(5, 2) = SX(5, 2) + Xi(i) * Xi(i) * Yi(i)
SX(5, 3) = SX(5, 3) + Yi(i) * Xi(i) * Yi(i)
SX(5, 4) = SX(5, 4) + Xi(i) ^ 2 * Xi(i) * Yi(i)
SX(5, 5) = SX(5, 5) + Xi(i) * Yi(i) * Xi(i) * Yi(i)
SX(5, 6) = SX(5, 6) + Yi(i) ^ 2 * Xi(i) * Yi(i)
SX(5, 7) = SX(5, 7) + Xi(i) ^ 3 * Xi(i) * Yi(i)
SX(5, 8) = SX(5, 8) + Xi(i) ^ 2 * Yi(i) * Xi(i) * Yi(i)
SX(5, 9) = SX(5, 9) + Xi(i) * Yi(i) ^ 2 * Xi(i) * Yi(i)
SX(5, 10) = SX(5, 10) + Yi(i) ^ 3 * Xi(i) * Yi(i)
SX(5, 11) = SX(5, 11) + Xi(i) ^ 4 * Xi(i) * Yi(i)
SX(5, 12) = SX(5, 12) + Xi(i) ^ 3 * Yi(i) * Xi(i) * Yi(i)
SX(5, 13) = SX(5, 13) + Xi(i) ^ 2 * Yi(i) ^ 2 * Xi(i) * Yi(i)
SX(5, 14) = SX(5, 14) + Xi(i) * Yi(i) ^ 3 * Xi(i) * Yi(i)
SX(5, 15) = SX(5, 15) + Yi(i) ^ 4 * Xi(i) * Yi(i)
y(5) = y(5) + Zi(i) * Xi(i) * Yi(i)
Next
For i = 1 To 3
SX(6, 1) = SX(6, 1) + Yi(i) * Yi(i)
SX(6, 2) = SX(6, 2) + Xi(i) * Yi(i) * Yi(i)
SX(6, 3) = SX(6, 3) + Yi(i) * Yi(i) * Yi(i)
SX(6, 4) = SX(6, 4) + Xi(i) ^ 2 * Yi(i) * Yi(i)
SX(6, 5) = SX(6, 5) + Xi(i) * Yi(i) * Yi(i) * Yi(i)
SX(6, 6) = SX(6, 6) + Yi(i) ^ 2 * Yi(i) * Yi(i)
SX(6, 7) = SX(6, 7) + Xi(i) ^ 3 * Yi(i) * Yi(i)
SX(6, 8) = SX(6, 8) + Xi(i) ^ 2 * Yi(i) * Yi(i) * Yi(i)
SX(6, 9) = SX(6, 9) + Xi(i) * Yi(i) ^ 2 * Yi(i) * Yi(i)
SX(6, 10) = SX(6, 10) + Yi(i) ^ 3 * Yi(i) * Yi(i)
SX(6, 11) = SX(6, 11) + Xi(i) ^ 4 * Yi(i) * Yi(i)
SX(6, 12) = SX(6, 12) + Xi(i) ^ 3 * Yi(i) * Yi(i) * Yi(i)
SX(6, 13) = SX(6, 13) + Xi(i) ^ 2 * Yi(i) ^ 2 * Yi(i) * Yi(i)
SX(6, 14) = SX(6, 14) + Xi(i) * Yi(i) ^ 3 * Yi(i) * Yi(i)
SX(6, 15) = SX(6, 15) + Yi(i) ^ 4 * Yi(i) * Yi(i)
y(6) = y(6) + Zi(i) * Yi(i) * Yi(i)
Next
For i = 1 To 3
SX(7, 1) = SX(7, 1) + Xi(i) ^ 3
SX(7, 2) = SX(7, 2) + Xi(i) * Xi(i) ^ 3
SX(7, 3) = SX(7, 3) + Yi(i) * Xi(i) ^ 3
SX(7, 4) = SX(7, 4) + Xi(i) ^ 2 * Xi(i) ^ 3
SX(7, 5) = SX(7, 5) + Xi(i) * Yi(i) * Xi(i) ^ 3
SX(7, 6) = SX(7, 6) + Yi(i) ^ 2 * Xi(i) ^ 3
SX(7, 7) = SX(7, 7) + Xi(i) ^ 3 * Xi(i) ^ 3
SX(7, 8) = SX(7, 8) + Xi(i) ^ 2 * Yi(i) * Xi(i) ^ 3
SX(7, 9) = SX(7, 9) + Xi(i) * Yi(i) ^ 2 * Xi(i) ^ 3
SX(7, 10) = SX(7, 10) + Yi(i) ^ 3 * Xi(i) ^ 3
SX(7, 11) = SX(7, 11) + Xi(i) ^ 4 * Xi(i) ^ 3
SX(7, 12) = SX(7, 12) + Xi(i) ^ 3 * Yi(i) * Xi(i) ^ 3
SX(7, 13) = SX(7, 13) + Xi(i) ^ 2 * Yi(i) ^ 2 * Xi(i) ^ 3
SX(7, 14) = SX(7, 14) + Xi(i) * Yi(i) ^ 3 * Xi(i) ^ 3
SX(7, 15) = SX(7, 15) + Yi(i) ^ 4 * Xi(i) ^ 3
y(7) = y(7) + Zi(i) * Xi(i) ^ 3
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