Interpolation method
A technology of interpolation and coordinates, applied in the direction of instruments, computer control, simulators, etc., can solve the problems of affecting the work of the device, increasing the cost of the device, and occupying a large amount of resources
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[0412] 1. See figure 1 , which is the coordinate function Ψ Λ (t) Flowchart of the imputation program. The coordinate function described is
[0413] Ψ Λ (t)=H Λ sin(ωt+α Λ ), (J1-1)
[0414] The procedure consists of steps (1) to (9):
[0415] (1) Set Ψ Λ Alternative coordinate function Ψ for (t) δΛ (t)
[0416] Ψ δΛ (t)=H δΛ sin(ωt+α Λ ), (J1-2)
[0417] h δΛ =H Λ +δ Λ , (J1-3)
[0418] Determine the alternative coordinate function Ψ δΛ (t) amplitude difference δ Λ value;
[0419] (2) Determine the alternative coordinate function Ψ δΛ (t) The equivalent increment ΔT of the parameter t corresponding to the starting point and the middle point of the definition domain Λ , whose value is the increment Δτ of the parameter t Λ ω times, is a constant,
[0420] ΔT Λ =ωΔτ Λ = constant, (J1-4)
[0421] (3) Determine the alternative coordinate function Ψ δΛ (t) The number n of intermediate points in the definition domain Λ -1, with i Λ (i Λ = 1, 2, 3, ...,...
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