orthog.mma
来自「Mathematical Methods by Moor n Stiling.」· MMA 代码 · 共 18 行
MMA
18 行
(* sample file for orthogonalization *)
(* Copyright 1999 by Todd K. Moon *)
<<Calculus`DiracDelta` (* load the file that defines UnitStep *)
<<gs.mma (* load the Gram Schmidt function *)
p1 = UnitStep[t] - UnitStep[t-1];
p2 = UnitStep[t] - 2 UnitStep[t-1/2] + 2 UnitStep[t - 3/4] - UnitStep[t-1];
p3 = UnitStep[t] - 2 UnitStep[t-1/2] + UnitStep[t - 1];
p4 = UnitStep[t] - 2 UnitStep[t-1/4] + 2 UnitStep[t - 1/2] - UnitStep[t-1];
q = gs[{p1,p2,p3,p4},0,1,1,t];
gq1 = Plot[q[[1]],{t,0,2}];
gq2 = Plot[q[[2]],{t,0,2}];
gq3 = Plot[q[[3]],{t,0,2}];
gq4 = Plot[q[[4]],{t,0,2}];
gq = Show[GraphicsArray[{{gq1,gq2},{gq3,gq4}}]];
Display["orthogout.eps",gq,"EPS"]
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