代码搜索:complex

找到约 10,000 项符合「complex」的源代码

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hpp mympi.hpp

// -*- C++ -*- /* Copyright (C) 2006 Massachusetts Institute of Technology % % This program is free software; you can redistribute it and/or modify % it under the terms of the GNU General Public Lic
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hpp meep.hpp

/* Copyright (C) 2006 Massachusetts Institute of Technology % % This program is free software; you can redistribute it and/or modify % it under the terms of the GNU General Public License as publish
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f csqrt.f

function csqrt(z1) complex csqrt, z1, z2 dimension dummy(2) equivalence (a,z2,dummy(1)), (b,dummy(2)) z2 = z1 c = cabs(z2) c = sqrt(c) b = atan2(b, a)/2.0 a = c*cos(b) b = c*sin(b) csqrt =
www.eeworm.com/read/198623/7920453

f csin.f

function csin(z1) complex csin, z1, z2 dimension dummy(2) equivalence (a,z2,dummy(1)), (b,dummy(2)) z2 = z1 c = exp(b) d = 1.0/c b = cos(a)*(c-d)/2.0 a = sin(a)*(c+d)/2.0 csin = z2 return
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f dcsqrt.f

function dcsqrt(z1) double complex dcsqrt, z1, z2 double precision dummy(2), a, b, c equivalence (a,z2,dummy(1)), (b,dummy(2)) z2 = z1 c = dcabs(z2) c = dsqrt(c) b = datan2(b, a)/2.0d0 a = c
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f ccos.f

function ccos(z1) complex ccos, z1, z2 dimension dummy(2) equivalence (a,z2,dummy(1)), (b,dummy(2)) z2 = z1 c = exp(b) d = 1.0/c b = sin(a)*(d-c)/2.0 a = cos(a)*(c+d)/2.0 ccos = z2 return
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f clog.f

function clog(z1) complex clog, z1, z2 dimension dummy(2) equivalence (a,z2,dummy(1)), (b,dummy(2)) z2 = z1 c = cabs(z2) b = atan2(b, a) a = alog(c) clog = z2 return end
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cpp rootmontecarlocomplex.cpp

//RootMonteCarloComplex.cpp //MonteCarlo法求解非线性方程一复根 #define FM //注解此行,将调用FunctionModule2() #ifdef FM #define FunctionModule FunctionModule1 #else #define FunctionModule FunctionModule2
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inc fft_size.inc

********************************************************************************* * (C) COPYRIGHT TEXAS INSTRUMENTS, INC. 1996 * **********************************
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c fillpolygon.c

#include #include #include "nxlib.h" int XFillPolygon(Display * display, Drawable d, GC gc, XPoint * points, int npoints, int shape, int mode) { int i; GR_POINT *gr_points;