代码搜索：fprintf
找到约 10,000 项符合「fprintf」的源代码
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www.eeworm.com/read/297233/8039032
h spur.h
/* Definitions of target machine for GNU compiler, for SPUR chip.
Copyright (C) 1988, 1995, 1996 Free Software Foundation, Inc.
This file is part of GNU CC.
GNU CC is free software; you can redis
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h osfrose.h
/* Definitions of target machine for GNU compiler.
Intel 386 (OSF/1 with OSF/rose) version.
Copyright (C) 1991, 1992, 1993, 1996 Free Software Foundation, Inc.
This file is part of GNU CC.
GNU
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h att.h
/* Definitions for AT&T assembler syntax for the Intel 80386.
Copyright (C) 1988, 1996 Free Software Foundation, Inc.
This file is part of GNU CC.
GNU CC is free software; you can redistribute it
www.eeworm.com/read/145329/12735725
m vtb1_1.m
function VTB1_1(m,c,k,x0,v0,tf)
%VTB1_1 Free response of a single degree of freedom system.
% VTB1_1(m,c,k,x0,v0,tf) plots the free response of a single degree
% of freedom system. The arguments x0
www.eeworm.com/read/243449/12940586
html cgic.html
cgic: an ANSI C library for CGI Programming
cgic 2.05: an ANSI C library for CGI Programming
By Thoma
www.eeworm.com/read/140700/13065951
txt alg074.txt
> restart;
> # ITERATIVE REFINEMENT ALGORITHM 7.4
> #
> # To approximate the solution to the linear system Ax=b when A is
> # suspected to be ill-conditioned:
> #
> # INPUT: The number of equat
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txt alg096.txt
> restart;
> # QR ALGORITHM 9.6
> #
> # To obtain the eigenvalues of a symmetric, tridiagonal n by n matrix
> #
> # a(1) b(2)
> # b(2) a(2) b(3)
> # . .
www.eeworm.com/read/140700/13066040
txt alg075.txt
> restart;
> # CONJUGATE GRADIENT ALGORITHM 7.5
> #
> # To solve Ax = b given the preconditioning matrix C inverse
> # and an initial approximation
> # x(0):
> #
> # INPUT: the number of equa
www.eeworm.com/read/140700/13066042
txt alg125.txt
> restart;
> # Finite Element Algorithm 12.5
> #
> # To approximate the solution to an elliptic partial-differential
> # equation subject to Dirichlet, mixed, or Neumann boundary
> # conditions:
www.eeworm.com/read/140700/13066056
txt alg082.txt
> restart;
> # CHEBYSHEV RATIONAL APPROXIMATION ALGORITHM 8.2
> #
> # To obtain the rational approximation
> #
> # rT(x) = (p0*T0 + p1*T1 +...+ pn*Tn) / (q0*T0 + q1*T1 +...+ qm*Tm)
> #
> # for