代码搜索：Approximation
找到约 1,542 项符合「Approximation」的源代码
代码结果 1,542
www.eeworm.com/read/134894/13971867
m allpartetooptimalsolutions.m
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%
% Example of computing all the Pareto solutions for a finite
% game (of course this is using a discrete approximation).
%
% Author: K.
www.eeworm.com/read/188324/8550590
m spap2.m
function sp = spap2(knots,k,x,y,w)
%SPAP2 Least squares spline approximation.
%
% SPAP2(KNOTS,K,X,Y) returns the B-form of the least-squares approximation
% f to the data X, Y by splines of
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
www.eeworm.com/read/140700/13066358
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
www.eeworm.com/read/274320/10876394
m fresnel.m
%-----------------------------------------------------
% Approximation to Fresnel integral
% From 7.3.32 and 7.3.33 of Abramowitz and Stegum
% Using 7.39 and 7.3.10
% Accurate to 0.002 for 0
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m fresnel.m
%-----------------------------------------------------
% Approximation to Fresnel integral
% From 7.3.32 and 7.3.33 of Abramowitz and Stegum
% Using 7.39 and 7.3.10
% Accurate to 0.002 for 0
www.eeworm.com/read/285422/8841650
c jdloop.c
#include "jdconfig.h"
#include "jderror.h"
#include "jdmarker.h"
#include "jddatatype.h"
#include "jdprototype.h"
UINT16 decode_interleaved_scan (JPEG_DECODER_STRUCTURE *jpeg_decoder_structure,
www.eeworm.com/read/388600/2549111
tex wti.tex
\section{WEAK ANISOTROPY APPROXIMATION for VTI media}
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
In transversely isotropic media, velocities of seismic waves depend
on the direction of propagation measure
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m alg082.m
% 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 a given function f(x):
%
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m alg082.m
% 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 a given function f(x):
%