代码搜索:solving

找到约 630 项符合「solving」的源代码

代码结果 630
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m findmode.m

% this program is designed for solving the two dimensional photonic structure % we are using the parameters from one of the paper clear warning off epsa=1; epsb=13; %epsb=1.46^2; %%%Silica glass
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tml fdeeul.tml

[Description] NoOfViews=3 DescriptionText=This template is for solving functional differential equation by modified Euler's method. MainProgramFileName=fdeeul0.prg [View0] TypeOfView=1 Title
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tml odeeul.tml

[Description] NoOfViews=3 DescriptionText=This template is for solving ordinary differential equation by modified Euler's method. MainProgramFileName=odeeul0.prg [View0] TypeOfView=1 TitleTe
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tml pdeeul.tml

[Description] NoOfViews=2 DescriptionText=This template is for solving partial differential equation with one variable (x) by modified Euler's method. MainProgramFileName=pdeeul0.prg [View0]
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py demo.py

# This demo program calculates the electrostatic potential # in the unit square by solving Laplace's equation # # div \epsilon_r grad u(x, y) = 0 # # The lower half is filled with a dielectric ma
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h affprojnr.h

/* affprojNR.h - fitting affine and projective transforms using singular * value decomposition (SVD) routines from numerical recipes in C for solving * a set of linear equations. Some care is t
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c affprojnr.c

/* affprojNR.c - subroutine for fitting affine and projective transforms * using numerical recipes in C routines for solving a set of linear equations. * Some care is taken to generate a well-con
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cpp pr0312.cpp

// Programming with C++, Second Edition, by John R. Hubbard // Copyright McGraw-Hill, 2000 // Problem 3.12 on page 51 // Solving quadratic equations #include // defines the sqrt() f
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readme

The files in this directory are: P1DS.F Program for solving the steady one-dimensional convection/diffusion equation. It has been used to produce results presented in Sect. 3.1
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java puzzlenode.java

package net.jcip.examples; import java.util.*; import net.jcip.annotations.*; /** * PuzzleNode * * Link node for the puzzle solving framework * * @author Brian Goetz and Tim Peierls */ @