代码搜索:Difference

找到约 3,389 项符合「Difference」的源代码

代码结果 3,389
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cpp a_printf.cpp

/* Copyright is licensed under GNU LGPL. by I.J.Wang 2006 Compare the difference and use in printf/sscanf fassion Build: make a_printf */ #include "../src/wy_uty.h" #include
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m contents.m

% CREWES migration toolbox % % Migration routines % FD15MIG: 15 degree finite-difference time migration % FKMIG: Stolt's fk migration % KIRK: simplified Kirchhoff time migration % KIRK_MIG:
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m hessian_2sided.m

function H = hessian_2sided(f,x,varargin) % PURPOSE: % Computes 2-sided finite difference Hessian % % USAGE: % H = hessian_2sided(func,x,varargin) % % INPUTS: % func - functi
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java ex5.java

// holding/Ex5.java // TIJ4 Chapter Holding, Exercise 5, page 406 /* Modify ListFeatures.java so that it uses Integers (remember * autoboxing!) instead of Pets, and explain any difference in * re
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java ex5.java

// holding/Ex5.java // TIJ4 Chapter Holding, Exercise 5, page 406 /* Modify ListFeatures.java so that it uses Integers (remember * autoboxing!) instead of Pets, and explain any difference in * res
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m besselplot4.m

function result = besselplot4(n, m, xmin, dx, nx) % Computation and plot of difference of Logarithmic Derivatives % of Riccati-Bessel Functions Psi_n of Order n for complex % argument z=m*x
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m measuremobilesinr2.m

function [st_mobileStations,st_channelGrid] = measureMobileSinr2(st_initConfig,st_baseStation,st_channelGrid,st_mobileStations) % the difference between this one and the one before is the SINR calc %
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c ruaxrpc.c

/* * * Copyright (c) Sigma Designs, Inc. 2002. All rights reserved. * */ /* Code is very similar to llad_xtest/xrpc.c Only difference is that the place where xrpc's are dropped is compatible
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readme

Simple RPC program. This RPC program supports 2 remote procedures: add : adds 2 ints and returns the int sum. sub : returns the difference of 2 ints (returns an int). FILES: simp.x: this is the
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m createfdplot.m

function [h,kdx,idx,Z] = CreateFDPlot(S0,K,T,s,t,P) % CreateFDPlot - Use MATLAB graphics commands to create a custom plot to % illustrate the finite difference approach to solving the price proble