代码搜索:Multiplication

找到约 1,176 项符合「Multiplication」的源代码

代码结果 1,176
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m itermult.m

function [u,lambda] = iterMult(A,x,nit) % iterMult Iterated multiplication of a vector by a matrix: u = A*A*...*A*x % % Synopsis: u = iterMult(A,x,nit) % [u,lambda] = iterMul
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m itermult.m

function [u,lambda] = iterMult(A,x,nit) % iterMult Iterated multiplication of a vector by a matrix: u = A*A*...*A*x % % Synopsis: u = iterMult(A,x,nit) % [u,lambda] = iterMul
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java mysimplecal.java

/** This program is a simple calculator that does addition and substraction. Do try to enhance the program by : (1) Add in division and multiplication features. (2) Using Button arrays for
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m dyadicm.m

%DYADICM Dyadic dataset mapping % % B = DYADICM(A,P,Q,SIZE) % % INPUT % A Input dataset % P Scalar multiplication factor (default 1) % or string (name of a routine) %
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m itermult.m

function [u,lambda] = iterMult(A,x,nit) % iterMult Iterated multiplication of a vector by a matrix: u = A*A*...*A*x % % Synopsis: u = iterMult(A,x,nit) % [u,lambda] = iterMul
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txt makemcs.txt

This file offers some guidance for developers who need to create assembly language Macros for an unsupported processor to support the Comba or KCM methods for modular multiplication. Note that the
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c mrcomba2.c

/* * MIRACL Comba's method for ultimate speed binary polynomial * mrcomba2.tpl * * Here the inner loops of the basic multiplication, and squaring * algorithms are completely unrav
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java~1~ moduloarithmetic.java~1~

package numbercruncher.mathutils; /** * Perform multiplication and exponentiation modulo arithmetic. */ public class ModuloArithmetic { /** * Multiply two integer values a and b modulo m.
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m cellmatrixmultiply.m

function C = cellMatrixMultiply(A, B) % cellMatrixMultiply: elementwise multiplication of cell matrices % % C = cellMatrixMultiply(A,B) % % Let A(x) be an m by n matrix whose value depends on t
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txt makemcs.txt

This file offers some guidance for developers who need to create assembly language Macros for an unsupported processor to support the Comba or KCM methods for modular multiplication. Note that the