Tutorial Java 6 – #4.3 Matrixes and Multidimensional Arrays

Tutorial Java 6 – #4.3 Matrixes and Multidimensional Arrays

In this post we will see what are and how to define multidimensional arrays. The most common multidimensional array is the matrix – a two dimension array. Despite the fact in our mind a two-dimension array is like a table, a matrix is in Java an array of arrays, like in this image (a two-dimension […]

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C and C++ library of functions and procedures for matrix (bidimensional arrays) – Comparison functions

C and C++ library of functions and procedures for matrix (bidimensional arrays) – Comparison functions

The comparison functions used for matrix processing are needed for finding more information about a matrix or group of matrices from the point of view of: the matrix type, its elements type or the apparition number of a key in the matrix. The function symmet checks if a matrix is a square or a symmetrical […]

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C and C++ library of functions and procedures for matrix (bidimensional arrays) processing – Read and Write functions

C and C++ library of functions and procedures for matrix (bidimensional arrays) processing – Read and Write functions

To realize a real computation of matrices it must exist in the first place the matrix or the matrices. Having created an inadequate object for work with it, the results would be unexpected. Therefore we must pay the necessary attention to those functions that are creating a matrix. In this way we won’t have any […]

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C and C++ library of functions and procedures for matrix (bidimensional arrays) processing – Introduction

C and C++ library of functions and procedures for matrix (bidimensional arrays) processing – Introduction

Library source: C and C++ library of functions and procedures for matrix processing Language: C / C++Date: 04.2002Authors: Catalin Boja si Niculescu SilviuLicense: Creative Commons Attribution 3.0 License This post main objective is to tackle a series of aspects regarding the creation of a library that contains functions necessary in resolving the problems with matrices. […]

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