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MATLAB generates random matrices

RandPseudo-random number generating amplitude between 0~1RAND (N): generates n-order random number matrices from 0 to 1Rand (M,N): Generates a random number matrix of MXN between 0 and 1RANDN:Gaussian white noise with a mean value of 0 and a variance of 1RANDN (N): Generation of N-order random number matrices with a 0 mean and variance of 1Randn (m,n): Random number matrix of MXN with 0 mean and variance 1R

Lintcode Easy title: Search a 2D matrix searches two-dimensional matrices

Topic:search for two-dimensional matrices write an efficient algorithm to search for values in the m x n Matrix. This matrix has the following characteristics: The integers in each row are sorted from left to right. The first number of each row is greater than the last integer on the previous line. Sample ExampleConsider the following matrices:[ [1, 3, 5, 7], [10, 11, 16, 20], [23, 30

Maximum full 0 sub-matrices

"Title description"Find the largest of all 0 sub-matrices in a 0,1 square, the so-called maximum is the number of O most."Input description"Enter the first behavior integer n, where 1"Output description"the output line contains only one integer representing the maximum number of zeros in the total 0 sub-matrices required. "Sample Input"50 1 0) 1 00 0 0) 0 00 0 0) 0 11 0 0) 0 00 1 0) 0 0"Sample Output"9sour

1001.a+b for matrices

Title Description: This is supposed to find a+b where A and B are both matrices, and then count the number of zero rows and columns . Input: The input consists of several test cases, each starts with a pair of positive integers M and N (≤10) which is the number of rows and columns of the matrices, respectively. Then 2*m lines follow, each contains N in

Data analysis with pandas-(1)-getting started with matrices

-dimensional array because it had rows and columns, a vector is a 1-dimensional array. Vectors is similar to Python lists in, they can be indexed with only one number. Think of a vector as just a single row, or a single column.5. Array shapeAll arrays, whether they is 1-dimensional (vectors), both dimensional (matrices), or even larger, with a number of element s in each dimension. For example, the a matrix may has rows and columns. We can use the"sha

Eigenvalues and eigenvectors of realistic symmetric matrices (RPM)

/// ///eigenvalues and eigenvectors of realistic symmetric matrices/// /// Real symmetric matrices /// Number of dimensions /// reference parameter feature value callbacks /// reference parameter feature vector callback /// is successful Private BOOLGeteigenvalueandeigenvector (Double[,] data,intNumref Double[] Eigenvalue,ref Double[,] eigenvector) {

Matrices and their operations (II): Matrix operations

1. Addition of matricesMathematical definition: There are two m*n matrices a and b, then the matrix A and B and is recorded as a+b, the elements of which are specified in a,b corresponding elements of the and.* Matrix addition satisfies commutative law and binding law* Matrix Subtraction:a-b=a+ (-b) 'Overloaded matrix addition Public Overloads SharedOperator + (ByValLeftmatrix asMatrix,ByValRightmatrix asMatrix) asMatrixDimLeftrow, Leftcol, Right

Base of target detection hessian matrix---haisen matrices

Is the sea race (sea color) matrix, search on the internet has.In mathematics, a sea-color matrix is a square matrix of second-order partial derivatives of an independent variable as a real-valued function of a vector.Hessian matrices are second-order partial derivative matrices of multidimensional variable functions, H (I,J) =d^2 (f)/(d (XI) d (XJ))1. Definitions of extreme values (maxima or minima)There i

Derivation of the projection matrix (deriving Projection matrices)

This article is the derivation of the http://www.codeguru.com/cpp/misc/misc/math/article.php/c10123__1/ Deriving-projection-matrices.htm, due to my limited ability, there is no understanding of the translation of the place you can refer to the original, thank you ^-^!A star on a meteorIf you want to reprint, please indicate the source, thank you!In the basic matrix transformation of 3D graphics program, the projection matrix is more complicated. Pan and zoom Browse to understand that the rotatio

Total 1 sub-matrices with the largest area-nine degrees OJ 1497

Title Description: In a matrix of M * N, all elements are only 0 and 1, from this matrix to find an area of the largest total 1 sub-matrix, the so-called maximum refers to the number of elements 1 the most. Input: The input may contain multiple test samples.For each test case, the first line entered is two integers m, n (1The matrix has m rows, each row has n integers, 0 or 1, respectively, and the adjacent two numbers are strictly separate

The maximal summation and problems of the sub-matrices of the algorithm summary

Given a matrix, where the value is plus or minus 0, returns the maximum sum of the sub-matrices andThis is an upgraded version of the maximum sum and problem of the subarray.See the example to understand:If there are only two rows, then the upper and lower rows are added, resulting in the column Addend group to derive the maximum summation andThe key to summarizing the process is:The sum of the maximal sub-matrice

NumPy implementation of extended methods for merging multidimensional matrices and lists

This article mainly introduces the NumPy implementation of the integration of multidimensional matrix, List extension method, has a certain reference value, now share to everyone, there is a need for friends can refer to First, merging multiple numpy matrices 1. Create two multidimensional matrices first The size of matrix A is (2,3,2) The size of Matrix B is (3,2,3) Using the Concatentate function, you ca

The maximal sum of the sub-matrices of the two-dimensional matrix of "Left God algorithm Course"

Title Description:Description of the idea (please use the following procedure to understand):Code:1 /*2 description of this procedure:3 4 given a matrix of matrices, where there is a positive bearing 0, the maximum sum of the returned sub-matrices and5 For example matrix matrices are:6 -907 64-408 -81-79 where the maximum sum of the sub-

Linear algebra: Chapter Three elementary transformations of matrices and linear equations (2) linear algebra of linear equations of Jie Yin

Section III Solution of a linear equation Group A. Mathematical concepts According to the multiplication of matrices, the linear equations can be written in matrix form. 1. N-ary homogeneous linear equation group; 2. N-ary homogeneous linear equation group; 3. The coefficient matrix called A is the equation group, and b= (A,B) is the augmented matrix of the nonhomogeneous linear equation group. Two Principles, formulas, and rules Theorem 3.1 The rank

Linear algebra Learning Note three: Elementary transformation of matrices and linear equations

Reference: "Linear algebra" Tongji University, fourth edition 1. Elementary transformations of matrices 1) definition 2) equivalence relationship between matrices: definition, Nature (3) 3) row ladder-shaped matrix; the simplest form; standard type; equivalence class 2. Elementary matrices 1) definition 2) Theorem 1 (Relationship between elementary transfo

"Reprint" the translation, rotation, and scaling of matrices in unity

By: SaxonIntroductionIn this article, we will learn several concepts: the translation matrix, the rotation matrix, and the scaling matrix. While learning these basic concepts, we will use some simple operations of mesh (mesh), mathematical operations, and 4x4 matrices. However, because Saxon is also a novice, the rigor of the article may not be very high, but also ask the great gods to advise.Create a projectFirst create a unity project, Saxon named h

Introduction to the R language video note--5--matrices and arrays

To generate a new matrix, use some more parameters this time:x Rname Nname Newmatrix # #nrow is the rule matrix has a few lines# #ncol是规定矩阵有几列# #byrow是规定你的矩阵是一行一行的去填充. (Default is a column of a column of the de-populated)# #dimnames是规定行名和列名OK solutionC1 C2R1 12 13R2 14 15Newmatrix[2,] # #有14 15 output, very simple wood hasnewmatrix[1,2] # #输出13, first column read inYou can combine two or more matrices in a complex way,-----"multidimensional arrays"Use

Depth-first traversal of adjacency matrices (Java edition)

v3 */ Public Static voidDfstraverse (Graph g) {inti; //Initialize the Access ID, all vertices are not accessed for(i=0; i) {Visited[i]=false; } for(i=0; i) { //① if(!Visited[i]) { //② DFS (g,i); } } } Public Static voidMain (string[] args) {Graph g=NewGraph (); Createmgraph (g);//Create DiagramPrintgraph (g);//Vertex and adjacency matrices for input graphsDfstraverse (g)

Fast transpose of sparse matrices with "Data structure Tour"

DescriptionThe core of the fast transpose algorithm for sparse matrices is to use an array of NUM to record the number of each column in the original matrix, and use another array cpos to record the position of the first non-0 element in the new matrix for each column of the original matrix in order to achieve the purpose of fast transpose. In this way, the main hope is that after the matrix has been transpose, the storage order is still stored in lin

Texture descriptors for gray-scale symbiosis matrices

elements are equal, the correlation values are large; Conversely, if the matrix cell values differ greatly, the correlation values are small. If there is a horizontal orientation texture in the image, the cor of the horizontal direction matrix is greater than the COR value of the remaining matrices.(3) Contrast: reflects the sharpness of the image and the degree of texture groove depth. The deeper the texture groove, the greater the contrast, the cle

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