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HDU 4965 Fast matrix calculation (using matrix operation properties)

Test instructions: Give the n*k matrix A and K*n B, for (AB) ^ (n*n) result matrix of the sum of the elements of Module 6. (nIdea: The matrix of a*b is the matrix of N*n (1000*1000), and then the fast power is definitely timed out, using multiplication to bind the law a^ (n*n) * b^ (n*n) = a*b*a*b*a*b*a = A * (b*a) * (

Acdream 1213 matrix multiplication (matrix multiplication)

Matrix multiplicationTime limit:2000/1000ms (java/others)Memory limit:128000/64000kb (java/others)Submit statistic Next Problemproblem Description Let us consider undirected graph G = {V; E} which has N vertices and M edges. Incidence matrix of this graph is nxm matrix A = {ai,j}, such that ai,jis 1 if i-th vertex are one of the ends of the j-th edge and 0 in the

JAVA, finding the maximum value of 2*2 order matrix in M*n order matrix

Title: Enter a m*n order matrix to find the maximum value of the second order matrix in the M*n matrixInput Sample:1 2 3 0 4;4 3 5 1 2;3 2 4 7 5Sample output:17------------------------------------------------I am a dividing line---------------------------------------------Java code:Import java.util.scanner;/** * 2*2-order matrix and maximum value in M*n-order

[Matrix calculation] Lanczos method: Finding sparse matrix eigenvalues

Updated: 2016 JULIt is known from the QR method that most of the eigenvalues of Matrix $a$ need to be tri-diagonalization first (see Xu Xiaofang's textbook for detailed methods.) An example of an outer chain here), i.e.$$ T=q^taq $$That is, finding the orthogonal matrix $q$ makes the $t$ a three-diagonal matrix. However, if the $a$ is a large sparse

Transform matrix in Flex & flash (transformation matrix)

"Transformation matrix" uses "affine transformations affine transformation" properties: The "affinine transform" refers to the coordinate point that changes the relative distance in the space while the coordinate points are in the same line (surface. This means that the plane of the coordinate point does not change, and the original parallel straight line is still parallel, but the distance between the coordinate point and the coordinate point may cha

[Ubuntu + opencv] matrix creation and initialization of opencv-learning notes [4]

I. Create a Matrix Multiple matrix creation methodsThere are multiple methods to define a matrix variable: (1) The most common method is to use cvcreatemat ()It consists of two original functions, cvcreatematheader()AndCvcreatedata(). // Create a new rows by Cols matrix of Type 'type'. Type: Type of the

07: matrix return-to-zero subtraction sequence and 07 matrix return-to-zero Subtraction

07: matrix return-to-zero subtraction sequence and 07 matrix return-to-zero Subtraction07: matrix zeroth subtraction sequence and View Submit Statistics Question Total time limit: 1000 ms Memory limit: 65536kB Description Given a matrix of n * n (3 First, return to zer

2-D array/matrix into a dictionary in Python (the first column in the matrix contains duplicate elements)??

e.g. a=[[3,789],[1,100],[1,102],[2,102],[1,106],[2,456]]; Convert to a dictionary b={1:[100,102,102],2:[102,456],3:[789]}If cast is used:1 >>> a=[[3,789],[1,100],[1,102],[2,102],[1,106],[2,456]]; 2 >>> b=dict (a)

HDU 4920 matrix multiplication (matrix multiplication) Multi-school training 5th

Matrix Multiplication Time Limit: 4000/2000 MS (Java/others) memory limit: 131072/131072 K (Java/Others) Problem descriptiongiven two matrices A and B of size n × N, find the product of them. Bobo hates big integers. So you are only asked to find the result modulo 3. Inputthe input consists of several tests. For each tests: The first line contains N (1 ≤ n ≤800 ). each of the following n lines contain N integers -- the description of the

Matrix 10 point "two" Poj 1575 Tr A poj 3233 Matrix Power Series

POJ 1575 Tr ATopics Link: http://acm.hdu.edu.cn/showproblem.php?pid=1575The main idea: A is a square, then tr A is a sign of a (that is, the a^k of the major diagonal), now requires TR (%9973).The first line of data is a T, which indicates that there is a T group of data.The first row of each group of data has n (2 A naked problem with a matrix high-speed power.Exercises#include The POJ 3233 Matrix power se

) Ten typical problems solved by Matrix Multiplication

repeated edge) to point BConvert the given graph into an adjacent matrix, that is, if a (I, j) = 1 and only one edge I-> J exists. So that c = A * a, then C (I, j) = Σ a (I, k) * a (K, J ), in fact, it is equal to the number of paths from point I to Point J passing through two sides (enumeration K is a vertex ). Similarly, column J of row I of C * A indicates the number of paths passing through three ed

PHP reads dot matrix data of Chinese characters, php reads dot matrix _ PHP Tutorial

PHP reads dot matrix data of Chinese characters and php reads dot matrix data. PHP reads the dot matrix data of Chinese characters, and php reads the dot matrix data of Chinese characters: how does PHP read the dot matrix data of Chinese characters? To input a piece of text,

Data Structure Learning (sparse matrix implementation, triple)

elements to be searched. If it is 0, it indicates all. Otherwise, it indicates the value of count.* Result: 1 is returned. 0 is returned If no result is found.*/Int find _ item (matrix * m, int x, int y, int count ){Triple * tp = m-> head;If (! Count | count> m-> count) count = m-&

C. Score matrix question description and solution; score matrix question Solution

C. Score matrix question description and solution; score matrix question Solution Score MatrixDescription We define the following matrix: 1/1 1/2 1/3 1/2 1/1 1/2 1/3 1/2 1/1 The elements on the diagonal line of the matrix are always 1/1, and the denominator of the scores on both sides of the diagonal line increase

HDU 4965 Fast Matrix Calculation [matrix]

Question link: http://acm.hdu.edu.cn/showproblem.php? PID = 1, 4965 Give you a n * k matrix A and a k * n matrix B (4 Calculate a new matrix C = a * B Calculate M = C ^ (N * n) For each element % 6 in m Add each element in m to calculate the sum. That is, find a * B *...... * A * B but a * B forms a matrix of N

Uva442 matrix chain multiplication (matrix chain multiplication)

Uva442 matrix chain multiplication (matrix chain multiplication) Link: uva442Description: Enter n matrix dimensions and a matrix chain multiplication expression. The number of multiplication times is output. If multiplication cannot be performed, an error is output.Question Analysis:Stack has a special role in expressi

[ACM] poj 3233 matrix power series (evaluate matrix A + A ^ 2 + A ^ 3... + A ^ K, bipartite summation)

Matrix Power Series Time limit:3000 Ms Memory limit:131072 K Total submissions:15417 Accepted:6602 Description GivenN×NMatrixAAnd a positive integerK, Find the sumS=A+A2 +A3 +... +AK. Input The input contains exactly one test case. The first line of input contains three positive integersN(N≤ 30 ),K(K≤ 109) andM(MNLines each containingNNonnegative integers below 32,768, givingA'S elements in row-Major Order. Outpu

Question 1164: rotation matrix, 1164: rotation matrix

Question 1164: rotation matrix, 1164: rotation matrix Description: Any input of two matrices lower than 9 must determine whether the second is the first rotation matrix. If yes, the output rotation angle (0, 90, 180, 270). If not, output-1.You must first enter the matrix order, and then enter two matrices.

HDU 1588 Gauss Fibonacci (matrix embedding matrix)

Question: Find the sum of K * I + B in Fibonacci. Train of Thought Analysis: Defines the matrix of the Fibonacci series F (n) is the nth entry of Fibonacci F (n) = f (n + 1) F (N) Then we can know the matrix. A = 1 1 1 0 Make F (n) = A * F (n + 1) Then we simplify the final answer. Sum = F (B) + f (K + B) + F (2 * k + B ).... Sum = F (B) + A ^ k f (B) + A ^ 2 k f (B )..... Sum = (E + A ^ K + A ^ 2 k...)

Dot Matrix large screen speech sensor--max7219 dot matrix

MAX7219 lattice module can be used with three data lines to achieve 8*8 led lattice control, and do not need to participate in the scanning of single-chip computer, the use is very convenient. More importantly, it supports the use of modular cascade, without increasing the number of IO, the implementation of multi-module control. Therefore, in the large-screen meter, the use of 3 MAX7219 lattice modules into a 8*24 lattice screen.The use of dot matrix

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