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Construct a Matrix to solve the problem [nyoj299 Matrix Power Series], nyoj299matrix

Construct a Matrix to solve the problem [nyoj299 Matrix Power Series], nyoj299matrix Another new usage of the matrix is to construct the matrix for a rapid power. For example, nyoj299 Matrix Power Series Given A recursive formula: S = A +2 +3 +... + Ak. Let you calculate s.

HDU-5015 233 matrix (matrix Construction)

Problem descriptionin our daily life we often use 233 to express our feelings. actually, we may say 2333,233 33, or 233333... in the same meaning. and here is the question: Suppose we have a matrix called 233 matrix. in the first line, it wocould be 233,233 3, 23333... (It means A0, 1 = 233, A0, 2 = 2333, A0, 3 = 23333 ...) besides, in 233 matrix, we got AI, j =

Fast Power, matrix multiplication, and rapid power of a Matrix

Fast power usage binary Complexity log-level #include Attach the matrix's quick power and Matrix fast idempotent Fibonacci series: #include By the way Matrix Multiplication: /* Assume that A is a matrix of M * P, and B is a matrix of p * n. c = AB (C is the product of matrix

HDU 5015 233 matrix (structural matrix)

http://acm.hdu.edu.cn/showproblem.php?pid=5015 Because it was a two-dimensional recursive type, it was not possible to construct a matrix like this. From the column, the current column is recursively given by the previous column. The matrix is constructed according to this point. B[i] stands for column I, is a (n+2) * * Matrix, that is, b[1] = [1,233 ...], the r

The maximum stream of HDU 4975 solves the problem of columns and matrix calculation, and uses matrix DP optimization.

// Starting from the beginning. // Network stream solution. If the maximum stream is the sum of all elements, the solution is available. The residual network is used to determine whether it is unique. // There are two methods, the first is to perform a deep search to check whether a ring with positive Edge Weight exists. For details, see the ring consisting of 4888 // at least three points in the previous article. The second is to use matrix DP, only

Rodrigues 'rotation matrix (Fig rotation matrix)

When using the Monte Carlo Method for semi-sphere sampling, the following problem occurs: The half sphere of the generated sampling vector group is located in the corresponding direction of the Y axis (or other axes, however, in use, we may need to transform it based on the normal vector, so we have this problem: Given two vectorsV0AndV1Calculate a rotating MatrixRGet: R V0 = V1 This problem is actually quite simple, you can directly use the dot product of two vectors and the cross multiplicat

MyMathLib series (vector and matrix-preparations) and mymathlib Matrix

MyMathLib series (vector and matrix-preparations) and mymathlib Matrix Because the computing workload of vectors and matrices is relatively large, several definition classes are added here for better code writing. These definitions or extension methods will be applied in future code:1. Public Enumeration type /* File: PublicEnums. cs * objective: to define a public Enumeration type. */using System; using Sy

S = A + A2 + A3 + ... + Ak. (Push matrix formula + matrix power operation)

                          Matrix Power Series1#include 2#include 3#include 4#include 5#include 6#include string>7#include 8#include Set>9#include Ten#include One#include A#include -#include - using namespacestd; thetypedefLong LongLL; - Const intinf=0x4fffffff; - Const Doubleexp=1e-5; - Const intms= to; + Const intSize= +; - + intN,k,mod; Atypedef vectorint> >Mat; at - Mat A; - //Calc A*b - -Mat Mul (Mat a,mat B) - { inMat C (A.size (),vector

POJ 3233 Matrix Power Series Matrix Rapid Power + binary summation, poj3233

POJ 3233 Matrix Power Series Matrix Rapid Power + binary summation, poj3233 Matrix fast power, please refer to template http://www.cnblogs.com/pach/p/5978475.html If sum = A + A2 + a3... + Ak is directly accumulated, it will definitely time out, Sum = A + A2 +... + Ak/2 + A (k/2) * (A + A2 +... + Ak/2) When k is an even number; Sum = A + A2 +... + A (k-1)/2 + A (

Python implements matrix multiplication and python Matrix Multiplication

Python implements matrix multiplication and python Matrix Multiplication This article describes how to implement matrix multiplication in python. Share it with you for your reference. The specific implementation method is as follows: def matrixMul(A, B): res = [[0] * len(B[0]) for i in range(len(A))] for i in range(len(A)): for j in range(len(B[0])): fo

Blue Bridge Cup BASIC 27 matrix multiplication (matrix, two-dimensional array)

"Idea": note that the power of 0 is the unit matrix."AC Code":#include Blue Bridge Cup BASIC 27 matrix multiplication (matrix, two-dimensional array)

[Expression evaluation matrix multiplication] Zroi 2017 increases 10A. calc__ matrix multiplication

God thought, for the first time saw this operation ... The constructs a matrix to transfer state. A+b∗c A+b*c, we note that the 3-tuple (s,m,t) (s,m,t) represents the current state, where S=a,m=b,t=b∗c s=a,\ the m=b,\. Such records, each more than one character, the transfer can be represented as multiplying the previous matrix. Number k K: (s,m,t) → (s,m,t∗10+m∗k) (s,m,t) \to (s,m,t*10+m*k) + +: (s,m,

The rank of matrix algorithm Gaussian elimination determinant matrix

Learn the basic algorithms of matrices todayGaussian elimination is a powerful tool for solving linear equations.The basic idea is to transform the augmented matrix into a simplified ladder-shaped matrix by passing the elementary changes.The following is the column main element Gaussian elimination method, the complexity of O (n^3).It is easy to derive the determinant and rank algorithm according to the Gau

HDU 2830 Matrix swapping II (movable column of the maximal complete sub-matrix)

Matrix swapping IITime limit:9000/3000 MS (java/others) Memory limit:32768/32768 K (java/others)Total Submission (s): 1210 Accepted Submission (s): 804 Problem Descriptiongiven an N * M matrix with each entry equal to 0 or 1. We can find some rectangles in the matrix whose entries is all 1, and we define the maximum area of such rectangle as thi S

Why is it much slower to transpose a 512x512 matrix than a 513x513 matrix?

Http://blog.renren.com/share/236761508/14152672566 When I am bored on campus, I feel good to share with you. I didn't know much about this, but I still don't know much about it. I will leave the text here for details. Problem Source: http://stackoverflow.com/questions/11413855/why-is-transposing-a-matrix-of-512x512-much-slower-than-transposing-a-matrix-of The cause of the incident is as follows: #defineSAM

HDU2256-Problem of Precision (matrix construction + Rapid power), power zero matrix

HDU2256-Problem of Precision (matrix construction + Rapid power), power zero matrix Question Link Question: sqrt (2) + sqrt (3) ^ 2n MOD 1024 Ideas: Code: #include Pascal's rapid power matrix multiplication, detailed explanation and implementation Write a framework for you. The quick power is binary recursion.Function quick (var x: array [1 .. 2, 1 .. 2] of

HPU 2686 -- Matrix [maximum cost flow & amp; Classic Graph creation], hpu2686 -- matrix

HPU 2686 -- Matrix [maximum cost flow Classic Graph creation], hpu2686 -- matrix Matrix Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others)Total Submission (s): 2062 Accepted Submission (s): 1074 Problem DescriptionYifenfei very like play a number game in the n * n Matrix. A positive inte

FZU 1692 Key problem (Construction matrix + rapid matrix power)

FZU 1692 Key problem (Construction matrix + rapid matrix power) [Question]: 1. The question refers to a circle of n people. Each person initially has an ai apple and is now playing m games, after each game, I personally can add R * A (I + N-1) % n + L * A (I + 1) % n Apples (wrong question ), q: The number of apples for each person after the m-round game [Idea ]: According to the question, we can list the

Hdu 4920 Matrix multiplication (Matrix multiplication): 5th multi-school training sessions, hdumultiplication

Hdu 4920 Matrix multiplication (Matrix multiplication): 5th multi-school training sessions, hdumultiplicationMatrix multiplicationTime 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 te

HDU 4920 Matrix multiplication (Matrix multiplication), hdumultiplication

HDU 4920 Matrix multiplication (Matrix multiplication), hdumultiplication Various TEL, 233 ah. I didn't expect it would be enough to deal with 0. I always thought there would be extreme data. I did not expect this. I saw an amazing AC code on the Internet. The classic matrix multiplication only enumerated the innermost layer, it's time to move outside, and it's a

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