filmov
tv
Permutation Matrices
Показать описание
We discuss the appropriate generalizations of the three types of elementary matrices. In this video, we introduce the notation of a permutation matrix as a generalization of the interchange elementary matrices. Properties of permutation matrices are discussed.
Linear Algebra Done Openly is an open source linear algebra textbook developed by Dr. Andrew Misseldine. It is supported and improved by student contributions done by Math 2700 students at Southern Utah University, since Fall 2018. The textbook can be found at:
This lecture covers section 3.5 - Matrix Factorizations from the book. This is part 2 of 6 videos from this section.
Linear Algebra Done Openly is an open source linear algebra textbook developed by Dr. Andrew Misseldine. It is supported and improved by student contributions done by Math 2700 students at Southern Utah University, since Fall 2018. The textbook can be found at:
This lecture covers section 3.5 - Matrix Factorizations from the book. This is part 2 of 6 videos from this section.
0:06:11
Permutation matrices | Lecture 9 | Matrix Algebra for Engineers
0:08:12
permutation matrices
0:11:47
Permutation Matrices
0:08:44
Permutation Matrices
0:10:12
Permutation Matrix
0:21:10
GT17.1. Permutation Matrices
0:07:13
PLU decomposition - An Example
0:05:04
Constructing Permutation matrices
0:04:53
5.3.2 Permutation matrices, part 1
0:03:28
3.1.17-Linear Algebra: Permutation Matrix
0:07:23
The PA = LU factorization with row exchanges
0:08:27
Permutation Matrices
0:10:35
Permutationsmatrix
0:00:30
7.2.3 Permutation Matrices Part 1
0:11:48
Matrices - Identity & Permutations
0:19:52
L U = P A -Matrix Decomposition/Factoring
0:08:24
Permutation Matrices
0:08:23
2 7 Permutation Matrix
0:00:58
3.1.18-Linear Algebra: Permutation Matrix Left vs. Right Multiplication
0:02:40
Permutation matrix for row/column swap
0:06:06
301.5F Representation of Permutation as a Matrix
0:19:06
GTAC 12.2: Permutation Matrices
0:01:34
Explain Permutation Matrix for row swap
0:11:48
Pivoting and permutation matrices
Комментарии