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6 questions with no upvoted or accepted answers
2 votes
1 answer
117 views

Applications where rank-1 matrices are useful

I am trying to list down applications where having a rank-1 matrix is advantageous. I know only of 2D convolution which boils down to a series of 1D convolutions if filter response is separable. Can ...
NAASI's user avatar
  • 997
2 votes
0 answers
70 views

Matrix identification

Is there any name for a square, symmetric matrix, created in the following format: $$M_{i,j} = \left\{\begin{matrix} i + j & i \neq j\\ 0 & i = j \end{matrix}\right.$$ where $i, j$ start ...
Salvador Dali's user avatar
1 vote
0 answers
182 views

Efficiency of RREF algorithms

Compute the RREF of the following matrix :$$\begin{bmatrix}1&-1&2&-3&7\\4&0&3&1&9\\2&-5&1&0&-2\\3&-2&-2&10&-12\end{bmatrix}$$ My friend ...
DatBoi's user avatar
  • 4,055
1 vote
0 answers
32 views

The 1,1 coordinate of a Leslie matrix

I'm reading about Leslie matrices and I think I get the main idea. In the matrix, for instance, $$ \left( \begin{matrix} .2 & 1.1 & .5 \\ .9 & 0 & 0 \\ 0 & .7 & 0 \end{...
Addem's user avatar
  • 5,696
0 votes
0 answers
73 views

Representative value of non-square matrix

First of all, I apologise if this question is inappropriate, I wish I could be more specific - but due to the nature of it, as I am actually asking for a suggestion of some technique, that's hard to ...
OJFord's user avatar
  • 601
0 votes
1 answer
238 views

Uses for eigenvalues of unitary matrices

The eigenvalues of a unitary matrix lie on the unit circle. What are some applications in which the eigenvalue distribution of the matrix is important? For instance, that the eigenvalues are clustered,...
overfull hbox's user avatar