Skip to main content
Search type Search syntax
Tags [tag]
Exact "words here"
Author user:1234
user:me (yours)
Score score:3 (3+)
score:0 (none)
Answers answers:3 (3+)
answers:0 (none)
isaccepted:yes
hasaccepted:no
inquestion:1234
Views views:250
Code code:"if (foo != bar)"
Sections title:apples
body:"apples oranges"
URL url:"*.example.com"
Saves in:saves
Status closed:yes
duplicate:no
migrated:no
wiki:no
Types is:question
is:answer
Exclude -[tag]
-apples
For more details on advanced search visit our help page
Results tagged with
Search options not deleted user 141969

Questions where the notion matrix has an important or crucial role (for the latter, note the tag matrix-theory for potential use). Matrices appear in various parts of mathematics, and this tag is typically combined with other tags to make the general subject clear, such as an appropriate top-level tag ra.rings-and-algebras, co.combinatorics, etc. and other tags that might be applicable. There are also several more specialized tags concerning matrices.

2 votes
1 answer
327 views

Two versions of Sylvester identity

MathWorld presents the following two versions of Sylvester's determinant identity, relating to an $n\times n$ matrix $\mathbb{A}$: First: $$ |\mathbb{A}||A_{r\,s,p\,q}| = |A_{r,p}||A_{s,q}| - |A_{r,q} …
Honza's user avatar
  • 419
0 votes
0 answers
417 views

Linear independence of vectors in Graph Theory

This implies that the two matrices, when joined to create an $n$ by $n$ matrix, create a single REGULAR (non-singular) matrix - no problem there. …
Honza's user avatar
  • 419
4 votes
2 answers
599 views

Co-trees of a simple graph

Consider fundamental cycles (say $k$ of them) of a specific spanning tree of a simple graph (with $m$ edges) which is also connected and has no one-edge bonds. Make the graph directed (in an arbitrary …
Honza's user avatar
  • 419
1 vote

Co-trees of a simple graph

This implies that (integer-valued) determinants of each of the RHS matrices have the same property (being equal to $1$ or $-1$). …
Honza's user avatar
  • 419