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15
Math.TechQA.Club
2023-11-08 06:21:50
47
Views
rank of block triangular matrix with linear independence in sub-matrices
Published on
08 Nov 2023 - 6:21
#linear-algebra
#matrix-rank
61
Views
Relation between rank and determinant
Published on
10 Nov 2023 - 6:47
#linear-algebra
#matrices
#solution-verification
#determinant
#matrix-rank
49
Views
n-rows submatrices of a Vandermonde matrix have full rank?
Published on
11 Nov 2023 - 23:32
#linear-algebra
#matrices
#matrix-rank
58
Views
Block matrix rank inequality
Published on
14 Nov 2023 - 4:43
#linear-algebra
#matrices
#matrix-equations
#matrix-rank
74
Views
System of equation solution using rank
Published on
17 Nov 2023 - 7:04
#linear-algebra
#matrix-rank
96
Views
show $\text{rank}(AB)+\text{rank}(BC)\leq \text{rank}(B)+\text{rank}(ABC)$ for matrices $A$, $B$ and $C$
Published on
17 Nov 2023 - 12:37
#linear-algebra
#matrices
#vector-spaces
#matrix-rank
191
Views
show $A^2=A \iff \text{rank}(A)+\text{rank}(A-I)=n$
Published on
17 Nov 2023 - 12:44
#linear-algebra
#matrices
#matrix-rank
71
Views
For any $n$-by-$n$ complex matrix $M$, prove that rank$(M)$ + rank $(M − M^3)$ = rank$( M − M^2)$+ rank$(M + M^2)$
Published on
17 Nov 2023 - 14:15
#linear-algebra
#matrix-rank
86
Views
Finding determinant and rank of matrix $A$
Published on
27 Nov 2023 - 11:12
#linear-algebra
#matrices
#matrix-rank
122
Views
Show rank of a skew-symmetric matrix is always even
Published on
29 Nov 2023 - 13:29
#linear-algebra
#matrices
#matrix-rank
60
Views
Write a symmetric matrix of rank $r$ as the sum of $r$ matrices, each having a rank of 1
Published on
29 Nov 2023 - 19:15
#linear-algebra
#matrices
#matrix-rank
71
Views
Matrix product that preserves the rank
Published on
30 Nov 2023 - 11:04
#linear-algebra
#matrices
#matrix-decomposition
#matrix-rank
40
Views
Connection between permutations and rank–nullity?
Published on
01 Dec 2023 - 21:01
#linear-algebra
#permutations
#linear-transformations
#symmetric-groups
#matrix-rank
68
Views
Ranks of block matrices implication
Published on
25 Mar 2026 - 10:51
#linear-algebra
#matrix-rank
#control-theory
#systems-theory
61
Views
$X = [1_n \hspace{1mm} Z]$ with full column rank, then $(I_n - \frac{1}{n}J_n)Z$ is full-column rank
Published on
10 Dec 2023 - 4:45
#linear-algebra
#problem-solving
#matrix-rank
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