Elsner L, Hershkowitz D, Schneider H. Bounds on norms of compound matrices and on products of eigenvalues. Bulletin of the London Mathematical Society. 2000;32(1):15-24.An upper bound on operator norms of compound matrices is presented, and special cases that involve the l(1), l(2) and l(infinity) norms are investigated. The results are then used to obtain bounds on products of the largest or smallest eigenvalues of a matrix
AbstractLet A be an n × n nonsingular real or complex matrix. The best possible upper bound for the ...
AbstractIf A is an m×m and ⨍ is an analytic function, then ⨍(A) depends only on the values of ⨍ and ...
ZusammenfassungThe problem treated is to upper bounds for |λ(A)|π(A), where A is a positive matrix, ...
AbstractWe start by proving a lower bound for the lp operator norm of a submatrix with sufficiently ...
AbstractWe start by proving a lower bound for the lp operator norm of a submatrix with sufficiently ...
We mainly consider the real or complex operator norms for real or complex matrices on finite dimensi...
AbstractIf a matrix A of unit norm on n-dimensional Hilbert space has eigenvalues close to zero, the...
This paper provides a listing of techniques used to determine the eigenvalue bounds of a matrix defi...
V diplomskem delu obravnavamo matrične norme na algebri M_n kvadratnih n×n kompleksnih matrik. Matri...
If A is an n-square matrix, the p-th compound of A is a matrix whose entries are the p-th order mino...
Let Cn, Tn and Hn denote almost circulant, Cauchy-ToeplitZ and Cauchy-Hankel matrices, respectively....
AbstractAny complex n × n matrix A satisfies the inequality‖ A ‖ 1 ≤ n 12 ‖ A ‖dwhere ∥.∥1 is the tr...
The original publication is available at www.springerlink.comFor two Hermitian matrices A and B, at ...
AbstractLet |A|p,q be the norm induced on the matrix A with n rows and m columns by the Hölder ℓp an...
AbstractLet A be an n × n nonsingular real or complex matrix. The best possible upper bound for the ...
AbstractLet A be an n × n nonsingular real or complex matrix. The best possible upper bound for the ...
AbstractIf A is an m×m and ⨍ is an analytic function, then ⨍(A) depends only on the values of ⨍ and ...
ZusammenfassungThe problem treated is to upper bounds for |λ(A)|π(A), where A is a positive matrix, ...
AbstractWe start by proving a lower bound for the lp operator norm of a submatrix with sufficiently ...
AbstractWe start by proving a lower bound for the lp operator norm of a submatrix with sufficiently ...
We mainly consider the real or complex operator norms for real or complex matrices on finite dimensi...
AbstractIf a matrix A of unit norm on n-dimensional Hilbert space has eigenvalues close to zero, the...
This paper provides a listing of techniques used to determine the eigenvalue bounds of a matrix defi...
V diplomskem delu obravnavamo matrične norme na algebri M_n kvadratnih n×n kompleksnih matrik. Matri...
If A is an n-square matrix, the p-th compound of A is a matrix whose entries are the p-th order mino...
Let Cn, Tn and Hn denote almost circulant, Cauchy-ToeplitZ and Cauchy-Hankel matrices, respectively....
AbstractAny complex n × n matrix A satisfies the inequality‖ A ‖ 1 ≤ n 12 ‖ A ‖dwhere ∥.∥1 is the tr...
The original publication is available at www.springerlink.comFor two Hermitian matrices A and B, at ...
AbstractLet |A|p,q be the norm induced on the matrix A with n rows and m columns by the Hölder ℓp an...
AbstractLet A be an n × n nonsingular real or complex matrix. The best possible upper bound for the ...
AbstractLet A be an n × n nonsingular real or complex matrix. The best possible upper bound for the ...
AbstractIf A is an m×m and ⨍ is an analytic function, then ⨍(A) depends only on the values of ⨍ and ...
ZusammenfassungThe problem treated is to upper bounds for |λ(A)|π(A), where A is a positive matrix, ...