Results 11 to 20 of about 816 (94)

Eigenvalue Localization Inequalities for Complex Matrices With Order n≥3

open access: yesAdvances in Mathematical Physics
MSC2020 Classification: 15A18, 15A60 ...
Rong Ma, Feng Zhang
doaj   +3 more sources

The norm of an infinite L-matrix

open access: yesOperators and Matrices, 2021
Evaluating the norm of infinite matrices, as operators acting on the sequence space 2 , is not an easy task. For a few celebrated matrices, e.g., the Hilbert matrix and the Cesàro matrix, the precise value of the norm is known.
Ludovick Bouthat, J. Mashreghi
semanticscholar   +1 more source

Inequalities Involving Companion Matrix

open access: yesTheoretical Mathematics and Applications, 2022
We give several inequalities involving the Frobenius companion matrix of a polynomial P, and solve any equation in involving c, c2, and c3. 2010 Mathematics Subject Classification: 15A60, 12D10. Keywords and phrases: Bounds for the zeros of polynomials,
M. Al-Hawari, Elham Magableh
semanticscholar   +1 more source

Composite convex functions

open access: yesJournal of Mathematical Inequalities, 2021
Convex functions have played a major role in the field of Mathematical inequalities. In this paper, we introduce a new concept related to convexity, which proves better estimates when the function is somehow more convex than another.
M. Sababheh, S. Furuichi, H. Moradi
semanticscholar   +1 more source

Sensitivity of a Hymenoptera serological immunoglobulin (Ig)E assay for the diagnosis of venom hypersensitivity in dogs

open access: yesVeterinary Dermatology, Volume 34, Issue 6, Page 543-553, December 2023., 2023
Background – Hymenoptera envenomation with honey bee (Apis mellifera) and paper wasp (Polistes spp.) may cause life‐threatening anaphylaxis in dogs. In human patients, clinical history, intradermal testing (IDT) and measurement of allergen‐specific serological immunoglobulin (Ig)E (sIgE) are used to support a diagnosis of Hymenoptera venom ...
Hilary H. Chan   +3 more
wiley   +1 more source

New determinantal inequalities concerning Hermitian and positive semi-definite matrices

open access: yesOperators and Matrices, 2021
. Let A , B be n × n matrices such that A is positive semi-de fi nite and B is Hermitian. In this note, it is shown, among other inequalities, the following determinantal inequality det ( A k +( AB ) 2 ) (cid:2) det ( A k + A 2 B 2 ) for all k ∈ [ 1 , ∞ [
H. Abbas   +2 more
semanticscholar   +1 more source

Evaluation of the effects of chlorhexidine digluconate with and without cBD103 or cCath against multidrug‐resistant clinical isolates of Staphylococcus pseudintermedius

open access: yesVeterinary Dermatology, Volume 33, Issue 1, Page 17-e6, February 2022., 2022
Background – Because of the increased incidence of multidrug‐resistant (MDR) bacteria, the use of disinfectants over antibiotics has been encouraged. However, the interactions between disinfectants and host local immunity are poorly understood. Objective – To assess the effects of chlorhexidine digluconate (Chx), with and without selected host defence ...
Domenico Santoro   +3 more
wiley   +1 more source

On 3-by-3 row stochastic matrices

open access: yesSpecial Matrices, 2023
The known constructive tests for the shapes of the numerical ranges in the 3-by-3 case are further specified when the matrices in question are row stochastic. Auxiliary results on the unitary (ir)reducibility of such matrices are also obtained.
Pham Nhi, Spitkovsky Ilya M.
doaj   +1 more source

Dynamical study of Lyapunov exponents for Hide’s coupled dynamo model

open access: yesDemonstratio Mathematica, 2021
In this paper, we introduced the Lyapunov exponents (LEs) as a significant tool that is used to study the numerical solution behavior of the dynamical systems. Moreover, Hide’s coupled dynamo model presents a valuable dynamical study.
Alresheedi Teflah, Allahem Ali
doaj   +1 more source

Integral representations of some families of operator monotone functions

open access: yesOperators and Matrices, 2021
We obtain an integral representation of holomorphic function Pα(z) which is real on the positive part of the real axis and formed Pα(x) = ( xα +1 2 ) 1 α (x 0).
Y. Udagawa
semanticscholar   +1 more source

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