Results 41 to 50 of about 349,949 (184)
Cancellability and Regularity of Operator Connections [PDF]
An operator connection is a binary operation assigned to each pair of positive operators satisfying monotonicity, continuity from above and the transformer inequality.
Chansangiam, Pattrawut
core
A note on twisted Dirac operators on closed surfaces
We derive an inequality that relates nodal set and eigenvalues of a class of twisted Dirac operators on closed surfaces and point out how this inequality naturally arises as an eigenvalue estimate for the $\rm Spin^c$ Dirac operator.
Branding, Volker
core +1 more source
An inequality is proved in abstract separable Hilbert space H where A and B are bounded self‐adjoint positive operators defined in H such that R(A) = R(B) and R(A) is closed.
openaire +3 more sources
Curvature inequalities and extremal operators [PDF]
19 ...
Misra, Gadadhar, Reza, Md. Ramiz
openaire +3 more sources
Remarks on an operator Wielandt inequality
Let $A$ be a positive operator on a Hilbert space $\mathcal{H}$ with $00.$$ We consider several upper bounds for $\frac{1}{2}|\Gamma+\Gamma^{*}|$.
Zhang, Pingping
core +2 more sources
Entropic formulation of the uncertainty principle for the number and annihilation operators
An entropic approach to formulating uncertainty relations for the number-annihilation pair is considered. We construct some normal operator that traces the annihilation operator as well as commuting quadratures with a complete system of common ...
Rastegin, Alexey E.
core +1 more source
Poincaré-Type Inequalities for the Composite Operator in L𝒜-Averaging Domains
We first establish the local Poincaré inequality with L𝒜-averaging domains for the composition of the sharp maximal operator and potential operator, applied to the nonhomogenous A-harmonic equation.
Guannan Shi, Yuming Xing, Baiqing Sun
doaj +1 more source
Authors have proved some results on an operator inequality in Hilbert space.
Corach, G., Porta, H., Recht, L.
openaire +1 more source
The Hadamard Determinant Inequality - Extensions to Operators on a Hilbert Space
A generalization of classical determinant inequalities like Hadamard's inequality and Fischer's inequality is studied. For a version of the inequalities originally proved by Arveson for positive operators in von Neumann algebras with a tracial state, we ...
Nayak, Soumyashant
core +1 more source
Inequalities for Shepard-type operators [PDF]
Summary: Direct and converse approximation error estimates for generalized Shepard operators are given, improving analogous inequalities for well-known Shepard operators. As application in CAGD, generalized degree elevation algorithms for modeling the shape of Shepard-type curves are presented, improving previous techniques.
DELLA VECCHIA, Biancamaria +1 more
openaire +3 more sources

