Results 11 to 20 of about 259,132 (235)
Complexity, 2021 This work is devoted to studying the stochastic stabilization of a class of neutral-type complex-valued neural networks (CVNNs) with partly unknown Markov jump.
Zhen Wang +3 more
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Inequalities and bounds for the eigenvalues of the sub-Laplacian on a strictly pseudoconvex CR manifold [PDF]
, 2012 We establish inequalities for the eigenvalues of the sub-Laplace operator associated with a pseudo-Hermitian structure on a strictly pseudoconvex CR manifold.
Aribi, Amine, Soufi, Ahmad El
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Some inequalities for maximum modules of polynomials
International Journal of Mathematics and Mathematical Sciences, 1991 A well-known result of Ankeney and Rivlin states that if p(z) is a polynomial of degree n, such that p(z)≠0 in |z|
N. K. Govil
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Journal of Inequalities and Applications, 2017 The present study considers the robust stability for impulsive complex-valued neural networks (CVNNs) with discrete time delays. By applying the homeomorphic mapping theorem and some inequalities in a complex domain, some sufficient conditions are ...
Yuanshun Tan +3 more
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A domain of influence in the Moore–Gibson–Thompson theory of dipolar bodies
Journal of Taibah University for Science, 2020 We establish a domain of influence theorem for the mixed initial-boundary value problem in the context of the Moore–Gibson–Thompson theory of thermoelasticity for dipolar bodies. Based on the data of the mixed problem, we define, for a finite time t>0, a
M. Marin +3 more
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Bubble effect on Kelvin-Helmholtz' instability [PDF]
, 2004 We derive boundary conditions at interfaces (contact discontinuities) for a class of Lagrangian models describing, in particular, bubbly flows. We use these conditions to study Kelvin-Helmholtz' instability which develops in the flow of two superposed ...
Gavrilyuk, Sergey L. +2 more
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The Kato Square Root Problem for Mixed Boundary Conditions [PDF]
, 2013 We consider the negative Laplacian subject to mixed boundary conditions on a bounded domain. We prove under very general geometric assumptions that slightly above the critical exponent $\frac{1}{2}$ its fractional power domains still coincide with ...
Egert, Moritz +2 more
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A Class of Symmetric Fractional Differential Operator Formed by Special Functions
Journal of Mathematics, 2022 In light of a certain sort of fractional calculus, a generalized symmetric fractional differential operator based on Raina’s function is built. The generalized operator is then used to create a formula for analytic functions of type normalized.
Ibtisam Aldawish +2 more
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Estimates of the gaps between consecutive eigenvalues of Laplacian [PDF]
, 2013 By the calculation of the gap of the consecutive eigenvalues of $\Bbb S^n$ with standard metric, using the Weyl's asymptotic formula, we know the order of the upper bound of this gap is $k^{\frac{1}{n}}.$ We conjecture that this order is also right for ...
Chen, Daguang +2 more
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, 2004 By using asymptotic Morse inequalities we give a lower bound for the space of holomorphic sections of high tensor powers in a positive line bundle over a q-concave domain.
Marinescu, George
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