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L¹-convergence and hypercontractivity of diffusion semigroups on manifolds

Feng-Yu Wang — 2004

Studia Mathematica

Let P t be the Markov semigroup generated by a weighted Laplace operator on a Riemannian manifold, with μ an invariant probability measure. If the curvature associated with the generator is bounded below, then the exponential convergence of P t in L¹(μ) implies its hypercontractivity. Consequently, under this curvature condition L¹-convergence is a property stronger than hypercontractivity but weaker than ultracontractivity. Two examples are presented to show that in general, however, L¹-convergence...

Annihilator ideals of finite dimensional simple modules of two-parameter quantized enveloping algebra U r , s ( 𝔰𝔩 2 )

Yu WangXiaoming Li — 2023

Czechoslovak Mathematical Journal

Let U be the two-parameter quantized enveloping algebra U r , s ( 𝔰𝔩 2 ) and F ( U ) the locally finite subalgebra of U under the adjoint action. The aim of this paper is to determine some ring-theoretical properties of F ( U ) in the case when r s - 1 is not a root of unity. Then we describe the annihilator ideals of finite dimensional simple modules of U by generators.

Displacement and stress analysis of laminated composite plates using an eight-node quasi-conforming solid-shell element

Yu WangGuangyu ShiXiaodan Wang — 2017

Curved and Layered Structures

This paper presents the efficient modeling and analysis of laminated composite plates using an eightnode quasi-conforming solid-shell element, named as QCSS8. The present element QCSS8 is not only lockingfree, but highly computational efficiency as it possesses the explicit element stiffness matrix. All the six components of stresses can be evaluated directly by QCSS8 in terms of the 3-D constitutive equations and the appropriately assumed element strain field. Several typical numerical examples...

An improvement of Hayman's inequality on an angular domain

Cai-Feng YiYu WangHong-Yan Xu — 2010

Annales Polonici Mathematici

We investigate the properties of meromorphic functions on an angular domain, and obtain a form of Yang's inequality on an angular domain by reducing the coefficients of Hayman's inequality. Moreover, we also study Hayman's inequality in different forms, and obtain accurate estimates of sums of deficiencies.

The Generalized Saddle-Node Bifurcation of Degenerate Solution

Ping LiuYu-Wen Wang — 2005

Commentationes Mathematicae

In this paper we discuss the bifurcation problem for the abstract operator equation of the form F ( u , λ ) = θ with a parameter λ , where F : X × R Y is a C 1 mapping, X , Y are Banach spaces. By the bounded linear generalized inverse A + of A = F u ( u 0 , λ 0 ) , an abstract bifurcation theorem for the case dim N ( F u ( u 0 , λ 0 ) ) codim R ( F u ( u 0 , λ 0 ) ) = 1 has been obtained.

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