Pullback Attractor for Nonautonomous Ginzburg-Landau Equation with Additive Noise
Long time behavior of stochastic Ginzburg-Landau equations with nonautonomous deterministic external forces, dispersion coefficients, and nonautonomous perturbations is studied. The domain is taken as a bounded interval I in R.
Yangrong Li, Hongyong Cui
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Concerning Upper Semicontinuous Decompositions of Irreducible Continua [PDF]
Let K \mathcal {K} denote the class of all compact metric continua
Transue, W. R. R. +2 more
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On structure of upper semicontinuity
AbstractThe refinement of a Choquet theorem on (strong) upper semi-continuity and its relation to the Vainstein lemma are dealt with here. Relevance of subcontinuity is discussed. Consequently, an improvement of a characterization theorem of Dolecki and Rolewicz is achieved.
Dolecki, Szymon, Lechicki, Alojzy
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Non-upper-semicontinuity of algebraic dimension for families of compact complex manifolds [PDF]
In this note we show that in a certain subfamily of the Kuranishi family of any half Inoue surface the algebraic dimensions of the fibers jump downwards at special points of the parameter space showing that the upper semicontinuity of algebraic ...
A. FUJIKI, PONTECORVO, Massimiliano
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Upper Semicontinuous Decompositions of the n-Sphere [PDF]
We consider conditions under which an upper semicontinuous decomposition has the decomposition space which is a topological nsphere. A special emphasis is placed on the case in which the decomposition has only a countable number of nondegenerate elements.
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Individual upper semicontinuity and subgame perfect ϵ-equilibria in games with almost perfect information [PDF]
We study games with almost perfect information and an infinite time horizon. In such games, at each stage, the players simultaneously choose actions from finite action sets, knowing the actions chosen at all previous stages.
Flesch, Janos +3 more
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On the upper semicontinuity of a quasiconcave functional [PDF]
In the recent paper \cite{SER}, the second author proved a divergence-quasiconcavity inequality for the following functional $ \mathbb{D}(A)=\int_{\mathbb{T}^n} det(A(x))^{\frac{1}{n-1}}\,dx$ defined on the space of $p$-summable positive definite matrices with zero divergence. We prove that this implies the weak upper semicontinuity of the functional $\
De Rosa L., Serre D., Tione R.
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Upper semicontinuous utilities for all upper semicontinuous total preorders
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Bosi G., Sbaiz G.
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Separating sets by upper semicontinuous and Darboux upper semicontinuous functions
Abstract In this paper we characterize the pairs ( A 0 , A 1 ) and ( A − , A + ) of disjoint sets which can be separated by an upper semicontinuous function and by a Darboux upper semicontinuous function.
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On upper semicontinuity of global minima in constrained optimization problems [PDF]
This paper studies stability properties of solutions for optimization problems subject to perturbations in constraints. For problems formulated in a complete metric space sufficient conditions for topological upper semicontinuity of the solution ...
Bednarczuk, Ewa
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