The Riemannian Penrose inequality for asymptotically flat manifolds with non-compact boundary [PDF]
Thomas Koerber
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A Zero-Sum Stochastic Game with Compact Action Sets and no Asymptotic Value [PDF]
Guillaume Vigeral
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Asymptotics for the heat equation in the exterior of a shrinking compact set in the plane via Brownian hitting times [PDF]
Ross G. Pinsky
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The asymptotically additive topological pressure: variational principle for non-compact and intersection of irregular sets [PDF]
Giovane Ferreira
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Analytic and asymptotically flat hairy (ultra-compact) black-hole solutions and their stability analysis [PDF]
Athanasios Bakopoulos +1 more
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Random attractors for stochastic lattice reversible Gray-Scott systems with additive noise
In this article, we prove the existence of a random attractor of the stochastic three-component reversible Gray-Scott system on infinite lattice with additive noise.
Hongyan Li, Junyi Tu
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Bifurcation of Gradient Mappings Possessing the Palais-Smale Condition
This paper considers bifurcation at the principal eigenvalue of a class of gradient operators which possess the Palais-Smale condition. The existence of the bifurcation branch and the asymptotic nature of the bifurcation is verified by using the ...
Elliot Tonkes
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Spectral properties of asymptotically compact operator sequences
A set of linear operators on a normed linear space is called collectively compact if the union of the images of the unit ball has compact closure. The concept of collectively compact sets on normed linear spaces was introduced by Anselone and Moore. A necessary and sufficient condition for a set to be collectively compact established by J.A.
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Random Attractors for Stochastic Ginzburg-Landau Equation on Unbounded Domains
We prove the existence of a pullback attractor in L2(ℝn) for the stochastic Ginzburg-Landau equation with additive noise on the entire n-dimensional space ℝn.
Qiuying Lu, Guifeng Deng, Weipeng Zhang
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Upper semicontinuity of random attractors for non-compact random dynamical systems
The upper semicontinuity of random attractors for non-compact random dynamical systems is proved when the union of all perturbed random attractors is precompact with probability one.
Bixiang Wang
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