Liouville-Type Theorems on the Hyperbolic Space
In this paper, we establish Liouville-type theorems for a one-parameter family of elliptic PDEs on the standard upper half-plane model of the hyperbolic space, under specific geometric assumptions.
Lee, Sanghoon
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The global inverse fractional conductivity problem. [PDF]
Covi G, Railo J, Zimmermann P.
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We establish Liouville type theorems in the whole space and in a half-space for parabolic problems without scale invariance. To this end, we employ two methods, respectively based on the corresponding elliptic Liouville type theorems and energy estimates
Quittner, Pavol, Souplet, Philippe
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Investigation of a Lyapunov delta-type inequality with respect to a discrete fractional Green's function. [PDF]
Mohammed PO, Arab M.
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Dynamic analysis of the fractional distributed delay models. [PDF]
El-Saka HAA +2 more
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Fractional-order analysis of a fear-induced ecoepidemiological predator-prey model with optimal control and bifurcation dynamics. [PDF]
Alomari FAH, Bahaa GM.
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Singularity in nonlinear systems: differential inclusion model for the standard and transformed fractional pantograph equation. [PDF]
Mobayen S +4 more
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The Scaling Limit of Random Two-Connected Series-Parallel Maps. [PDF]
Amankwah D +4 more
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在有限區間向量型Sturm-Liouville方程式的唯一性定理
博士關於定義在區間的非對稱形Sturm-Liouville 微分方程式的反問題研究及學習,Yurko ( [24] , 2006)利用Weyl矩陣,提出了矩陣邊界值問題的反問題有唯一性的定理。 在本篇論文,首先;對於Sturm-Liouville矩陣微分方程式含有一般的邊界條件的反問題,我們將証明ㄧ般的h1 , H1,亦可得到Q(x)有唯一性。利用矩陣型式邊界值反問題的唯一性,我們主要工作是在向量微分方程式邊界值反問題上,探求向量頻譜(spectral sets)與位階函數Q(x)唯一性的關係 ...
Shieh, Chung-Tsun +1 more
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Kicked General Fractional Lorenz-Type Equations: Exact Solutions and Multi-Dimensional Discrete Maps. [PDF]
Tarasov VE.
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