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On the First Eigenfunction of the Symmetric Stable Process in a Bounded Lipschitz Domain
, 2013We give a proof that the first eigenfunction of the α-symmetric stable process on a bounded Lipschitz domain in ℝd$\mathbb {R}^{d}$, d≥1, is superharmonic for α=2/m, where m>2 is an integer. This result was first proved by M. Kaßmann and L. Silvestre for
R. Bañuelos, Dante DeBlassie
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, 2020
We prove the existence and uniqueness of the mild solution for a nonlinear stochastic heat equation defined on an unbounded spatial domain. The nonlinearity is not assumed to be globally, or even locally, Lipschitz continuous. Instead the nonlinearity is
M. Salins
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We prove the existence and uniqueness of the mild solution for a nonlinear stochastic heat equation defined on an unbounded spatial domain. The nonlinearity is not assumed to be globally, or even locally, Lipschitz continuous. Instead the nonlinearity is
M. Salins
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Foundations of Genetic Algorithms, 2019
We prove the linear convergence of the (1 + 1)-Evolution Strategy (ES) with a success based step-size adaptation on a broad class of functions, including strongly convex functions with Lipschitz continuous gradients, which is often assumed to analyze ...
Daiki Morinaga, Youhei Akimoto
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We prove the linear convergence of the (1 + 1)-Evolution Strategy (ES) with a success based step-size adaptation on a broad class of functions, including strongly convex functions with Lipschitz continuous gradients, which is often assumed to analyze ...
Daiki Morinaga, Youhei Akimoto
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Rethinking Propagation for Unsupervised Graph Domain Adaptation
AAAI Conference on Artificial IntelligenceUnsupervised Graph Domain Adaptation (UGDA) aims to transfer knowledge from a labelled source graph to an unlabelled target graph in order to address the distribution shifts between graph domains.
Meihan Liu +6 more
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Mixed problems in a Lipschitz domain for strongly elliptic second-order systems
, 2011M. Agranovich
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On a mixed Poincaré-Steklov type spectral problem in a Lipschitz domain
, 2006M. Agranovich
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On a Time-Dependent Transport Equation in a Lipschitz Domain
SIAM Journal on Mathematical Analysis, 2010V. Girault, L. R. Scott
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ON THE CONVERGENCE OF BIEBERBACH POLYNOMIALS IN THE CASE OF A LIPSCHITZ DOMAIN
, 1979I. Simonenko
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The Mixed Boundary Problem in L p and Hardy spaces for Laplace ’ s Equation on a Lipschitz Domain
, 2001J. D. Sykes, Russell M. Brown
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