Results 91 to 100 of about 12,491,734 (263)
Homology groups in CR-warped products of complex space forms
In the present paper, by using the result of Lawson-Simons [15], we adopt a different technique to show that there are no stable integral q-currents and a non-trivial homology group in a compact oriented CR-warped product submanifold Nn in a complex ...
Yanlin Li +4 more
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In den letzten fünfzig Jahren haben eine Vielzahl von Mathematikern, allen voran Brezis, Pazy und Crandall, eine Theorie der nichtlinearen Halbgruppen entwickelt. Die Ergebnisse dieser Theorie ähneln denen des linearen Gegenstücks stark. Insbesondere zeigten sie, dass jedes konvexe und unterhalbstetige Funktional auf einem Hilbertraum eine ...
openaire +2 more sources
On approximation of the Dirichlet problem for divergence form operators by Robin problems [PDF]
Andrzej Rozkosz, Leszek Słomiński
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Finite difference and finite element methods for partial differential equations on fractals
In this paper, we present numerical procedures to compute solutions of partial differential equations posed on fractals. In particular, we consider the strong form of the equation using standard graph Laplacian matrices and also weak forms of the ...
Luis F. Contreras H., Juan Galvis
doaj
In this paper, we show that, for a solution to the stationary Fokker–Planck equation with general coefficients, defined as a measure with an L 2 $L^{2}$ -density, this density not only exhibits H 1 , 2 $H^{1,2}$ -regularity but also Hölder continuity. To
Haesung Lee
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Ergodic decompositions of Dirichlet forms under order isomorphisms. [PDF]
Schiavo LD, Wirth M.
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Lower and upper bounds of Dirichlet eigenvalues for Grushin type degenerate elliptic operators in weighted divergence form with a potential [PDF]
Shenyang Tan, Wenjun Liu
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Volterra operators and Hankel forms on Bergman spaces of Dirichlet series [PDF]
Hélène Bommier-Hato
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The aim of this paper is to study uniformly elliptic operators with general Wentzell boundary conditions in suitable $L^p$-spaces by using the approach of sesquilinear forms.
Delio Mugnolo, Silvia Romanelli
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Equilibrium stochastic dynamics of Poisson cluster ensembles
The distribution μ of a Poisson cluster process in Χ=Rd (with n-point clusters) is studied via the projection of an auxiliary Poisson measure in the space of configurations in Χn, with the intensity measure being the convolution of the background ...
L.Bogachev, A.Daletskii
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