Results 101 to 110 of about 1,665 (115)
Least energy sign-changing solutions for a class of nonlocal Kirchhoff-type problems. [PDF]
Springerplus, 2016 Cheng B.
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On a class of N-dimensional anisotropic Sobolev inequalities. [PDF]
J Inequal Appl, 2018 Huang L, Rocha E.
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A note on mean field type equations
Demonstratio MathematicaIn this article, we provide a note on rigidity results for mean field-type equations with multiple exponential terms, including sinh-Gordon and Tzitzeica equations, on closed two-dimensional manifolds with positive Ricci curvature bounds.
Deng Kaixin, Luo Senping
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Variational analysis for a nonlinear elliptic problem on the Sierpiński gasket
, 2012 G. Bonanno +2 more
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On Isolated Singularities and Generic Regularity of Min-Max CMC Hypersurfaces. [PDF]
J Geom AnalBellettini C, Marshall-Stevens K.
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Variational Formulation for Guided and Leaky Modes in Multilayer Dielectric Waveguides
, 2009 David O. Stowell, J. Tausch
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Positive Solutions for Some Weighted Elliptic Problems
, 2020In this study, we study the existence and the nonexistence of positive solutions for the following nonlinear elliptic problems: (P)where, Ω is a regular bounded domain in ℝ , N ≥ 2, a(x) is a smooth function on and f(x, s) is asymptotically linear in ...
H. Zahed
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A paradox in Hele-Shaw displacements
Annali dell?Università di Ferrara, 2018We study the Hele-Shaw immiscible displacements when all surfaces tensions on the interfaces are zero. The Saffman-Taylor instability occurs when a less viscous fluid is displacing a more viscous one, in a rectangular Hele-Shaw cell.
Gelu Pacsa
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, 2007
For a large class of variational problems we prove that minimizers are symmetric whenever they are C. AMS subject classifications. 35A15, 35B05, 35B65, 35H30, 35J20, 35J45, 35J50, 35J60.
Mihai Marics
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For a large class of variational problems we prove that minimizers are symmetric whenever they are C. AMS subject classifications. 35A15, 35B05, 35B65, 35H30, 35J20, 35J45, 35J50, 35J60.
Mihai Marics
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Nodal Solutions of a p‐Laplacian Equation
, 2005T. Bartsch, Zhaoli Liu, T. Weth
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