Results 181 to 190 of about 5,230,860 (246)
Boosting AI-Generated Biomedical Images with Confidence through Advanced Statistical Inference. [PDF]
J Am Stat AssocGu Z, Yu S, Wang G, Wang L.
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Linear Wavelet-Based Estimators of Partial Derivatives of Multivariate Density Function for Stationary and Ergodic Continuous Time Processes. [PDF]
Entropy (Basel)Didi S, Bouzebda S.
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A Trudinger–Moser inequality in a weighted Sobolev space and applications
Mathematische Nachrichten, 2014M. Furtado, E. Medeiros, U. Severo
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2018
AbstractThis chapter presents a selection of some of the most important results in the theory of Sobolev spacesn. Special emphasis is placed on embedding theorems and the question as to whether an embedding map is compact or not. Some results concerning the k-set contraction nature of certain embedding maps are given, for both bounded and unbounded ...
D. E. Edmunds, W. D. Evans
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AbstractThis chapter presents a selection of some of the most important results in the theory of Sobolev spacesn. Special emphasis is placed on embedding theorems and the question as to whether an embedding map is compact or not. Some results concerning the k-set contraction nature of certain embedding maps are given, for both bounded and unbounded ...
D. E. Edmunds, W. D. Evans
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Dissipative Quasi-Geostrophic Equation for Large Initial Data in the Critical Sobolev Space
Communications in Mathematical Physics, 2006H. Miura
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Spectral Approximation Orders of Radial Basis Function Interpolation on the Sobolev Space
SIAM Journal on Mathematical Analysis, 2001Jungho Yoon
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Hardy's Inequality in a Variable Exponent Sobolev Space
Georgian Mathematical Journal, 2005We show that a norm version of Hardy's inequality holds in a variable exponent Sobolev space provided the maximal operator is bounded. Our proof uses recent local versions of the inequality for a fixed exponent.
Petteri Harjulehto, P. Hst, M. Koskenoja
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2007
Abstract In this chapter we define Sobolev spaces which are the ‘natural’ spaces of functions in which to solve variational formulations of partial differential equations. Physically, Sobolev spaces can be interpreted as spaces of functions with finite energy.
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Abstract In this chapter we define Sobolev spaces which are the ‘natural’ spaces of functions in which to solve variational formulations of partial differential equations. Physically, Sobolev spaces can be interpreted as spaces of functions with finite energy.
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