Moser-trudinger inequalities without boundary conditions and isoperimetric problems
By Andrea Cianchi. 2005
82 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/ca803f16c777a840685443a231ac5b89f92c4b2e
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In Applied Mathematics
- Nguyen Huong Lam
- G. Lu
- Federica Sani
- Nader Masmoudi
- Cristina Tarsi
- Daniele Cassani
- Caifeng Zhang
- Bernhard Ruf
In Computational Theory and Mathematics
- G. Lu
- Nguyen Huong Lam
- Federica Sani
- Nader Masmoudi
- Daniele Cassani
- Cristina Tarsi
- Caifeng Zhang
- Bernhard Ruf
Citations in the corpus
- Affine Moser–Trudinger and Morrey–Sobolev inequalities (2009, unknown): “, [3, 4, 5, 6, 7, 11, 10, 15, 16, 19, 20, 23, 24, 26, 30, 47].”
- A new approach to sharp Moser–Trudinger and Adams type inequalities: A rearrangement-free argument (2013, background): “We also refer the reader to the sharp Moser inequality with mean value zero by Chang and Yang [11], Lu and Yang [43], Leckband [34], sharp Moser–Trudinger trace inequalities and sharp Moser–Trudinger inequalities without boundary conditions by Cianchi [12,13], the sharp Moser–Trudinger type inequali”
- Sharp Adams-type inequalities in ℝⁿ (2012, background): “Cianchi in [7] in the case of first order derivatives: with zero Neumann boundary conditions (i.”
- Adams' Inequality with the Exact Growth Condition in ℝ4 (2014, background): “The goal of this paper is to give the optimal growth rate of the exponential -type function when the problem is considered in the whole space R4.”
- Equivalent Moser type inequalities in R2 and the zero mass case (2014, background): “Further generalizations and closely related problems can be found in [12, 11, 23, 32, 52].”
- An asymmetric affine Pólya–Szegö principle (2012, unknown): “, [4,17,18,24,32,45,63]).”
- Sharp singular Adams inequalities in high order Sobolev spaces (2011, result): “[17] A. Cianchi, Moser-Trudinger trace inequalities, Adv.”