On generalized Csiszár-Kullback inequalities
By Anton Arnold, Peter A. Markowich, Giuseppe Toscani, Andreas Unterreiter. 2000
98 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/7cb357bf253bcb7ac92fa03f36e3f27991d2f9e4
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In Applied Mathematics
- José Antonio Carrillo
- Robert C. Williamson
- Mark D. Reid
- Thierry Goudon
- Cédric Villani
- Alexander Lorz
- Juan Luis V'azquez
- Peter A. Markowich
In Mathematical Physics
Citations in the corpus
- Best constants for Gagliardo–Nirenberg inequalities and applications to nonlinear diffusions☆ (2002, unknown): “We provide a proof for completeness and refer to [16,26,2] for related results.”
- Information, Divergence and Risk for Binary Experiments (2009, result): “ly to the bound for h2 in theorem 28. Withers (1999) has also presented some inequalities between other (particular) pairs of divergences; his reasoning is also in terms of innite series expansions. Unterreiter et al. (2000) considered the case of n= 1 but arbitrary I f (that is they bound an arbitr”
- Stability and Asymptotic Analysis of a Fluid-Particle Interaction Model (2006, background): “These inequalities called in the literature Csiszár–Kullback–Pinsker type inequalities are well-known in the linear case (Arnold et al., 2000) and they are already available in the literature (Carrillo et al., 2001, Section 4) for the nonlinear case.”