Traditional Mexican Medicinal Plants for Ocular Diseases: Ethnomedicinal Evidence, Pharmacological Relevance, and Research Gaps from Unexplored Sources. [PDF]
Pharmaceuticals (Basel)Aceves-Fonseca E +2 more
europepmc +1 more source
Closure of the set of diffusion functionals and that of elasticity with respect to Mosco-convergence
, 2002 The purpose of this thesis is to characterize all possible Mosco-limits of sequences of diffusion functionals or isotropic elasticity ones. It is a well-known fact that, when the diffusion coefficients in the scalar case, or the elasticity coefficients in the vectorial one, are not uniformly bounded, non local terms and killing terms can appear in the ...
openaire +1 more source
On Mosco convergence for a sequence of closed convex subsets of Banach spaces
On Mosco convergence for a sequence of closed convex subsets of Banach spacesidentifier:oai:t2r2.star.titech.ac.jp ...
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Abstracts of the 2013 Annual Meeting of the American College of Rheumatology. October 25-30, 2013. San Diego, California, USA. [PDF]
Arthritis Rheum, 2013 europepmc +1 more source
Mosco convergence of sequences of retracts of four nonlinear projections in Banach spaces
Mosco convergence of sequences of retracts of four nonlinear projections in Banach spacesidentifier:oai:t2r2.star.titech.ac.jp ...
openaire +1 more source
Mosco convergence of closed convex subsets and resolvents of maximal monotone operators
Mosco convergence of closed convex subsets and resolvents of maximal monotone operatorsidentifier:oai:t2r2.star.titech.ac.jp ...
openaire +1 more source
Mosco Convergence and the Kadec Property [PDF]
Proceedings of the American Mathematical Society, 1989 We study the relationship between Wijsman convergence and Mosco convergence for sequences of convex sets. Our central result is that Mosco convergence and Wijsman convergence coincide for sequences of convex sets if and only if the underlying space is reflexive with the dual norm having the Kadec property.
Jonathan Borwein, Simon Fitzpatrick
exaly +3 more sources
Mosco Type Convergence of Bilinear Forms and Weak Convergence of n-Particle Systems [PDF]
Potential Analysis, 2015 It is well known that Mosco (type) convergence is a tool in order to verify weak convergence of finite dimensional distributions of sequences of stochastic processes. In the present paper we are concerned with the concept of Mosco type convergence for non-symmetric stochastic processes and, in particular, $n$-particle systems in order to establish ...
Jörg-Uwe Löbus
exaly +5 more sources