Predict Suitable Restoration Areas for Typical Vegetation Restoration Species on the Qinghai-Tibetan Plateau Based on MaxEnt. [PDF]
Ecol EvolIt was first used in the QTP vegetation restoration species, mainly to provide a basis for species selection in different regions of the QTP now and in the future. Secondly, it calculates the ecological niche overlap and niche breadth to avoid the risk of interspecies competition, providing a basis for the combination of species.
Yang Y +6 more
europepmc +2 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
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Strong Law of Large Numbers of Pettis-Integrable Multifunctions
Journal of Mathematics, 2019 Using reversed martingale techniques, we prove the strong law of large numbres for independent Pettis-integrable multifunctions with convex weakly compact values in a Banach space.
Hamid Oulghazi, Fatima Ezzaki
doaj +2 more sources
Mosco convergence of nonlocal to local quadratic forms [PDF]
Nonlinear Analysis: Theory, Methods & Applications, 2020 We study sequences of nonlocal quadratic forms and function spaces that are related to Markov jump processes in bounded domains with a Lipschitz boundary. Our aim is to show the convergence of these forms to local quadratic forms of gradient type. Under suitable conditions we establish the convergence in the sense of Mosco. Our framework allows bounded
Moritz Kassmann
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Periodic homogenization for convex functionals using Mosco convergence [PDF]
Ricerche Di Matematica, 2008 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jean Van Schaftingen +2 more
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Convergence of set valued sub- and supermartingales in the Kuratowski-Mosco sense
Annals of Probability, 1998 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yukio Ogura, Shoumei Li
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Mosco and Slice Convergence of Level Sets and Graphs of Linear Functionals
Journal of Mathematical Analysis and Applications, 1993 Various notions of convergence for sequences of continuous linear functionals on a normed vector space \(X\) are considered and compared. The main result states that convergence in norm is equivalent to convergence of corresponding level sets in a suitable topology for the space of closed convex subsets of \(X\).
J M Borwein
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Mosco convergence of Dirichlet forms in infinite dimensions with changing reference measures
Journal of Functional Analysis, 2006 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Alexander V Kolesnikov
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Mosco Convergence of Gradient Forms with Non-Convex Interaction Potential
Integral Equations and Operator TheoryAbstractThis article provides a new approach to address Mosco convergence of gradient-type Dirichlet forms, $${\mathcal {E}}^N$$ E N on $$L^2(E,\mu _N)$$
Martin Grothaus, Grothaus Martin
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Mosco-convergence and Wiener measures for conductive thin boundaries
Journal of Mathematical Analysis and Applications, 2011 The main result reads as follows. Let \(R \leq \infty\) and \(F_{R}^{\epsilon}\) and \(F_{R}\) be the energy functionals defined in \(L^2(\Omega_R, d \mu^\epsilon)\) and \(L^2(\Omega_R, d \mu^\prime)\), respectively. It follows that \(F_{R}^{\epsilon}\) and \(F_{R}\) are local and regular Dirichlet forms. Assume \(R < \infty\). If \(\alpha\geq 0\) and \
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