Results 41 to 50 of about 677,646 (136)
IET Renewable Power Generation, Volume 19, Issue 1, January/December 2025.This paper addresses the problem of a 500‐kV main grid partition planning by proposing a partition method based on complex network theory and an improved multi‐objective cuckoo search optimisation (MOCSO) algorithm to achieve grid optimal partition and the generation of key channel set.
Xun Lu, Xianfu Gong, Peng Wang
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Stable domains for higher order elliptic operators
Comptes Rendus. MathématiqueThis paper is devoted to prove that any domain satisfying a $(\delta _0,r_0)$-capacitary condition of first order is automatically $(m,p)$-stable for all $m\geqslant 1$ and $p> 1$, and for any dimension $N\geqslant 1$.
Grosjean, Jean-François +2 more
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The digitalization of family life: A multilevel conceptual framework
Journal of Marriage and Family, Volume 86, Issue 5, Page 1160-1183, October 2024.Abstract The internet and digital technologies have penetrated all domains of people's lives, and family life is no exception. Despite being a characterizing feature of contemporary family change, the digitalization of family life has yet to be systematically theorized.
Yue Qian, Yang Hu
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Mosco convergence of sequences of homogeneous polynomials
Revista Matemática Complutense, 1998 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Quasi‐conical domains with embedded eigenvalues
Bulletin of the London Mathematical Society, Volume 56, Issue 9, Page 2969-2981, September 2024.Abstract The spectrum of the Dirichlet Laplacian on any quasi‐conical open set coincides with the non‐negative semi‐axis. We show that there is a connected quasi‐conical open set such that the respective Dirichlet Laplacian has a positive (embedded) eigenvalue.
David Krejčiřík, Vladimir Lotoreichik
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Mosco convergence in locally convex spaces
Journal of Functional Analysis, 1992 Given a dual pair \(E\), \(F\) of locally convex spaces, each with its corresponding weak topology \(\sigma\) and Mackey topology \(\tau\), one says that a sequence \(\{f_ n\}\) of functions \(E\to [-\infty,\infty]\) (or \(F\to [-\infty,\infty]\)) is Mosco-convergent to a function \(f_ 0\) if the following conditions are satisfied for each \(v\) in \(E\
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Mathematical Methods in the Applied Sciences, Volume 47, Issue 6, Page 4319-4344, April 2024.We define the concept of energy‐variational solutions for the Navier–Stokes and Euler equations and prove their existence in any space dimension. It is shown that the concept of energy‐variational solutions enjoys several desirable properties. Energy‐variational solutions are not only known to exist and coincide with local strong solutions, but the ...
Robert Lasarzik
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Wiener Criteria and Energy Decay for Relaxed Dirichlet Problems
, 1985 Dal Maso, G.; Mosco, Umberto. (1985). Wiener Criteria and Energy Decay for Relaxed Dirichlet Problems.
MOSCO U. +3 more
core +1 more source
Existence of continuous solutions to evolutionary quasi-variational inequalities with applications
Le Matematiche, 2007 The author presents dynamic elastic traffic equilibrium problems with data depending explicitly on time and studies under which assumptions the continuity of solutions with respect to the time can be ensured.
Annamaria Barbagallo
doaj
On a theorem about Mosco convergence in Hadamard spaces
, 2020 Let $(f^n),f$ be a sequence of proper closed convex functions defined on a Hadamard space. We show that the convergence of proximal mappings $J^n_λx$ to $J_λx$, under certain additional conditions, imply Mosco convergence of $f^n$ to $f$. This result is a converse to a theorem of Bacak about Mosco convergence in Hadamard spaces.
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