Results 51 to 60 of about 462 (83)
, 1993 [Todorov Maxim Ivanov; Тодоров Максим Иванов]In the space of whole linear semi-infinite optimization problems we consider the mappings putting into correspondence to each problem the set of efficient and weakly efficient points, respectively.
Todorov, Maxim Ivanov
core
Convergence of polynomial level sets.
, 1998 In this paper we give a characterization of pointwise and uniform convergence of sequences of homogeneous polynomials on a Banach space by means of the convergence of their level sets. Results are obtained both in the real and the complex cases, as well
Ferrera Cuesta, Juan
core +1 more source
A Lévy Type Martingale Convergence Theorem for Random Sets with Unbounded Values
, 1999 Given a nondecreasing sequence (bernou n ) of sub-sgr-fields and a real or vector valued random variable f, the Lévy Martingale convergence Theorem (LMCT) asserts that E(f/bernou n ) converges to E(f/bernouinfin) almost surely and in L 1, where ...
Hess, Christian, Couvreux, Jérôme
core +1 more source
Series solution of Painlevé II in electrodiffusion: conjectured convergence
, 2017 A perturbation series solution is constructed with the use of Airy functions, for a nonlinear two-point boundary-value problem arising in an established model of steady electrodiffusion in one dimension, with two ionic species carrying equal and opposite
Bracken, A. J., Bass, L.
core +1 more source
Series Solution for Painlevé Equation II
, 2014 The Painlev'e equations are second order ordinary differential equations which can be grouped into six families, namely Painlev'e equation I, II,…, VI.
Waqar Ahmad KHAN +3 more
core +1 more source
A characterization of nonemptiness and boundedness of the solution set for set-valued vector equilibrium problems via scalarization and stability results. [PDF]
Springerplus, 2016 Preechasilp P, Wangkeeree R.
europepmc +1 more source
Epigraphical and uniform convergence of convex functions
We examine when a sequence of lsc convex functions on a Banach space converges uniformly on bounded sets (resp. compact sets) provided it converges Attouch-Wets (resp. Painlevé-Kuratowski).
Jon D. Vanderwerff (21291110) +1 more
core
Sensitivity of Optimal Solutions to Control Problems for Second Order Evolution Subdifferential Inclusions. [PDF]
Appl Math Optim, 2015 Bartosz K, Denkowski Z, Kalita P.
europepmc +1 more source
Epigraphical and Uniform Convergence of Convex Functions
, 1995 . We examine when a sequence of lsc convex functions on a Banach space converges uniformly on bounded sets (resp. compact sets) provided it converges Attouch-Wets (resp. Painlev'e-Kuratowski). We also obtain related results for pointwise convergence
Jon D. Vanderwerff, Jonathan M. Borwein
core
Zeros, Poles, and Fixed Points of Meromorphic Solutions of Difference Painlevé Equations
, 2020 In this paper, we mainly study the properties of transcendental meromorphic solutions ( ) of difference Painlevé equations ( + 1) ( − 1)( ( ) − 1) = ( ) 2 ( ) − ( ) ( ) and ( + 1) ( − 1)( ( ) − 1) = ( ) ( ) and obtain precise estimations of the exponents
Shuang-Ting Lan, Zong-Xuan Chen
core