On monotone solutions of linear advanced equations.
Kvinikadze, G. (1999)
Memoirs on Differential Equations and Mathematical Physics
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Displaying similar documents to “A topological version of a theorem of Mather on shadowing in monotone twist maps”
On monotone solutions of linear advanced equations.
On monotone and pointwise splittability
Lj. Kočinac (1991)
Matematički Vesnik
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Monotone solutions of some differential equations
Marko Švec (1967)
Colloquium Mathematicae
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-monotonicity and applications to nonlinear variational inclusion problems.
Verma, Ram U. (2004)
Journal of Applied Mathematics and Stochastic Analysis
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Monotone normality and extension of functions
Ian Stares (1995)
Commentationes Mathematicae Universitatis Carolinae
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We provide a characterisation of monotone normality with an analogue of the Tietze-Urysohn theorem for monotonically normal spaces as well as answer a question due to San-ou concerning the extension of Urysohn functions in monotonically normal spaces. We also extend a result of van Douwen, giving a characterisation of -spaces in terms of semi-continuous functions, as well as answer another question of San-ou concerning semi-continuous Urysohn functions.
Existence Of Monotone, ψ-Minimal Solutions Of Differential Inclusions
Nikolaos S. Papageorgiou (1991)
Publications de l'Institut Mathématique
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Parametric monotone generalized equations in reflexive Banach spaces.
Domokos, A. (1997)
Mathematica Pannonica
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Completely monotone families of solutions of -th order linear differential equations and infinitely divisible distributions
Philip Hartman (1976)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
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A DSM proof of surjectivity of monotone nonlinear mappings
A. G. Ramm (2009)
Annales Polonici Mathematici
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A simple proof is given of a basic surjectivity result for monotone operators. The proof is based on the dynamical systems method (DSM).
A Cantor set in the plane that is not σ-monotone
Aleš Nekvinda, Ondřej Zindulka (2011)
Fundamenta Mathematicae
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A metric space (X,d) is monotone if there is a linear order < on X and a constant c such that d(x,y) ≤ cd(x,z) for all x < y < z in X, and σ-monotone if it is a countable union of monotone subspaces. A planar set homeomorphic to the Cantor set that is not σ-monotone is constructed and investigated. It follows that there is a metric on a Cantor set that is not σ-monotone. This answers a question raised by the second author.
On absolutely monotone set-valued functions
Andrzej Smajdor (2006)
Annales Polonici Mathematici
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We define absolutely monotone multifunctions and prove their analyticity on an interval [0,b).