Results 271 to 280 of about 36,261 (305)

Attractors of Differential Inclusions and Their Approximation

Ukrainian Mathematical Journal, 2000
Let \((H,\langle \cdot,\cdot \rangle)\) be a separable Hilbert space, \(\varphi :H \mapsto(-\infty,\infty]\) be a proper, convex lower semi-continuous function with the domain \(D(\varphi)\), and \(\partial \varphi:D(\partial \varphi)\subset H \mapsto 2^H\) be the subdifferential of this function.
Kapustyan, O. V., Valero, J.
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Viability for Differential Inclusions on Graphs

Set-Valued Analysis, 2008
Let \(X\) be a Banach space, \(I\) a nonempty bounded interval and let \(K:I \to X\) and \(F:\mathcal{K}\) \(\to X\) be two multifunctions with nonempty values, where \(\mathcal{K}\) is the graph of \(K\). The authors consider the following Cauchy problem \[ u'(t)\in F(t,u(t)), \quad u(\tau)=\xi.
Necula, Mihai, Popescu, Marius, Vrabie, Ioan I.   +2 more
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Evolution Integro-Differential Inclusions

Set-Valued and Variational Analysis
In this paper, authors provided existence and uniqueness results of local/global solution for a new evolution inclusion governed by the subdifferential of a function \(\varphi\) perturbed both by a Carathéodory mapping and by an integral forcing term.
Abderrahim Bouach, Tahar Haddad, Lionel Thibault   +2 more
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Viability criteria for differential inclusions

Journal of Systems Science and Complexity, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Monotone trajectories of differential inclusions and functional differential inclusions with memory

Israel Journal of Mathematics, 1981
The paper gives a necessary and sufficient condition for the existence of monotone trajectories to differential inclusionsdx/dt ∈S[x(t)] defined on a locally compact subsetX ofRp, the monotonicity being related to a given preorder onX. This result is then extended to functional differential inclusions with memory which are the multivalued case to ...
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Discrete approximations of differential inclusions.

Summary: This paper is devoted to discretization methods for initial value problems for differential inclusions. The main emphasis is on set-valued analogues of Runge-Kutta methods. The material is presented as a survey, simultaneously containing a series of new results. Complete proofs are contained in our extended version [Bayreuther Math. Schr.
Lempio, Frank, Veliov, Vladimir
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Generalized Lyapunov approach for functional differential inclusions

Automatica, 2020
Zuowei Cai
exaly  

Differential Inclusions

2008
Jean-Pierre Aubin, Hèléne Frankowska
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Differential Inclusions

1998
Dušan Repovš, Pavel Vladimirovič Semenov   +1 more
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On differential inclusions with an advanced argument

1992
A differential inclusion with an advanced argument, \[ x'(t)\in F(t,x(t),x(\nu(t))),\tag{1} \] is considered in a separable, reflexive Banach space \(X\). It is assumed that \(\nu(t)\geq t\). The set-valued map \(F\) has non- empty compact convex values and it is \({\mathcal L}\times {\mathcal B}(X\times X)\)-measurable and upper semicontinuous on \(X ...
Kaczor, Wiesława (1949- ), Zygmunt, Wojciech   +1 more
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