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Lipschitz Continuity of Convex Functions [PDF]
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Bao Tran Nguyen, Pham Duy Khanh
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Lipschitz Continuity and Approximate Equilibria [PDF]
AbstractIn this paper, we study games with continuous action spaces and non-linear payoff functions. Our key insight is that Lipschitz continuity of the payoff function allows us to provide algorithms for finding approximate equilibria in these games. We begin by studying Lipschitz games, which encompass, for example, all concave games with Lipschitz ...
Argyrios Deligkas +2 more
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Lipschitz continuity of oblique projections [PDF]
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Hȧrald K. Wimmer
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Lipschitz Continuity of the Minimizers [PDF]
AbstractIn this section, we will prove that the local minimizers of $$\mathcal F_\Lambda $$ ℱ Λ are Lipschitz continuous. Our main result is the following.
Bozhidar Velichkov
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Lipschitz continuity of minimizers in a problem with nonstandard growth
In this paper we obtain the Lipschitz continuity of nonnegative local minimizers of the functional $J(v)=\int_\Omega\big( F(x, v, \nabla v)+\lambda(x)\chi_{\{v>0\}}\big)\,dx$, under nonstandard growth conditions of the energy function $F(x,s,\eta)$
Claudia Lederman, Noemi Wolanski
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Lipschitz Continuity of Polyhedral Skorokhod Maps
We show that a special stability condition of the associated system of oblique projections (the so-called \ell -paracontractivity) guarantees that the corresponding polyhedral Skorokhod problem in a Hilbert space X is solvable in the ...
Pavel Krejčı́, Alexander Vladimirov
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We study and investigate a convex minimization problem of the sum of two convex functions in the setting of a Hilbert space. By assuming the Lipschitz continuity of the gradient of the function, many optimization methods have been invented, where the ...
Adisak Hanjing +2 more
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In this study, the stability of a sampled‐value control system with time‐ and state‐dependent disturbance and aperiodic sampling is investigated. To expand the application class of the sampled‐value controller, the local stability on a compact set is ...
Kazuki Umemoto +2 more
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A Class of Quasilinear Equations with Distributed Gerasimov–Caputo Derivatives
Quasilinear equations in Banach spaces with distributed Gerasimov–Caputo fractional derivatives, which are defined by the Riemann–Stieltjes integrals, and with a linear closed operator A, are studied.
Vladimir E. Fedorov, Nikolay V. Filin
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On Harmonic Quasiconformal Quasi-Isometries
The purpose of this paper is to explore conditions which guarantee Lipschitz-continuity of harmonic maps with respect to quasihyperbolic metrics. For instance, we prove that harmonic quasiconformal maps are Lipschitz with respect to quasihyperbolic ...
M. Mateljević, M. Vuorinen
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