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Nonlinear second order evolution inclusions with noncoercive viscosity term
Journal of Differential Equations, 2018 In this paper we deal with a second order nonlinear evolution inclusion, with a nonmonotone, noncoercive viscosity term. Using a parabolic regularization (approximation) of the problem and {\it a priori} bounds that permit passing to the limit, we prove that the problem has a solution.
Nikolaos S. Papageorgiou +2 more
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Causality violations in realistic simulations of relativistic nuclear collisions [PDF]
EPJ Web of Conferences, 2023 We show that relativistic causality is violated in the early stages of state-of-the-art heavy-ion hydrodynamic simulations of nuclear collisions. Up to 75% of the initial fluid cells violate nonlinear causality constraints, while superluminal propagation
Plumberg Christopher +4 more
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Global Attractor for Second‐Order Nonlinear Evolution Differential Inclusions [PDF]
Complexity, 2021 In this paper, we address the model of global attractor formulated in the form of evolution differential inclusions with second order in Banach spaces. Firstly, based on the fixed point theorem, the existence result of mild solutions is deduced. Then, by implementing the measure of noncompactness, the existence of global attractor associated with m ...
Guangwang Su, Funing Lin
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Existence theorems for nonlinear evolution inclusions [PDF]
Annali di Matematica Pura ed Applicata, 1997 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
CARDINALI, Tiziana, F. Papalini
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On a nonlinear integrodifferential evolution inclusion with nonlocal initial conditions in Banach spaces [PDF]
Opuscula Mathematica, 2012 In this paper, we discuss the existence results for a class of nnlinear integrodifferential evolution inclusions with nonlocal initial conditions in Banach spaces. Our results are based on a fixed point theorem for condensing maps due to Martelli and the
Zuomao Yan
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Frontiers in Earth Science, 2023 Assessing hurricane predictions in a changing climate is one of the most challenging weather forecast problems today. Furthermore, effectively integrating information-rich features that are specific to the growth of hurricanes proves to be a difficult ...
Javier Martinez-Amaya +3 more
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On systematic effects in the numerical solutions of the JIMWLK equation
European Physical Journal C: Particles and Fields, 2021 In the high energy limit of hadron collisions, the evolution of the gluon density in the longitudinal momentum fraction can be deduced from the Balitsky hierarchy of equations or, equivalently, from the nonlinear Jalilian–Marian–Iancu–McLerran–Weigert ...
Salvatore Calì +5 more
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Atmosphere, 2023 A newly developed three-dimensional electrostatic fluid model solving continuity and current closure equations aims to study phenomena that generate ionospheric turbulence.
Lujain Almarhabi +3 more
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Random Nonlinear Evolution Inclusions in Reflexive Banach Spaces [PDF]
Proceedings of the American Mathematical Society, 1988 In this paper we present two existence results for a large class of random, nonlinear, multivalued evolution equations defined in a reflexive, separable Banach space and involving an m m -dissipative operator. Applications to random multivalued parabolic p.d.e.’s are presented.
Avgerinos, Evgenios P. +1 more
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Nonlinear evolution inclusions arising from phase change models [PDF]
Czechoslovak Mathematical Journal, 2007 This paper is devoted to the analysis of an abstract evolution inclusion with a non-invertible operator, motivated by problems arising in nonlocal phase separation modeling. Existence, uniqueness, and long-time behaviour of the solution to the related Cauchy problem are discussed in detail.
P. Colli +3 more
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