Results 21 to 30 of about 26,615 (223)
Thermal transport and quasi-normal modes in Gauss–Bonnet-axions theory
We obtain the black brane solution in arbitrary dimensional Gauss–Bonnet-axions (GBA) gravity theory. And then the thermal conductivity of the boundary theory dual to this neutral black brane is explored.
Xiao-Mei Kuang, Jian-Pin Wu
doaj +1 more source
Quasi-neutral limit for a viscous capillary model of plasma
The purpose of this work is to study the quasi-neutral limit of a viscous capillary model of plasma expressed as a so-called Navier–Stokes–Poisson–Korteweg model. The existence of global weak solutions for a given Debye length λ is obtained in a periodic box domain
Didier Bresch +2 more
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A direct spectrofluorimetric method for the quantitative analysis of benomyl in natural waters is described. Benomyl is an instable, fluorescent fungicide that mainly decomposes into carbendazim and n-butyl-isocyanate in organic and aqueous solutions ...
Diène Diègane Thiare +8 more
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Electrodeposition and Characterization of W-rich NiW Alloys from Citrate Electrolyte
The electrodeposition of NiW alloys from citrate electrolyte was studied in an effort to evaluate the effect of applied potential and solution pH on the composition limit and the properties of the deposits.
Mohamed Benaicha +3 more
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Asymptotic-Preserving Particle-In-Cell methods for the Vlasov–Maxwell system in the quasi-neutral limit [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Degond, P., Deluzet, F., Doyen, D.
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Thin and superthin ion current sheets. Quasi-adiabatic and nonadiabatic models [PDF]
Thin anisotropic current sheets (CSs) are phenomena of the general occurrence in the magnetospheric tail. We develop an analytical theory of the self-consistent thin CSs.
L. M. Zelenyi +3 more
doaj
Global quasi-neutral limit of Euler–Maxwell systems with velocity dissipation
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Peng, Yue-Jun, Wasiolek, Victor
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An asymptotically stable discretization for the Euler–Poisson system in the quasi-neutral limit
We are interested in the modeling of a plasma in the quasi-neutral limit using the Euler–Poisson system. When this system is discretized with a standard numerical scheme, it is subject to a severe numerical constraint related to the quasi-neutrality of the plasma.
Crispel, Pierre +2 more
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Coarse‐grained (left) and atomistic (right) models of the shape memory polymer ESTANE ETE 75DT3 are shown schematically. The two representations bridge molecular detail and mesoscopic description. Both models capture shape memory behavior, linking segmental mobility and conformational relaxation of anisotropic chains to macroscopic recovery, and ...
Fathollah Varnik
wiley +1 more source
Quantum quasi-neutral limits and isothermal Euler equations
Abstract We provide a rigorous justification of the semiclassical quasi-neutral and the quantum many-body limits to the isothermal Euler equations. We consider the nonlinear Schrödinger–Poisson–Boltzmann system under a quasi-neutral scaling and establish the convergence of its solutions to the isothermal Euler equations.
Immanuel Ben-Porat +2 more
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