Results 21 to 30 of about 37,164 (167)
We develop a method to study coupled dynamics of gauge-invariant variables, constructed out of metric and gauge field fluctuations on the background of a AdS5 Reissner-Nordström black brane.
Navid Abbasi, Sara Tahery
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The development of a new vaccine requires the precise characterization of all the physicochemical parameters of the vaccine antigens, which are the molecules that induce the immune response.
Camille Malburet +7 more
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Hydrodynamic Limit for the SSEP with a Slow Membrane [PDF]
In this paper we consider a symmetric simple exclusion process (SSEP) on the $d$-dimensional discrete torus $\mathbb{T}^d_N$ with a spatial non-homogeneity given by a slow membrane. The slow membrane is defined here as the boundary of a smooth simple connected region $Λ$ on the continuous $d$-dimensional torus $\mathbb{T}^d$.
Tertuliano Franco, Mariana Tavares
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Azimuthal anisotropies at high momentum from purely non-hydrodynamic transport
In the limit of short mean free path, relativistic kinetic theory gives rise to hydrodynamics through a systematically improvable gradient expansion. In the present work, a systematically improvable expansion in the opposite limit of large mean free path
Paul Romatschke
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One-form superfluids & magnetohydrodynamics
We use the framework of generalised global symmetries to study various hydrodynamic regimes of hot electromagnetism. We formulate the hydrodynamic theories with an unbroken or a spontaneously broken U(1) one-form symmetry. The latter of these describes a
Jay Armas, Akash Jain
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Hydrodynamic limit for the Kob–Andersen model
23 pages + 7 pages ...
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Thermodynamic and transport coefficients from the dynamic structure factor of Yukawa liquids
The ion-ion dynamic structure factor (DSF) of warm dense matter and dense plasmas contains information on collective ionic modes and various thermodynamic and transport coefficients, which are important for modeling the interiors of giant planets or the ...
Hanno Kählert
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The role of fluid flow in the dynamics of active nematic defects
We adapt the Halperin–Mazenko formalism to analyze two-dimensional active nematics coupled to a generic fluid flow. The governing hydrodynamic equations lead to evolution laws for nematic topological defects and their corresponding density fields.
Luiza Angheluta +3 more
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Analytic Solutions of Equation for Random Evolution on a Complex Plane
We discuss a generalization of Goldstein-Kac model on a complex plane and apply probabilistic approach to construct solutions of the corresponding Cauchy problem for complex-analytic initial conditions.
Igor Samoilenko +2 more
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Two-dimensional numerical simulation of NACA 0012 flapping foil hydrodynamics
[Objectives] In order to study the impact of the hydrodynamic performance of foil in the design of a wave glider,[Methods] on account of the characteristics of the oscillating foil when the wave glider is heaving, and based on the Dynamic Fluid Body ...
LV Yuanbo +3 more
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