Results 311 to 320 of about 3,580,780 (366)
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Anisotropic fractional diffusion equation
Physica A: Statistical Mechanics and its Applications, 2005Abstract We analyze an anisotropic fractional diffusion equation that extends some known diffusion equations by considering a diffusion coefficient with spatial and time dependence, the presence of external forces and time fractional derivatives.
G.A. Mendes +3 more
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, 2016
Locally bounded, local weak solutions to a special class of quasilinear, ani-sotropic, p-Laplacian type elliptic equations, are shown to be locally Hölder continuous.
E. DiBenedetto, U. Gianazza, V. Vespri
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Locally bounded, local weak solutions to a special class of quasilinear, ani-sotropic, p-Laplacian type elliptic equations, are shown to be locally Hölder continuous.
E. DiBenedetto, U. Gianazza, V. Vespri
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Equation of state for anisotropic spheres
General Relativity and Gravitation, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Maharaj, S. D., Chaisi, M.
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Constitutive equations for anisotropic continua
Composites Part A: Applied Science and Manufacturing, 1998Two classes of simple constitutive equations for continuous fibre-reinforced composites are introduced. In the first, the transverse and longitudinal viscosities are functions of invariants of the rate-of-strain tensor and the fibre-orientation vector. In the second, anisotropic yield conditions are imposed.
J.A. Goshawk, R.S. Jones
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Annals of Mathematics, 2015
We prove global existence of appropriate weak solutions for the compressible Navier--Stokes equations for more general stress tensor than those covered by P.-L. Lions and E. Feireisl's theory.
D. Bresch, P. Jabin
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We prove global existence of appropriate weak solutions for the compressible Navier--Stokes equations for more general stress tensor than those covered by P.-L. Lions and E. Feireisl's theory.
D. Bresch, P. Jabin
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Bubbling solutions to an anisotropic Hénon equation
2015In this paper we consider the problem $$\displaystyle{ \qquad \left \{\begin{array}{ll} -\mathrm{div}(a(x)\nabla u) = c_{\alpha }a(x)\vert x -\xi \vert ^{\alpha }u^{p_{\alpha }\pm \varepsilon }&\mbox{ in }\varOmega, \\ u > 0 &\mbox{ in }\varOmega, \\ u = 0 &\mbox{ on }\partial \varOmega,\end{array} \right.
Faya, Jorge +2 more
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Anisotropic Modification of Maxwell's Equations
Physical Review D, 1973This paper examines a modified form of Maxwell's equations, one designed to produce anisotropic light propagation in a vacuum. The equations predict anisotropies in the speed of light that behave as cos P and cos2$, where tI5 is the angle between the actual direction of propagation and some single preferred direction in space.
William S. N. Trimmer +1 more
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On the Dirac equation in anisotropic backgrounds
Physics Letters A, 1988Abstract We solve a recently posed problem on the number of independent solutions of the Dirac equation in metrics in which this equation is separable, and extend the notion of observer dependent quantum vacua to the spin- 1 2 case.
M.A. Castagnino +3 more
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Partial Differential Equations in Anisotropic Musielak-Orlicz Spaces
Springer Monographs in Mathematics, 2021Iwona Chlebicka +3 more
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Existence and uniqueness for nonlinear anisotropic elliptic equations
, 2013We study the existence and uniqueness for weak solutions to some classes of anisotropic elliptic Dirichlet problems with data belonging to the natural dual space.
R. D. Nardo, F. Feo
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