Results 101 to 110 of about 12,475 (200)
Wiener Tauberian theorem and half-space problems for parabolic and elliptic equations
For various kinds of parabolic and elliptic partial differential and differential-difference equations, results on the stabilization of solutions are presented. For the Cauchy problem for parabolic equations, the stabilization is treated as the existence
Andrey Muravnik
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Existence of solutions for quasilinear parabolic equations at resonance
In this article, we show the existence of nontrivial solutions for a class of quasilinear parabolic differential equations. To obtain the solution in a weighted Sobolev space, we use the Galerkin method, Brouwer's theorem, and a compact Sobolev-type ...
Gao Jia, Xiao-Juan Zhang, Li-Na Huang
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We consider the quasilinear parabolic equation with inhomogeneous term , , where , , , , and , . In this paper, we investigate the critical exponents of this equation.
Kobayashi Yasumaro
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Nonlinear viscoelasticity of strain rate type: an overview. [PDF]
Şengül Y.
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Non-local quasi-linear parabolic equations
This is a survey of the most common approaches to quasi-linear parabolic evolution equations, a discussion of their advantages and drawbacks, and a presentation of an entirely new approach based on maximal regularity. The general results here apply, above all, to parabolic initial-boundary value problems that are non-local in time.
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Explicit exponential decay bounds in quasilinear parabolic problems
This paper deals with classical solutions of some initial boundary value problems involving the quasilinear parabolic equation where are given functions. In the case of one space variable, i.e.
Piro S Vernier, Philippin GA
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Numerical Study of the Thermal Performance of a Mems Pressure Sensor with Self-Calibration Capabilities. [PDF]
de Clerck A +5 more
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Quasilinear Parabolic Evolution Equations [PDF]
Jan Prüss, Gieri Simonett
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In paper the multidimensional equation of nonlinear heat conductivity is investigated. This equation is presented in the form of the overdetermined system of the differential equations with partial derivatives (the number of the equations are more than ...
G. Rudykh, E. Semenov
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A proof of validity for multiphase Whitham modulation theory. [PDF]
Bridges TJ, Kostianko A, Schneider G.
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