$L^p$-estimates for hyperbolic operators applications to $\Box u = u^k$

I. Peral; J. C. Peral; M. Walias

Displaying similar documents to “ $L^{p}$ -estimates for hyperbolic operators applications to $□ u = u^{k}$ ”

On the wellposedness in the Gevrey classes of the Cauchy problem for weakly hyperbolic equations whose coefficients are Hölder continuous in $t$ and degenerate in $t = T$

Tamotu Kinoshita (1998)

Rendiconti del Seminario Matematico della Università di Padova

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The efficiency factors $Q_{ext}$ and $Q_{scat}$ of the core-mantle grains in the infrared region 2 - 3.4 $μ$

Jan Svatoš, Zdeněk Sekanina (1968)

Acta Universitatis Carolinae. Mathematica et Physica

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Viscous approach for Linear Hyperbolic Systems with Discontinuous Coefficients

Bruno Fornet (2009)

Annales de la faculté des sciences de Toulouse Mathématiques

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We introduce small viscosity solutions of hyperbolic systems with discontinuous coefficients accross the fixed noncharacteristic hypersurface ${x_{d} = 0} .$ Under a geometric stability assumption, our first result is obtained, in the multi-D framework, for piecewise smooth coefficients. For our second result, the considered operator is $𝔻_{t} + a (x) 𝔻_{x},$ with $s i g n (x a (x)) > 0$ (expansive case not included in our first result), thus resulting in an infinity of weak solutions. Proving that this problem is uniformly Evans-stable, we...

On the existence of weak solutions for a semilinear singular hiperbolic system.

Joao-Paulo Dias, Mário Figueira (1991)

Revista Matemática de la Universidad Complutense de Madrid

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In this paper we prove the existence of a weak solution for a given semilinear singular real hyperbolic system.

Asymptotics for $□ u = m^{2} u + G (x, t, u, u_{x}, u_{t}),$ I. Global existence and decay

John M. Chadam (1972)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Displaying similar documents to “ L p -estimates for hyperbolic operators applications to □ u = u k ”

On the wellposedness in the Gevrey classes of the Cauchy problem for weakly hyperbolic equations whose coefficients are Hölder continuous in t and degenerate in t = T

The efficiency factors Q ext and Q scat of the core-mantle grains in the infrared region 2 - 3.4 μ

Viscous approach for Linear Hyperbolic Systems with Discontinuous Coefficients

On the existence of weak solutions for a semilinear singular hiperbolic system.

Asymptotics for □ u = m 2 u + G ( x , t , u , u x , u t ) , I. Global existence and decay

Displaying similar documents to “ $L^{p}$ -estimates for hyperbolic operators applications to $□ u = u^{k}$ ”

On the wellposedness in the Gevrey classes of the Cauchy problem for weakly hyperbolic equations whose coefficients are Hölder continuous in $t$ and degenerate in $t = T$

The efficiency factors $Q_{ext}$ and $Q_{scat}$ of the core-mantle grains in the infrared region 2 - 3.4 $μ$

Asymptotics for $□ u = m^{2} u + G (x, t, u, u_{x}, u_{t}),$ I. Global existence and decay