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A DAMPED HYPERBOLIC EQUATION WITH CRITICAL EXPONENT
A DAMPED HYPERBOLIC EQUATION WITH CRITICAL EXPONENT
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A DAMPED HYPERBOLIC EQUATION WITH CRITICAL EXPONENT

ARRIETA, J ; CARVALHO, AN ; HALE, JK

Communications in partial differential equations, 1992-01, Vol.17 (5-6), p.841-866 [Periódico revisado por pares]

NEW YORK: Marcel Dekker Inc

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2
Attractors of parabolic problems with nonlinear boundary conditions. uniform bounds: Uniform Bounds
Attractors of parabolic problems with nonlinear boundary conditions. uniform bounds: Uniform Bounds
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Attractors of parabolic problems with nonlinear boundary conditions. uniform bounds: Uniform Bounds

Arrieta, José M. ; Carvalho, Alexandre N. ; Rodríguez-Bernal, Aníbal

Communications in partial differential equations, 2000-01, Vol.25 (1-2), p.1-37 [Periódico revisado por pares]

Marcel Dekker, Inc

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3
Localization on the Boundary of Blow-up for Reaction-Diffusion Equations with Nonlinear Boundary Conditions
Localization on the Boundary of Blow-up for Reaction-Diffusion Equations with Nonlinear Boundary Conditions
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Localization on the Boundary of Blow-up for Reaction-Diffusion Equations with Nonlinear Boundary Conditions

Arrieta, José M. ; Rodríguez-Bernal, Aníbal

Communications in partial differential equations, 2004-07, Vol.29 (7-8), p.1127-1148 [Periódico revisado por pares]

Taylor & Francis Group

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4
Elliptic equations, principal eigenvalue and dependence on the domain
Elliptic equations, principal eigenvalue and dependence on the domain
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Elliptic equations, principal eigenvalue and dependence on the domain

Arrieta, Jose M.

Communications in partial differential equations, 1996-01, Vol.21 (5-6), p.971-991 [Periódico revisado por pares]

Marcel Dekker, Inc

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5
A Liouville-type theorem in a half-space and its applications to the gradient blow-up behavior for superquadratic diffusive Hamilton-Jacobi equations
A Liouville-type theorem in a half-space and its applications to the gradient blow-up behavior for superquadratic diffusive Hamilton-Jacobi equations
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A Liouville-type theorem in a half-space and its applications to the gradient blow-up behavior for superquadratic diffusive Hamilton-Jacobi equations

Filippucci, Roberta ; Pucci, Patrizia ; Souplet, Philippe

Communications in partial differential equations, 2020-04, Vol.45 (4), p.321-349 [Periódico revisado por pares]

Philadelphia: Taylor & Francis

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6
Asymptotic behaviour of the Steklov spectrum on dumbbell domains
Asymptotic behaviour of the Steklov spectrum on dumbbell domains
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Asymptotic behaviour of the Steklov spectrum on dumbbell domains

Bucur, Dorin ; Henrot, Antoine ; Michetti, Marco

Communications in partial differential equations, 2021-02, Vol.46 (2), p.362-393 [Periódico revisado por pares]

Philadelphia: Taylor & Francis

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7
Local Decay of Acoustic Waves in the Low Mach Number Limits on General Unbounded Domains Under Slip Boundary Conditions
Local Decay of Acoustic Waves in the Low Mach Number Limits on General Unbounded Domains Under Slip Boundary Conditions
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Local Decay of Acoustic Waves in the Low Mach Number Limits on General Unbounded Domains Under Slip Boundary Conditions

Feireisl, Eduard

Communications in partial differential equations, 2011-10, Vol.36 (10), p.1778-1796 [Periódico revisado por pares]

Philadelphia: Taylor & Francis Group

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8
Energy Bounds for the Two-Dimensional Navier-Stokes Equations in an Infinite Cylinder
Energy Bounds for the Two-Dimensional Navier-Stokes Equations in an Infinite Cylinder
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Energy Bounds for the Two-Dimensional Navier-Stokes Equations in an Infinite Cylinder

Gallay, Thierry ; Slijepčević, Siniša

Communications in partial differential equations, 2014-09, Vol.39 (9), p.1741-1769 [Periódico revisado por pares]

Philadelphia: Taylor & Francis Group

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9
A Nonlinear Diffusion Problem with Localized Large Diffusion
A Nonlinear Diffusion Problem with Localized Large Diffusion
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A Nonlinear Diffusion Problem with Localized Large Diffusion

Igbida, Noureddine

Communications in partial differential equations, 2004-05, Vol.29 (5-6), p.647-670 [Periódico revisado por pares]

Taylor & Francis Group

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10
ON THE ATTRACTOR FOR A SEMILINEAR WAVE EQUATION WITH CRITICAL EXPONENT AND NONLINEAR BOUNDARY DISSIPATION
ON THE ATTRACTOR FOR A SEMILINEAR WAVE EQUATION WITH CRITICAL EXPONENT AND NONLINEAR BOUNDARY DISSIPATION
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ON THE ATTRACTOR FOR A SEMILINEAR WAVE EQUATION WITH CRITICAL EXPONENT AND NONLINEAR BOUNDARY DISSIPATION

Chueshov, Igor ; Eller, Matthias ; Lasiecka, Irena

Communications in partial differential equations, 2002-01, Vol.27 (9-10), p.1901-1951 [Periódico revisado por pares]

Taylor & Francis Group

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