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Refinado por: Nome da Publicação: Communications In Partial Differential Equations remover
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1
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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2
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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3
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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4
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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5
On the 2D Cahn-Hilliard Equation with Inertial Term
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On the 2D Cahn-Hilliard Equation with Inertial Term

Grasselli, Maurizio ; Schimperna, Giulio ; Zelik, Sergey

Communications in partial differential equations, 2009-03, Vol.34 (2), p.137-170 [Periódico revisado por pares]

Taylor & Francis Group

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6
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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7
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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8
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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9
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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10
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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Deste Autor:

  1. Arrieta, J
  2. Hale, J
  3. Carvalho, A

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