Partial Differential Equations and the Calculus of Variations
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Published By Birkhäuser Boston

9781461598336, 9781461598312

Latest Documents Most Cited Documents Contributed Authors Related Sources Related Keywords

Theoreme des Minimax Locaux et Fonctions Topologiquement Fermees

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_4 ◽

1989 ◽

pp. 589-631

Author(s):

Gabriele H. Greco

An Embedding Theorem

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_18 ◽

1989 ◽

pp. 919-924 ◽

Cited By ~ 3

Author(s):

Giorgio Talenti

Keyword(s):

Embedding Theorem

Monotonicity of the Energy for Entire Solutions of Semilinear Elliptic Equations

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_14 ◽

1989 ◽

pp. 843-850 ◽

Cited By ~ 1

Author(s):

Luciano Modica

Keyword(s):

Elliptic Equations ◽

Semilinear Elliptic Equations ◽

Entire Solutions ◽

Semilinear Elliptic

Nonlocal Effects Induced by Homogenization

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_19 ◽

1989 ◽

pp. 925-938 ◽

Cited By ~ 5

Author(s):

Luc Tartar

Keyword(s):

Nonlocal Effects

Pseudo-Differential Operators of Volterra Type on Spaces of Ultra Distributions and Parabolic Mixed Problems

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_15 ◽

1989 ◽

pp. 851-878

Author(s):

M. K. Venkatesha Murthy

Keyword(s):

Differential Operators ◽

Volterra Type ◽

Mixed Problems ◽

Pseudo Differential Operators

Low and High Frequency Vibration in Stiff Problems

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_9 ◽

1989 ◽

pp. 729-742

Author(s):

Miguel Lobo-Hidalgo ◽

Enrique Sanchez-Palencia

Keyword(s):

High Frequency ◽

Stiff Problems ◽

High Frequency Vibration

Partial Regularity of Cartesian Currents which Minimize Certain Variational Integrals

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_3 ◽

1989 ◽

pp. 563-587

Author(s):

Mariano Giaquinta ◽

Giuseppe Modica ◽

Jiři Souček

Keyword(s):

Partial Regularity ◽

Cartesian Currents ◽

Variational Integrals

Some Remarks on the Dependence Domain for Weakly Hyperbolic Equations with Constant Multiplicity

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_13 ◽

1989 ◽

pp. 823-842

Author(s):

Sigeru Mizohata

Keyword(s):

Hyperbolic Equations ◽

Constant Multiplicity

The Stored-Energy for Some Discontinuous Deformations in Nonlinear Elasticity

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_11 ◽

1989 ◽

pp. 767-786 ◽

Cited By ~ 1

Author(s):

Paolo Marcellini

Keyword(s):

Nonlinear Elasticity ◽

Stored Energy

A Time-Discretization Scheme Approximating the Non-Linear Evolution Equation u t + ABu = 0

Partial Differential Equations and the Calculus of Variations ◽

10.1007/978-1-4615-9831-2_10 ◽

1989 ◽

pp. 743-765

Author(s):

Enrico Magenes

Keyword(s):

Evolution Equation ◽

Time Discretization ◽

Discretization Scheme ◽

Linear Evolution ◽

Linear Evolution Equation ◽

Non Linear

Partial Differential Equations and the Calculus of VariationsLatest Publications

TOTAL DOCUMENTS

H-INDEX

Published By Birkhäuser Boston

Theoreme des Minimax Locaux et Fonctions Topologiquement Fermees

An Embedding Theorem

Monotonicity of the Energy for Entire Solutions of Semilinear Elliptic Equations

Nonlocal Effects Induced by Homogenization

Pseudo-Differential Operators of Volterra Type on Spaces of Ultra Distributions and Parabolic Mixed Problems

Low and High Frequency Vibration in Stiff Problems

Partial Regularity of Cartesian Currents which Minimize Certain Variational Integrals

Some Remarks on the Dependence Domain for Weakly Hyperbolic Equations with Constant Multiplicity

The Stored-Energy for Some Discontinuous Deformations in Nonlinear Elasticity

A Time-Discretization Scheme Approximating the Non-Linear Evolution Equation u t + ABu = 0

Partial Differential Equations and the Calculus of Variations
Latest Publications