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Tables of Contents for Partial Differential Equations
Chapter/Section Title
Page #
Page Count
Preface
iii
Contributors
vii
Nonresonance for a Nonautonomous Elliptic Problem with Respect to the Conical Fucik Spectrum
1
12
Maximum and Antimaximum Principles for Some Elliptic Systems Involving Schrodinger Operators
13
18
Weak Solutions for Some Reaction-Diffusion Systems with Mass Control and Critical Growth with Respect to the Gradient
31
14
Fucik Spectrum for the Neumann Problem with Indefinite Weights
45
18
Decay of Mass for a Semilinear Parabolic System
63
10
Maximum Principle for First Order Nonlinear Elliptic System
73
12
Nonresonance Conditions on the Potential for a Neumann Problem
85
18
Some Remarks on the Antimaximum Principle and the Fucik Spectrum for the p-Laplacian
103
8
Existence Result for a Second Order Nonlinear Degenerate Elliptic Equation in Weighted Orlicz-Sobolev Spaces
111
14
Existence of Renormalized Solutions for Some Elliptic Problems Involving Derivatives of Nonlinear Terms in Orlicz Spaces
125
14
``On a Necessary Condition for Some Strongly Nonlinear Elliptic Equations in R''
139
10
On the Regularizing Effect of Strongly Increasing Lower Order Terms
149
14
On the Asymptotic Behavior of Solutions of a Damped Oscillator under a Sublinear Friction Term: From the Exceptional to the Generic Behaviors
163
8
Landesman-Lazer Problems for the p-Laplacian
171
12
Optimal BMO and £pλ Estimates Near the Boundary for Solutions of a Class of Degenerate Elliptic Problems
183
12
On the First Eigencurve of the p-Laplacian
195
12
Compactness Results in Inhomogeneous Orlicz-Sobolev Spaces
207
16
On a Degenerate Parabolic Equation with Nonlocal Reaction Term
223
16
Existence of Nontrivial Solutions for Some Elliptic Systems in R2
239
10
Viscosity Solution for a Degenerate Parabolic Problem
249
10
Remarks on Inhomogeneous Elliptic Eigenvalue Problems
259
8
On the First Curve of the Fucik Spectrum of an Elliptic Operator with Weight
267
18
Asymptotics of Solutions of Quasilinear Parabolic Equations via the Refined Energy Method and Semiclassical Limit of Schrodinger Operators
285