Asymptotic Nondegeneracy of Least Energy Solutions to an Elliptic Problem with Critical Sobolev Exponent

Articles in the same Issue

1. Sobolev Inequalities and Ellipticity of Planar Linear Hamiltonian Systems
2. A Nonresonance Condition for Boundary Value Problems
3. Compactness Property of a Singular Quasilinear Elliptic Equation
4. Absence of Global Solutions to Systems of Perturbed Parabolic Inequalities with Chipot–Weissler Nonlinearity in the Gradient Term
5. Weak Solutions of the Problem ∆²u = u^n/n-4 with Prescribed Singular Sets
6. Exponential Growth Rates of Periodic Asymmetric Oscillators
7. Positive Solutions of a System Arising from Angiogenesis
8. Asymptotic Nondegeneracy of Least Energy Solutions to an Elliptic Problem with Critical Sobolev Exponent
9. The Multidimensional Bipolar Quantum Drift-diffusion Model
10. Vortices with Prescribed L² Norm in the Nonlinear Wave Equation
11. Existence and Multiplicity of Solutions for Neumann p-Laplacian-Type Equations
12. On the Global Analytic Integrability of the Belousov–Zhabotinskii System