Eigenvalue questions on some quasilinear elliptic problems
Ein singulär gestörtes Problem für eine lineare parabolische Differentialgleichung beliebiger Ordnung
Eliptické parciální diferenciální rovnice s degenerovanými koeficienty
Elliptic equations and rearrangements
Elliptic equations in weighted Sobolev spaces on unbounded domains.
Elliptische Differentialgleichungen mit variablen Koeffizienten in Gebieten mit unbeschränktem Rand.
Energy error estimates for the projection-difference method with the Crank--Nicolson scheme for parabolic equations.
Energy estimate for wave equations with coefficients in some Besov type class.
Enhancement of the traveling front speeds in reaction-diffusion equations with advection
Entropy solutions for nonhomogeneous anisotropic problems
We study a class of anisotropic nonlinear elliptic equations with variable exponent p⃗(·) growth. We obtain the existence of entropy solutions by using the truncation technique and some a priori estimates.
Équations hyperboliques non linéaires
Equazioni ellittiche non lineari con ostacoli sottili. Applicazioni allo studio dei punti regolari
Erratum to : “Classical solvability in dimension two of the second boundary value problem associated with the Monge–Ampère operator”
Essential Self-Adjointness of Schrödinger Operators Bounded from Below.
Estimates and computations for melting and solidification problems
In this paper we focus on melting and solidification processes described by phase-field models and obtain rigorous estimates for such processes. These estimates are derived in Section 2 and guarantee the convergence of solutions to non-constant equilibrium patterns. The most basic results conclude with the inequality (E2.31). The estimates in the remainder of Section 2 illustrate what obtains if the initial data is progressively more regular and may be omitted on first reading. We also present some...
Estimates and Computations for Melting and Solidification Problems
In this paper we focus on melting and solidification processes described by phase-field models and obtain rigorous estimates for such processes. These estimates are derived in Section 2 and guarantee the convergence of solutions to non-constant equilibrium patterns. The most basic results conclude with the inequality (E2.31). The estimates in the remainder of Section 2 illustrate what obtains if the initial data is progressively more regular and may be omitted on first reading. We also present...
Estimates for hyperbolic equations with non-convex characteristics.
Estimates for second order derivatives of eigenvectors in thin anisotropic plates with variable thickness.
Estimates for smooth absolutely minimizing Lipschitz extensions.
Estimates for solutions of nonlinear variational inequalities