Jinxia Cen, Salvatore A. Marano, Shengda Zeng
Published 2025-02-11Version 1
In this paper, a new framework for studying the existence of generalized or strongly generalized solutions to a wide class of inclusion systems involving double-phase, possibly competing differential operators, convection, and mixed boundary conditions is introduced. The technical approach exploits Galerkin's method and a surjective theorem for multifunctions in finite dimensional spaces.
Differential inclusion systems with fractional competing operator and multivalued fractional convection term
Optimal design problems for the first $p-$fractional eigenvalue with mixed boundary conditions
Hilbert Complexes with Mixed Boundary Conditions -- Part 2: Elasticity Complex
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