Elliptic Problems with Nonlocal Potential Arising in Models of Nonlinear OpticsThe Dirichlet problem in the half-plane for strong
elliptic differential-difference
equations Differential-Difference Elliptic Equations with Nonlocal Potentials in Half-Spaces for an
elliptic equation with an arbitrary amount of
potentials undergoing translations in arbitrary directions
Elliptic Differential-Difference Equations with Nonlocal Potentials in a Half-Space. This is explained by the
nonlocal nature of functional-differential
equations: unlike in classical differential
Elliptic Equations with General-Kind Nonlocal Potentials in Half-Spaces-difference
equations such that the
potential admits translations in arbitrary directions. Such
equations with
nonlocal Elliptic Equations with General-Kind Nonlocal Potentials in Half-Spaces-difference
equations such that the
potential admits translations in arbitrary directions. Such
equations with
nonlocal Elliptic Equations with General-Kind Nonlocal Potentials in Half-Spaces-difference
equations such that the
potential admits translations in arbitrary directions. Such
equations with
nonlocal Half-plane differential-difference elliptic problems with general-kind nonlocal potentials-difference
equations with
nonlocal general-kind
potentials, which are linear combinations of translations
Nonlocal elliptic problems in infinite cylinder and applicationsWe consider a unique solvability of
nonlocal elliptic problems in infinite cylinder in weighted