Fredholm determinants
The article provides with a down to earth exposition of the Fredholm theory with applications to Brownian motion and KdV equation.
Fredholm linear operators associated with ordinary differential equations on noncompact intervals.
Fredholm properties of elliptic operators on ℝⁿ [Book]
Fredholm property for a parameter dependent second order operator differential equation.
Fredholm random operators and random subspaces in Banach spaces
Fredholm, Riesz and local spectral theory of multipliers.
Fredholm spectrum and growth of cohomology groups
Let T ∈ L(E)ⁿ be a commuting tuple of bounded linear operators on a complex Banach space E and let be the non-essential spectrum of T. We show that, for each connected component M of the manifold of all smooth points of , there is a number p ∈ 0, ..., n such that, for each point z ∈ M, the dimensions of the cohomology groups grow at least like the sequence with d = dim M.
Fredholm Theories of Mixed Type with Analytic Index Functions.
Fredholm theory and semilinear equations without resonance involving noncompact perturbations. I.
Fredholm theory in Banach algebras
Fredholm theory of holomorphic discs under the perturbation of boundary conditions.
Fredholm Theory Relative to a Banach Algebra Homomorphism.
Fredholmness of pseudo-differential operators with nonregular symbols
We establish the Fredholmness of a pseudo-differential operator whose symbol is of class , , in the spatial variable. Our work here refines the work of H. Abels, C. Pfeuffer (2020).
Fredholmspektren verbundener Operatoren.