activity
19922025
most citedAn Alternative Approach to Algebro-Geometric Solutions of the AKNS Hierarchy

114 citations · 767 across the 136 of their papers we have counts for

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Showing 2014Show all

10 papers · 1 filter

math.AP2014

Stability of square root domains associated with elliptic systems of PDEs on nonsmooth domains

Fritz Gesztesy, Steve Hofmann, Roger Nichols

We discuss stability of square root domains for uniformly elliptic partial differential operators in , with mixed boundary conditions on…

math.FA2014

On a problem in eigenvalue perturbation theory

Fritz Gesztesy, Sergey N. Naboko, Roger Nichols

We consider additive perturbations of the type , , where and are self-adjoint operators in a separable Hilbert space and is boun…

math.FA2014

Some Operator Bounds Employing Complex Interpolation Revisited

Fritz Gesztesy, Yuri Latushkin, Fedor Sukochev +1

We revisit and extend known bounds on operator-valued functions of the type $$ T_1^{-z} S T_2^{-1+z}, \quad z \in \ol Σ= \{z\in\bbC\,|\, \Re(z) \in [0,1]\}, $$ under various hypoth…

math.SP2014

On Factorizations of Analytic Operator-Valued Functions and Eigenvalue Multiplicity Questions

Fritz Gesztesy, Helge Holden, Roger Nichols

We study several natural multiplicity questions that arise in the context of the Birman-Schwinger principle applied to non-self-adjoint operators. In particular, we re-prove (and e…

math.FA2014

A Jost-Pais-type reduction of Fredholm determinants and some applications

Alan Carey, Fritz Gesztesy, Denis Potapov +2

We study the analog of semi-separable integral kernels in $\cH$ of the type {equation*} K(x,x')={cases} F_1(x)G_1(x'), & a<x'< x< b, \\ F_2(x)G_2(x'), & a<x<x'<b, {cases} {equation…

math.FA2014

A Jost-Pais-type reduction of (modified) Fredholm determinants for semi-separable operators in infinite dimensions

Fritz Gesztesy, Roger Nichols

We study the analog of semi-separable integral kernels in of the type $$ K(x,x')=\begin{cases} F_1(x)G_1(x'), & a<x'< x< b, \\ F_2(x)G_2(x'), & a<x<x'<b, \end{cases}…