activity
19992018
most citedThe iterative Structure of Corner Operators

15 citations · 46 across the 16 of their papers we have counts for

collaborators

16 papers

math-ph2018

Explicit Green operators for quantum mechanical Hamiltonians.~II.~ Edge type singularities of the helium atom

Heinz-Juergen Flad, Gohar Flad-Harutyunyan, Bert-Wolfgang Schulze

We extend our approach of asymptotic parametrix construction for Hamiltonian operators from conical to edge-type singularities which is applicable to coalescence points of two part…

math.AP2015★ 6 cited

Elliptic complexes on manifolds with boundary

B. -W. Schulze, J. Seiler

We show that elliptic complexes of (pseudo)differential operators on smooth compact manifolds with boundary can always be complemented to a Fredholm problem by boundary conditions…

math.AP2012

The singular functions of branching edge asymptotics

B. -W. Schulze, L. Tepoyan

We investigate the structure of branching asymptotics appearing in solutions to elliptic edge problems. The exponents in powers of the half-axis variable, logarithmic terms, and co…

math.AP2012

The Mellin-Edge Quantisation for Corner Operators

Bert-Wolfgang Schulze, Yawei Wei

We establish a quantisation of corner-degenerate symbols, here called Mellin-edge quantisation, on a manifold with second order singularities. The typical ingredients come from…

math.AP2010★ 1 cited

Asymptotic Parametrices of Elliptic Edge Operators

H. -J. Flad, G. Harutyunyan, B. -W. Schulze

We study operators on a singular manifold, here of conical or edge type, and develop a new general approach of representing asymptotics of solutions to elliptic equations close to…

math.DG2010

Branching Asymptotics on Manifolds with Edge

B. -Wolfgang Schulze, Andrea Volpato

We study pseudo-differential operators on a wedge with continuous and variable discrete branching asymptotics.