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20012016
most citedA note on the index of cone differential operators

2 citations · 12 across the 15 of their papers we have counts for

collaborators

18 papers

math.AP2016

Elliptic complexes of first-order cone operators: ideal boundary conditions

Thomas Krainer, Gerardo A. Mendoza

The purpose of this paper is to provide a detailed description of the spaces that can be specified as domains for the operators of a first order elliptic complex on a compact…

math.FA2016

Spectrally unstable domains

Gerardo A. Mendoza

Let be a separable Hilbert space, a densely defined unbounded operator, bounded from below, let be the domain of the closur…

math.AP2015

The Friedrichs extension for elliptic wedge operators of second order

Thomas Krainer, Gerardo A. Mendoza

The paper provides an explicit description of the structure of the domain of the Friedrichs extension of a second order semibounded elliptic wedge operator, initially defined on sm…

math.AP2014★ 1 cited

Boundary value problems for elliptic wedge operators: the first order case

Thomas Krainer, Gerardo A. Mendoza

This note is a description of some of the results obtained by the authors in connection with the problem in the title. These, discussed following a summary of background material c…

math.AP2013★ 2 cited

Boundary value problems for first order elliptic wedge operators

Thomas Krainer, Gerardo A. Mendoza

We develop an elliptic theory based in of boundary value problems for general wedge differential operators of first order under only mild assumptions on the boundary spectrum…

math.AP2013

Complex b-manifolds

Gerardo A. Mendoza

A complex -structure on a manifold $\M$ with boundary is an involutive subbundle $\bT^{0,1}\M$ of the complexification of $\bT\M$ with the property that $\C\bT\M = \bT^{0,1}\M +…