MOPNET: EPSRC Matrix and Operator Pencil Network


Introduction

Introduction | Nodes | Scientific Committee | Meetings | Publications |Software

 

MOPNET is an EPSRC Network to study the linear algebra, analysis, engineering and physics of matrix and operator pencils. The Network started officially on 1st July 2009, although there was a Meeting Zero from March 30th-31st 2009, financed by Cardiff School of Mathematics and the Wales Institute for Mathematical and Computational Sciences.

The main research topics covered by MOPNET will be:

  • General theory of operator pencils;
  • Theory and numerics for structured polynomial problems;
  • Numerical methods for spectra of analytic pencil problems;
  • Pseudospectra of analytic functions;
  • Linear algebra of structured parameter-dependent linear systems;
  • PDEs on domains with special structure.

  1. MOPNET is genuinely interdisciplinary, bringing together engineers, mathematicians and physicists to speak and work on problems of mutual interest.

  2. NEXT MEETING: 2-3 April 2012 in BATH. Details here.







Nodes

Introduction | Nodes | Scientific Committee | Meetings | Publications |Software

 

Current nodes and members are listed below. We welcome expressions of interest from people and groups who wish to join MOPNET.




Committee

Introduction | Nodes | Scientific Committee | Meetings | Publications |Software

 

The Scientific Committee is composed of Professor E.B. Davies (King's College, London); Professor Seamus Garvey (Nottingham); Professor Nick Higham (Manchester); Professor John McWhirter (Cardiff); and Professor Alastair Spence (Bath).




Meetings

Introduction | Nodes | Scientific Committee | Meetings | Publications |Software

 






Publications

Introduction | Nodes | Scientific Committee | Meetings | Publications | Software

 

Some links to recent publications, lecture notes and literature:






Software

Introduction | Nodes | Scientific Committee | Meetings | Publications | Software

 

We shall maintain a list of software for problems which involve matrix and operator pencils in any way.