Some Math in Melbourne

People

MATH.SOIMEME.ORG

Peter McNamara

• maths@petermc.net, Room G58 Peter Hall Building, University of Melbourne
• Research specialties: algebraic topology; more specifically, homotopy theory and its interactions with algebraic geometry, algebraic K-theory, and higher category theory.

David Gepner

• david.gepner@unimelb.edu.au, Room ??? Peter Hall Building, University of Melbourne
• Research specialties: algebraic topology; more specifically, homotopy theory and its interactions with algebraic geometry, algebraic K-theory, and higher category theory.

Diarmuid Crowley

• dcrowley@unimelb.edu.au, Room 201 Peter Hall Building, University of Melbourne
• Research specialties: Differential and algebraic topology and their interactions with differential geometry; the surgery classification of manifolds. Especially: 7-manifolds and G₂-structures, almost contact structures, embddings in codimension >2, mapping class groups in high dimensions and exotic spheres and the Gromoll filtration

Jesse Gell-Redman

• jgell@unimelb.edu.au, Room 202 Peter Hall Building, University of Melbourne
• Research specialties: Spectra of scattering matrices, Index theory, Hodge theory, Heat equations.

Ting Xue

• ting.xue@unimelb.edu.au, Room 203 Peter Hall Building, University of Melbourne

Marcy Robertson

• marcy.robertson@unimelb.edu.au, Room 204, Peter Hall Building, University of Melbourne
• Research specialties: operad theory, homotopy theory, and higher category theory

Arik Wilbert

• arik.wilbert@unimelb.edu.au, Room 219 Peter Hall Building, University of Melbourne
• Research specialties: Geometric & Combinatorial Representation Theory, Categorification, Low-Dimensional Topology & Topological Quantum Field Theory

Kari Vilonen

• kari.vilonen@unimelb.edu.au, Room 158 Peter Hall Building, University of Melbourne

David Ridout

• david.ridout@unimelb.edu.au, Room 159, Peter Hall Building, University of Melbourne
• research specialties: vertex operator algebras / conformal field theories and their relation with string theory, integrable models

Thomas Quella

• Thomas.Quella@unimelb.edu.au, Room 164 Peter Hall Building, University of Melbourne
• Research specialties: two dimensional exactly solvable quantum field theories, their mathematical structure and their applications

Yaping Yang

• yaping.yang1@unimelb.edu.au, Room 165, Peter Hall Building, University of Melbourne

Alex Ghitza

• aghitza@alum.mit.edu, Room 166 Peter Hall Building, University of Melbourne

Daniel Murfet

• d.murfet@unimelb.edu.au, Room 168 Peter Hall Building, University of Melbourne
• Research specialties: algebraic geometry, category theory and mathematical logic

Nora Ganter

• nganter@unimelb.edu.au, Room 169, Peter Hall Building, University of Melbourne
• Research specialties: Elliptic cohomology, moonshine

Paul Norbury

• norbury@unimelb.edu.au, Room 170 Peter Hall Building, University of Melbourne

Christian Haesemeyer

• christian.haesemeyer@unimelb.edu.au, Room 171 Peter Hall Building, University of Melbourne
• Research specialties: Algebraic K-theory and motivic cohomology, in particular the algebraic K-theory of singular schemes and semi-topological K-theory; motivic homotopy theory

Craig Hodgson

• craigdh@unimelb.edu.au, Room 172 Peter Hall Building, University of Melbourne
• Research specialties: geometry & topology, low-dimensional topology, hyperbolic 3-manifolds

Lawrence Reeves

• Room 173, Peter Hall Building, University of Melbourne
• Research specialties: Geometric group theory, CAT(0) spaces, Coxeter groups

Arun Ram

• aram@unimelb.edu.au, Room 174 Peter Hall Building, University of Melbourne
• Research specialties: combinatorial and geometric representation theory

Iva Halacheva

• iva.halacheva@unimelb.edu.au, Room 117, Old Geology South, University of Melbourne
• Research specialties: Quantum algebra, geometric and combinatorial representation theory, knot theory, low-dimensional topology.

Hyam Rubinstein

• joachim@unimelb.edu.au, Room ???, Peter Hall Building, University of Melbourne
• Research specialties: low dimensional topology, minimal surfaces (combinatorial and smooth), differential geometry and shortest network design, especially applied to underground mining

Paul Zinn-Justin

• pzinn@unimelb.edu.au, Room G31???, Peter Hall Building, University of Melbourne

Omar Foda

• omar.foda@unimelb.edu.au, Room 193 Peter Hall Building, University of Melbourne
• Research specialties: integrable models, integrable structures in supersymmetric gauge theories and in string theories