Valerio Toledano Laredo
Associate Professor
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Office Number:
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528 NI
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Phone Number:
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617-373-5526
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Fax Number:
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617-373-5658
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E-Mail Address:
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V.ToledanoLaredo [At] neu.edu
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Mailing Address:
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Northeastern University
360 Huntington Ave.
Department of Mathematics
567 Lake Hall
Boston, MA 02115
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Research
Phd, University of Cambridge, 1997
Habilitation à diriger les recherches, Université
Pierre et Marie Curie (Paris), 2005 text
Areas of interest: Conformal Field Theory, Representation Theory
Recent video lectures
[4] Stability
conditions and Stokes factors
Worldwide Center of Mathematics, Cambridge, October 2009.
[3] Stokes factors
and stability conditions
Newton Institute, University of Cambridge, June 2009.
[2] Stability
conditions and Stokes factors for physicists
Kavli Institute for Theoretical Physics, UC Santa Barbara, March 2009.
[1] Hall
algebras
GRASP lecture, UTexas at Austin, March 2009.
Papers and Publications
[12] Stability
conditions and
Stokes factors
(with T. Bridgeland), Jan.
2008
preprint, 57 pages, arXiv:0801.3974.
[10] Gaudin
Models with Irregular Singularities
(with B.
Feigin
and E. Frenkel), to
appear in Advances in Mathematics, 71 pages.
[11] The Dynkin diagram
cohomology of finite Coxeter groups
(with
R. Rouquier), Journal of
Algebra 323 (2010), 59-82.
[9] Quasi-Coxeter
Algebras, Dynkin Diagram Cohomology and Quantum Weyl Groups
International Mathematics
Research Papers 2008, 167
pages.
[8] Cohomological
Construction of Relative Twists
Advances in
Mathematics 210 (2007),
375-403.
[7] Casimir
Operators
and Monodromy Representations of Generalised Braid Groups
(with John J. Millson),
Tranformation Groups 10
(2005),
217-254.
[6] Flat
Connections
and Quantum Groups
Acta Applicandae
Mathematicae 73
(2002), 155-173.
[5] A
Kohno-Drinfeld
Theorem for Quantum Weyl Groups
Duke Mathematical Journal 112
(2002), 421-451.
[4] Integrating
Unitary Representations of Infinite-Dimensional Lie Groups
Journal of Functional
Analysis 161
(1999), 478-508.
[3] Positive
Energy Representations of the Loop Groups of non Simply Connected Lie
Groups
Communications in
Mathematical
Physics 207 (1999), 307-339.
[2] Chordless
paths, odd holes, and kernels in graphs without m-obstructions
(with F. Gavril and D. de
Werra), Journal of Algorithms 17 (1994), 207-221.
Ph.D. THESIS
[1] Fusion
of Positive Energy Representations of LSpin(2n)
University of Cambridge,
December
1997, 157 pages.
Teaching
Fall
2006
MTH U242 - Calculus 2 for Science and
Engineering: syllabus
Spring
2007
MTH U242 - Calculus 2 for Science and Engineering (course coordinator):
course
policy, syllabus
Fall
2007
Reading course on invariant theory for
semisimple Lie algebras: syllabus
Spring
2008
Reading course on Poisson Lie groups: syllabus
Summer I 2008
MTHU 343 - Differential Equations and Linear
Algebra for Engineering: syllabus
MTHU 371 - Linear Algebra with Applications: syllabus
Reading course on Perverse Sheaves
Fall 2008
MTH U241 - Calculus 1 for Science and Engineering: course
policy, syllabus
Spring 2009
MTH G362 - Graduate course on Quivers, Hall
Algebras and Quantum Groups: syllabus
MTH G734 - Reading course on Stability Conditions: syllabus
Fall 2009
MTH G734 - Reading course on differential
equations: syllabus
Spring 2010
MTH G362 - Graduate course on
Differential equations and quantum groups
Last modified November 16, 2009.
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