Kraehmer, Ulrich - Department of Mathematics, University of Glasgow

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Kraehmer, Ulrich - Department of Mathematics, University of Glasgow

Noncommutative Geometry An Elementary Introduction
arXiv:math.QA/0701193v16Jan2007 Braided homology of quantum groups
Dirac Operators Lecture 2: Clifford algebras and spinors
THE CLASSIFICATION OF THE THREE-DIMENSIONAL LIE ALGEBRAS
arXiv:0806.1615v1[math.QA]10Jun2008 THE HOCHSCHILD COHOMOLOGY RING OF THE
arXiv:math.QA/0509254v319May2006 ON THE HOCHSCHILD HOMOLOGY OF QUANTUM SL(N)
arXiv:math.QA/0405249v113May2004 Twisted homology of the quantum SL(2)
Dirac Operators Lecture 3: SpinC
arXiv:math.QA/0210203v219May2003 FRT-duals as Quantum Enveloping Algebras
ON PIECEWISE TRIVIAL HOPF-GALOIS EXTENSIONS U. KRAHMER, B. ZIELINSKI
ON THE NON-STANDARD PODLES SPHERES ULRICH KRAHMER
POINCARE DUALITY IN HOCHSCHILD (CO)HOMOLOGY U. Krahmer
arXiv:0806.0267v2[math.QA]2Oct2009 ON THE HOCHSCHILD (CO)HOMOLOGY OF
Knots as mathematical objects Ulrich Krahmer = Uli
Counting to Infinity The Principle of Mathematical Induction
NOTES ON KOSZUL ALGEBRAS ULRICH KRAHMER
Dirac Operators Lecture 1: Projective Modules and Connections
PICARD GROUPS: REAL AND COMPLEX, ALGEBRAIC AND CONTINOUS
Long Live Compact Quantum Groups Uli Krahmer
Dirac Operators Lecture 4: From S2
arXiv:0812.4312v1[math.QA]22Dec2008 DUALITY AND PRODUCTS IN ALGEBRAIC
Knizhnik-Zamolodchikov and Drinfeld-Kohno U. Krahmer
TWISTED SPECTRAL TRIPLES AND COVARIANT DIFFERENTIAL CALCULI
arXiv:math.QA/0305071v318Jun2003 Dirac Operators on
A QUICK DIP INTO MATHEMATICA ULRICH KRAHMER
arXiv:1105.5366v1[math.OA]26May2011 A residue formula for the fundamental Hochschild 3-cocycle for
On the foundations of mathematics Uli Krahmer
GLASGOW ALGEBRA SEMINAR INFOS FOR SPEAKERS