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Speaker List

Displaying 24 speakers out of 24
A. CAMPILLO (Universidad de Valladolid, Valladolid, Spain)
Equisingularity in positive characteristic I
Equisingularity in positive characteristic II
A. CORTI (Imperial College, London, U.K.)
Minimal models and classification of surfaces I
Minimal models and classification of surfaces II
Minimal models and classification of higher dimensional varieties I
Minimal models and classification of higher dimensional varieties II
A. FRUEHBIS-KRUEGER (Kaiserslautern University, Kaiserslautern, Germany)
Effective resolution of singularities I
Effective resolution of singularities II
Effective resolution of singularities III
B. TEISSIER (Institut de Mathematiques de Jussieu, Paris, France)
Introduction to valuation theory I
Introduction to valuation theory II
Local uniformization in characteristic p, I
Local uniformization in characteristic p, II
C. CONTOU-CARRERE (Université Montpellier II, Montpellier, France)
Buildings and Desingularization of Schubert varieties I
Buildings and Desingularization of Schubert varieties II
Buildings and Desingularization of Schubert varieties III
E. GASPARIM (New Mexico State University, Las Cruces, USA)
Applications of vector bundles to singularities
F-V. KUHLMANN (University of Saskatchewan, Saskatoon, Canada)
Around Hensel's lemma
Elementary ramification theory of valuations
Around Abhyankar\'s inequality
Extensions of valuations and pseudo-cauchy sequences
Tutorial on valuation theory and local uniformization
F. ELZEIN (Université de Nantes, Nantes, France)
Thom-Whitney stratifications and Lefschetz theorem
H. HAUSER (Institut fuer Mathematik, Universitaet Innsbruck, Innsbruck, Austria)
Resolution of singularities I
Resolution of singularities II
Resolution of singularities III
Resolution of singularities IV
Resolution of singularities V
H. HIRONAKA (JAMS, Tokyo, Japan)
Idealistic exponents
Resolution of singularities in positive characteristic I
Resolution of singularities in positive characteristic II
Resolution of singularities in positive characteristic III
Resolution of singularities in positive characteristic IV
Resolution of singularities in positive characteristic V
J. HERZOG (University of Duisburg, Essen, Germany)
Basics of commutative algebra I
Topic in commutative algbra
J. WLODARCZYK (Purdue University, West Lafayette, USA)
Factorization of birational maps I
Factorization of birational maps II
Factorization of birational maps III
Factorization of birational maps IV
L. EIN (University of Illinois, Chicago, U.S.A.)
Applications of resolution I
Applications of resolution II
LE DUNG TRANG (ICTP, Trieste, Italy)
OPENING
Introduction to singularity theory I
Introduction to singularity theory II
The local fundamental group and resolution of singularities
M. ANDREATTA (University of Trento, Povo Trento, Italy)
Some results on Fano Varieties
M. LEJEUNE-JALABERT (Université de Versailles-St. Quentin-en-Yvelines, Versailles, France)
Rational and canonical singularities I
Rational and canonical singularities II
M. REID (University of Warwick, Coventry, U.K.)
Surfaces, 3-folds, graded rings and orbifold Riemann-Roch I
Surfaces, 3-folds, graded rings and orbifold Riemann-Roch II
Surfaces, 3-folds, graded rings and orbifold Riemann-Roch III
Surfaces, 3-folds, graded rings and orbifold Riemann-Roch IV
M. SPIVAKOVSKY (Université Paul Sabatier, Toulouse, France)
Extensions of valuations to completions I
Extensions of valuations to completions II
M. VAQUIÉ (Université Paul Sabatier, Toulouse, France)
Augmented valuations and key polynomials
Admissible families of valuations
Newton polygon
Graded algebras and defect
P. POSPESCU-PAMPU (Université Paris VII, Paris, France)
Resolution of curves and surfaces I
Resolution of curves and surfaces II
Resolution of curves and surfaces III
POPESCU-PAMPU/PLENAT (Université Paris VII, Paris/Université de Provence, Marseille)
The Nash Problem I
The Nash Problem II
S.D. CUTKOSKY (University of Missouri, Columbia, U.S.A.)
Basics of algebraic geometry I
Basics of algebraic geometry II
Basics of algebraic geometry III
Monomialization and toroidalization I
Monomialization and toroidalization II
Monomialization and toroidalization III
S.M. GUSEIN-ZADE (Moscow State University, Moscow, Russian Federation)
Poincaré Series and zeta-functions of the monodromy
T. ROEMER (Osnabruck University, Osnabruck, Germany)
Basics of commutative algebra II
Basics of commutative algebra III
Topics in commutative algbra

Organizers

Directors: D. Cutkosky, J. Kollar, B. Teissier, Le Dung Trang (
ICTP Local Organizer)