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Displaying 32 authors out of 32
A. ALEKSEEV (University of Geneva, Geneva, Switzerland)
Ginzburg-Weinstein via Gelfand-Zeitlin
A. BOLSINOV (Moscow State University, Moscow, Russian Federation)
Complete commutative subalgebras in Poisson-Lie algebras: a proof of the Mischenko-Fomenko conjecture
A. BOUCETTA (Université Cady-Ayyad, Marrakech, Morocco)
On the Riemann-Poisson manifolds
A. ODZIJEWICZ (University of Bialystok, Bialystok, Poland)
Infinite dimensional Poisson geometry and coherent states, I
Infinite dimensional Poisson geometry and coherent states, II
Infinite dimensional Poisson geometry and coherent states, III
Infinite dimensional Poisson geometry and coherent states, IV
Infinite dimensional Poisson geometry and coherent states, V
Noncommutative Kahler-like structures in quatization
A. WADE (The Pennsylvania State University, University Park, USA)
Dirac structures and the phase space of particles in a Yang-Mills-Higgs field
A. WEINSTEIN (University of California, Berkeley, USA)
Poisson geometry and deformation quantization near a pseudoconvex boundary
B. DUBROVIN (SISSA, Trieste, Italy)
Bihamiltonian structures and Frobenius manifolds, I
Bihamiltonian structures and Frobenius manifolds, II
Bihamiltonian structures and Frobenius manifolds, III
Bihamiltonian structures and Frobenius manifolds, IV
Bihamiltonian structures and Frobenius manifolds, V
C. LAURENT (Université de Poitiers, Poitiers, France)
Connections of non-abelian differential gerbes
D. HOLM (Imperial College, London, UK.)
Applications of Poisson geometry to physical problems, I
Applications of Poisson geometry to physical problems, II
Applications of Poisson geometry to physical problems, III
Applications of Poisson geometry to physical problems, IV
Applications of Poisson geometry to physical problems, V
G. BLANKENSTEIN/T. RATIU (Katholieke Universiteit Leuven, Belgium/E.P.F.L., Lausanne, Switzerland)
Dirac structures, I
Dirac structures, II
Dirac structures, III
Dirac structures, IV
H. BURSZTYN (I.M.P.A., Rio de Janeiro, Brazil)
Quasi-Poisson theory via Dirac geometry
J.H. LU (Hong Kong University of Science & Technology, Kowloon, Hong Kong)
Examples of Poisson varieties associated to semi-simple groups
J.P. DUFOUR (Université Montpellier II, Montpellier, France)
Normal forms of Poisson structures, I
Normal forms of Poisson structures, II
Normal forms of Poisson structures, III
J.P. ORTEGA (Université de Franche-Comte, Besançon, France)
Symmetry and reduction in Poisson Geometry, I
Symmetry and reduction in Poisson Geometry, II
Symmetry and reduction in Poisson Geometry, III
Symmetry and reduction in Poisson Geometry, IV
M. CRAINIC (Utrecht University, Utrecht, The Netherlands)
Lie groupoids and Lie algebroids, I: Lie groupoids
Lie groupoids and Lie algebroids, III: integrability theorem
Lie groupoids and Lie algebroids, V: integrability and prequantization
Lie groupoids and Lie algebroids, VI: integrability and cohomology
On multiplicative 2-forms
M. KARASEV (Technical University (MIEM), Moscow, Russian Federation)
to be announced
M. SCHLINCHENMAIER (Universitat Mannheim, Mannheim, Germany)
Berezin-Toeplitz quantization of the moduli space of flat SU(N) connections
N. HITCHIN (University of Oxford, Oxford, UK)
Poisson structures and bihermitian metrics
N. PONCIN (Université de Luxembourg, Luxembourg)
Automorphisms and derivations of quantum and classical Poisson algebras
N.T. ZUNG (Université Paul Sabatier, Toulouse, France)
Normal forms of Poisson structures, IV
Normal forms of Poisson structures, V
P. CARTIER (IHES, France)
Supersymmetric mechanics and functional integration, I
Supersymmetric mechanics and functional integration, II
Supersymmetric mechanics and functional integration, III
Supersymmetric mechanics and functional integration, IV
P. XU (The Pennsylvania State University, State College, USA)
Poisson-Lie groups and Poisson groupoids, I
Poisson-Lie groups and Poisson groupoids, II
Poisson-Lie groups and Poisson groupoids, III
Poisson-Lie groups and Poisson groupoids, IV
Some remarks on generalized complex structures
R. L. FERNANDES (Instituto Superior Tecnico, Lisbon, Portugal)
Lie groupoids and Lie algebroids, II: Lie algebroids
Lie groupoids and Lie algebroids, IV: integrability theorem
Lie groupoids and Lie algebroids, VII: integrability and Poisson geometry
Lie groupoids and Lie algebroids, VIII: integrability, foliation theory and homotopy theory
Stability of symplectic leaves
S. GUTT (Université Libre de Bruxelles, Bruxelles, Belgique)
Quantization of Poisson manifolds, I
Quantization of Poisson manifolds, II
Quantization of Poisson manifolds, III
Quantization of Poisson manifolds, IV
Quantization of Poisson manifolds, V
Ricci-flat symplectic connections
T. RATIU (E.P.F.L., Lausanne, Switzerland)
Reduction for general symplectic actions
V. FOCK (I.T.E.P., Moscow, Russian Federation)
Poisson structure and quantization of cluster varieties
V. GINZBURG (University of California at Santa Cruz, Santa Cruz, USA)
Morse theory and algebras of moduli spaces
V. GUILLEMIN (Massachusetts Institute of Technology, Cambridge MA, USA)
The notion of moment map for families of symplectomorphisms
Y. KOSMANN-SCHWARZBACH (Ecole Polytechnique, Palaiseau, France)
Modular classes of Lie algebroids
Y. MAEDA (Keio University, Yokohama, Japan)
Deformation quantizations and gerbes
Y. VOROBIEV (Moscow Inst. of Electronic Tech., Moscow, Russian Federation)
Symplectic leaf neighborhood theorems
Z.J. LIU (Peking University, Beijing, China)
On (co-) morphisms of Lie pseudoalgebras and groupoids

Organizers

T. Ratiu, A. Weinstein, N.T. Zung