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Integrability, Quantization, and Geometry: I. Integrable Systems
About this Title
Sergey Novikov, Steklov Institute of Mathematics, Moscow, Russia, Igor Krichever, Columbia University, New York, NY, Oleg Ogievetsky, Center of Theoretical Physics, Marseille, France and Senya Shlosman, Center of Theoretical Physics, Marseille, France, Editors
Publication: Proceedings of Symposia in Pure Mathematics
Publication Year:
2021; Volume 103.1
ISBNs: 978-1-4704-5591-0 (print); 978-1-4704-6434-9 (online)
DOI: https://doi.org/10.1090/pspum/103.1
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Front/Back Matter
Articles
- Konstantin Aleshkin and Kyoji Saito – Primitive Forms without Higher Residue Structure and Integrable Hierarchies (I)
- Maali Alkadhem, Georgios Antoniou and Misha Feigin – Solutions of $BC_{n}$ Type of WDVV Equations
- P. P. Boalch – Topology of the Stokes phenomenon
- Giordano Cotti and Alexander Varchenko – Equivariant quantum differential equation and qKZ equations for a projective space: Stokes bases as exceptional collections, Stokes matrices as Gram matrices, and \textcyr{B}-Theorem
- Liana David and Claus Hertling – Meromorphic Connections over F-manifolds
- George Jorjadze and Stefan Theisen – Canonical maps and integrability in $T\bar T$ deformed 2d CFTs
- Igor Krichever and Alexander Varchenko – Incarnations of XXX $\widehat {\frak {sl}_N}$ Bethe ansatz equations and integrable hierarchies
- Franco Magri – The Kowalewski separability conditions
- O.I. Mokhov and N.A. Strizhova – On the Liouville Integrable Reduction of the Associativity Equations in the Case of Three Primary Fields
- Sergey M. Natanzon and Aleksandr Yu. Orlov – Hurwitz numbers from matrix integrals over Gaussian measure
- Nicolai Reshetikhin – Spin Calogero-Moser models on symmetric spaces
- Michael Semenov-Tian-Shansky – Quantum Toda Lattice: a Challenge for Representation Theory
- A. O. Smirnov, M. V. Pavlov, V. B. Matveev and V. S. Gerdjikov – Finite-Gap Solutions of the Mikhalëv Equation
- Ian A.B. Strachan – Flat coordinates on orbit spaces: from Novikov algebras to cyclic quotient singularities
- Kanehisa Takasaki – Cubic Hodge integrals and integrable hierarchies of Volterra type
- Gang Tian and Guangbo Xu – Gauged Witten Equation and Adiabatic Limit