zbMath1006.37042MaRDI QIDQ4260343
Andrei Marshakov
Publication date: 8 September 1999
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
On a family of KP multi-line solitons associated to rational degenerations of real hyperelliptic curves and to the finite non-periodic Toda hierarchy,
Mayer expansion of the Nekrasov prepotential: the subleading \(\epsilon_{2}\)-order,
Parabolic Higgs bundles and cyclic monopole chains,
Seiberg-Witten/Whitham Equations and Instanton Corrections in ${\mathscr{N}}=2$ Supersymmetric Yang-Mills Theory,
Matrix model conjecture for exact BS periods and Nekrasov functions,
Nekrasov functions and exact Bohr-Sommerfeld integrals,
A direct proof of AGT conjecture at {\(\beta\)} = 1,
Generalized Picard-Fuchs operators from Whitham hierarchy in \(\mathcal{N} = 2\) supersymmetric gauge theory with massless hypermultiplets,
Check of AGT relation for conformal blocks on sphere,
Whittaker vectors for \(\mathcal{W}\)-algebras from topological recursion,
Exact solution of the relativistic quantum Toda chain,
Non-perturbative approaches to the quantum Seiberg-Witten curve,
Relation between Nekrasov functions and Bohr-Sommerfeld periods in the pure \(\mathrm{SU}(N)\) case,
WDVV equations for 6d Seiberg-Witten theory and bi-elliptic curves,
New results in \(\mathcal N=2\) theories from non-perturbative string,
Duality in integrable systems and generating functions for new Hamiltonians.,
Integrable many-body systems and gauge theories,
Seiberg-Witten period relations in Omega background,
Quantum integrability of \( \mathcal{N}=2 \) 4d gauge theories,
Whitham hierarchy and generalized Picard-Fuchs operators in the \(\mathcal{N}=2\) susy Yang-Mills theory for classical gauge groups,
DV and WDVV,
Cluster Toda chains and Nekrasov functions,
On double-elliptic integrable systems. I: A duality argument for the case of \(\text{SU}(2)\),
Slavnov Determinants, Yang–Mills Structure Constants, and Discrete KP,
Matrix model and stationary problem in the Toda chain,
Singular phases of Seiberg-Witten integrable systems: weak and strong coupling,
WDVV equations as functional relations,
Finite \(\varepsilon_2\)-corrections to the \(\mathcal{N} = 2 \mathrm{SYM}\) prepotential
