Isomonodromic \(\tau\)-functions and \(W_{N}\) conformal blocks
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Publication:2635882
DOI10.1007/JHEP09(2015)167zbMath1388.81664arXiv1505.00259MaRDI QIDQ2635882
Publication date: 31 May 2018
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1505.00259
Related Items (21)
Free fermions, \(W\)-algebras, and isomonodromic deformations ⋮ General results for higher spin Wilson lines and entanglement in Vasiliev theory ⋮ Exact conformal blocks for the W-algebras, twist fields and isomonodromic deformations ⋮ Quantum spectral problems and isomonodromic deformations ⋮ Monodromy dependence and connection formulae for isomonodromic tau functions ⋮ Riemann-Hilbert correspondence and blown up surface defects ⋮ On Painlevé/gauge theory correspondence ⋮ 2-parameter \(\tau\)-function for the first Painlevé equation: topological recursion and direct monodromy problem via exact WKB analysis ⋮ \(\mathcal{N} = 2^*\) gauge theory, free fermions on the torus and Painlevé VI ⋮ Topological string amplitudes and Seiberg-Witten prepotentials from the counting of dimers in transverse flux ⋮ Example of 4-pt non-vacuum \(\mathcal{W}_3\) classical block ⋮ Rigid Fuchsian systems in 2-dimensional conformal field theories ⋮ New results in \(\mathcal N=2\) theories from non-perturbative string ⋮ Fredholm determinant and Nekrasov sum representations of isomonodromic tau functions ⋮ Cluster integrable systems, \(q\)-Painlevé equations and their quantization ⋮ Blowup relations on \(\mathbb{C}^2/\mathbb{Z}_2\) from Nakajima-Yoshioka blowup relations ⋮ Circular quiver gauge theories, isomonodromic deformations and \(W_N\) fermions on the torus ⋮ Higher-rank isomonodromic deformations and \(W\)-algebras ⋮ Cluster Toda chains and Nekrasov functions ⋮ Quantum curves and \(q\)-deformed Painlevé equations ⋮ Wilson loop invariants from \(W_{N}\) conformal blocks
Cites Work
- Non-Lagrangian theories from brane junctions
- Correlation functions in conformal Toda field theory. II
- Correlation functions in conformal Toda field theory. I
- Bilinear equations on Painlevé \(\tau\) functions from CFT
- Seiberg-Witten prepotential from instanton counting
- Monodromy problem and the boundary condition for some Painlevé equations
- The isomonodromic deformation method in the theory of Painlevé equations
- Infinite conformal symmetry in two-dimensional quantum field theory
- Holonomic quantum fields. II: The Riemann-Hilbert problem
- Holonomic quantum fields. III
- Holonomic quantum fields. IV
- Holonomic quantum fields. V
- Holonomic quantum fields. I
- Conformal field theory of Painlevé VI
- Null vectors, 3-point and 4-point functions in conformal field theory
- Instanton moduli spaces and bases in coset conformal field theory
- On AGT relation in the case of \(U(3)\)
- Isomonodromic tau-functions from Liouville conformal blocks
- Integrable structure, W-symmetry and AGT relation
- Liouville correlation functions from four-dimensional gauge theories
- Higher-rank isomonodromic deformations and \(W\)-algebras
- The large central charge limit of conformal blocks
- Line operators in theories of class \( \mathcal{S} \), quantized moduli space of flat connections, and Toda field theory
- How instanton combinatorics solves Painlevé VI, V and IIIs
- Connection Problem for the Sine-Gordon/Painlevé III Tau Function and Irregular Conformal Blocks: Fig. 1.
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