Pages that link to "Item:Q627837"
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The following pages link to Method of generating q-expansion coefficients for conformal block and \({\mathcal N}=2\) Nekrasov function by \(\beta \)-deformed matrix model (Q627837):
Displaying 9 items.
- Confinement and Mayer cluster expansions (Q2879207) (← links)
- \(\epsilon\)-corrected Seiberg-Witten prepotential obtained from half-genus expansion in \(\beta \)-deformed matrix model (Q2919079) (← links)
- Discrete Painlevé system for the partition function of <i>N</i> <sub> <i>f</i> </sub> = 2 <i>SU</i>(2) supersymmetric gauge theory and its double scaling limit (Q5059122) (← links)
- The uses of the refined matrix model recursion (Q5265992) (← links)
- A slow review of the AGT correspondence (Q5872734) (← links)
- Construction of irregular conformal/W block and flavor mass relations of \(\mathcal{N} = 2\) SUSY gauge theory from the \(A_{n-1}\) quiver matrix model (Q6097352) (← links)
- Proof of 5D \(A_n\) AGT conjecture at \(\beta = 1\) (Q6633736) (← links)
- Proof of \(A_n\) AGT conjecture at \(\beta = 1\) (Q6647471) (← links)
- Phases and triple (multiple) point: critical phenomena around the AD singularity (Q6670842) (← links)