A. Shchechkin

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math-ph2026

(1,k) CFT and RH problem with the c=-2 case

Mikhail Bershtein, Andrei Grigorev, Anton Shchechkin

Following approach of Iorgov--Lisovyy--Teschner, we construct solutions of the (modified) Riemann--Hilbert problem using conformal blocks of $(1, k)$ Virasoro models. For $k > 1$ case…

math-ph2025

Bilinear tau forms of quantum Painlevé equations and $C^{2} / Z_{2}$ blowup relations in SUSY gauge theories

Giulio Bonelli, Anton Shchechkin, Alessandro Tanzini

We derive bilinear tau forms of the canonically quantized Painlevé equations, thereby relating them to those previously obtained from the $C^{2} / Z_{2}$ blowup relatio…

(1,k) CFT and RH problem with the c=-2 case

Bilinear tau forms of quantum Painlevé equations and C2/Z2​ blowup relations in SUSY gauge theories

Bilinear tau forms of quantum Painlevé equations and $C^{2} / Z_{2}$ blowup relations in SUSY gauge theories