Feiyu Peng

collaborators

2 papers

hep-th2026

TBA equations for $S U (r + 1)$ quantum Seiberg-Witten curve: higher-order Mathieu equation

Feiyu Peng, Hongfei Shu

We develop the ODE/IM correspondence for the higher-order Mathieu equation arising from the quantum Seiberg-Witten curve of the pure $S U (r + 1)$ $N = 2$ supersymmetric Yang-Mill…

hep-th2025

Truncating Dyson-Schwinger Equations Based on Lefschetz Thimble Decomposition and Borel Resummation

Feiyu Peng, Hongfei Shu

We study the zero-dimensional prototype of the path integrals in quantum mechanics and quantum field theory, with the action $S (I ¨ ) = \frac{I ¨ }{2} I ¨ ^{2} + \frac{I ^}{»} 4 I ¨ ^{4}$ . Using the…

TBA equations for SU(r+1) quantum Seiberg-Witten curve: higher-order Mathieu equation

Truncating Dyson-Schwinger Equations Based on Lefschetz Thimble Decomposition and Borel Resummation

TBA equations for $S U (r + 1)$ quantum Seiberg-Witten curve: higher-order Mathieu equation