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19932025
most citedDifferential Equations Compatible with KZ Equations

22 citations · 29 across the 8 of their papers we have counts for

collaborators

8 papers

math.RT2025

Hecke modifications of conformal blocks outside the critical level

Raschid Abedin, Giovanni Felder, Robert Windesheim

We define Hecke modifications of conformal blocks over affine Lie algebras at non-critical level by using the Hecke modifications of the underlying -bundles. We show that this p…

math-ph2025

Orthogonal Polynomials with Complex Densities and Quantum Minimal Surfaces

Giovanni Felder, Jens Hoppe

We show that the discrete Painlevé-type equations arising from quantum minimal surfaces are equations for recurrence coefficients of orthogonal polynomials for indefinite hermitian…

math.AG2024

Superperiods and superstring measure near the boundary of the moduli space of supercurves

Giovanni Felder, David Kazhdan, Alexander Polishchuk

We study the behavior of the superperiod map near the boundary of the moduli space of stable supercurves and prove that it is similar to the behavior of periods of classical curves…

math-ph2024

Harmonic locus and Calogero-Moser spaces

Giovanni Felder, Alexander P. Veselov

We study the harmonic locus consisting of the monodromy-free Schrödinger operators with rational potential and quadratic growth at infinity. It is known after Oblomkov that it can…

math.QA2024

Wild orbits and generalised singularity modules: stratifications and quantisation

Damien Calaque, Giovanni Felder, Gabriele Rembado +1

We study truncated gauge-orbits through principal parts of irregular-singular connection germs, in the untwisted/unramified setting: for any connected complex reductive structure g…

math.QA2000★ 22 cited

Differential Equations Compatible with KZ Equations

G. Felder, Y. Markov, V. Tarasov +1

We define a system of "dynamical" differential equations compatible with the KZ differential equations. The KZ differential equations are associated to a complex simple Lie algebra…