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20072024
most citedFrom Additional Symmetries to Linearization of Virasoro Symmetries

26 citations · 156 across the 18 of their papers we have counts for

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math-ph2024

Infinite-dimensional Frobenius Manifolds and Extensions of Genus-Zero Whitham Hierarchies

Shilin Ma, Chao-Zhong Wu, Dafeng Zuo

In this paper we construct a class of infinite-dimensional Frobenius manifolds in the spaces of pairs of meromorphic functions defined on certain regions of the Riemann sphere. For…

math-ph2020

Infinite-dimensional Frobenius Manifolds Underlying the Universal Whitham Hierarchy

Shilin Ma, Chao-Zhong Wu, Dafeng Zuo

We construct a class of infinite-dimensional Frobenius manifolds on the spaces of pairs of meromorphic functions with a pole at infinity and a movable pole. Such Frobenius manifold…

math-ph2015★ 16 cited

Borodin-Okounkov formula, string equation and topological solutions of Drinfeld-Sokolov hierarchies

Mattia Cafasso, Chao-Zhong Wu

We give a general method to compute the expansion of topological tau functions for Drinfeld-Sokolov hierarchies associated to an arbitrary untwisted affine Kac-Moody algebra. Our m…

math-ph2014★ 10 cited

Tau functions and the limit of block Toeplitz determinants

Mattia Cafasso, Chao-Zhong Wu

A classical way to introduce tau functions for integrable hierarchies of solitonic equations is by means of the Sato-Segal-Wilson infinite-dimensional Grassmannian. Every point in…

math-ph2013

Infinite-dimensional Frobenius Manifolds Underlying the Toda Lattice Hierarchy

Chao-Zhong Wu, Dafeng Zuo

Following the approach of Carlet et al.(2011)\cite{CDM}, we construct a class of infinite-dimensional Frobenius manifolds underlying the Toda lattice hierarchy, which are defined o…

math-ph2011★ 2 cited

A Class of Infinite-dimensional Frobenius Manifolds and Their Submanifolds

Chao-Zhong Wu, Dingdian Xu

We construct a class of infinite-dimensional Frobenius manifolds on the space of pairs of certain even functions meromorphic inside or outside the unit circle. Via a bi-Hamiltonian…

math-ph2009★ 20 cited

A Remark on Kac-Wakimoto Hierarchies of D-type

Chao-Zhong Wu

For the Kac-Wakimoto hierarchy constructed from the principal vertex operator realization of the basic representation of the affine Lie algebra , we compute the coeffici…