activity
20122024
most citedDualization of Higher Derivative Heterotic Supergravities in and

8 citations · 23 across the 16 of their papers we have counts for

collaborators

16 papers

math.AG2024

Inverse limits of automorphisms of truncated polynomials and applications related to Jacobian conjecture

Hao Chang, Bin Shu, Yu-Feng Yao

In this note, we investigate Jacobian conjecture through investigation of automorphisms of polynomial rings in characteristic . Making use of the technique of inverse limits, we…

hep-th2023★ 7 cited

Higher derivative couplings of hypermultiplets

Hao-Yuan Chang, Ergin Sezgin, Yoshiaki Tanii

We construct the four-derivative supersymmetric extension of supergravity coupled to Yang-Mills and hypermultiplets. The hypermultiplet scalars are taken to parametrize…

math.QA2023

A note on the center of the super Yangian

Hao Chang, Hongmei Hu

Let be the super Yangian associated with an arbitrary fixed -sequence . In the present paper, we give a new formula for the quantum Be…

hep-th2022★ 8 cited

Dualization of Higher Derivative Heterotic Supergravities in and

Hao-Yuan Chang, Ergin Sezgin, Yoshiaki Tanii

There exist two four-derivative extensions of supergravity in six dimensions. A particular combination of them is known to dualize to the analog of the the Bergshoeff-de…

math.RT2022

Varieties of subalgebras and endotrivial modules

Hao Chang, Rolf Farnsteiner

Let be a finite dimensional restricted Lie algebra over a perfect field $\mathbbm{k}$ of characteristic . By combining methods from recent work of…

math.RT2022

The center of the modular super Yangian

Hao Chang, Hongmei Hu

The present paper is devoted to studying the super Yangian associated to the general linear Lie superalgebra over a field of positive characteristic…

math.RT2021

Tensor products of the defining representations over the Witt algebra in positive characteristic

Hao Chang, Yu-Feng Yao

Let be the natural representation of the Witt algebra over an algebraically closed field of prime characteristic . In this note, we decompose the $W(…

math.RT2019★ 1 cited

On the first Hochschild cohomology of cocommutative Hopf algebras of finite representation type

Hao Chang

Let be the principal block algebra of the group algebra of an infinitesimal group scheme over an alg…

math.RA2019

On the semisimple orbits of restricted Cartan type Lie algebras and

Hao Chang, Ke Ou

In this short note, we give a description of semisimple orbits in the restricted Cartan type Lie algebras .

math.RT2017

Varieties of Elementary Abelian Lie Algebras and Degrees of Modules

Hao Chang, Rolf Farnsteiner

Let be a restricted Lie algebra over an algebraically closed field of characteristic . Motivated by the behavior of geometric invariants of the…

math.RT2016

Finite group schemes of -rank

Hao Chang, Rolf Farnsteiner

Let be a finite group scheme over an algebraically closed field of characteristic . In generalization of the familiar notion from the modul…

math.RA2016

A note on the rank of a restricted Lie algebra

Hao Chang

In this short note, we study the rank of a restricted Lie algebra and give some applications, which concerns the dimensions of non-trivial irreducible modules.…

math.RA2016

Toral stabilizers of restricted Lie algebras

Hao Chang

This paper investigates the toral stabilizer of a finite-dimensional restricted Lie algebra , defined over an algebraically closed field of positive charact…

math.RA2014

Adjoint quotient maps for restricted Lie algebras Wn and Sn

Hao Chang

We give an explicit description of adjoint quotient maps for Jacobson-Witt algebra Wn and special algebra Sn. An analogue of Kostant's differential criterion of regularity is given…

math.RT2013★ 4 cited

Nilpotent commuting varieties of the Witt algebra

Yu-Feng Yao, Hao Chang

Let be the -dimensional Witt algebra over an algebraically closed field of characteristic . Let be the nilpotent v…

math.RT2012★ 3 cited

Borel subalgebras of the Witt algebra

Yu-Feng Yao, Hao Chang

Let be an algebraically closed field of characteristic , and the -dimensional Witt algebra over . Let be the nilpotent cone of .…