activity
20222026
most citedOn the renormalization and quantization of topological-holomorphic field theories

2 citations · 2 across the 8 of their papers we have counts for

collaborators

9 papers

math-ph2026

On the exact quantization of BCOV Theory on Calabi-Yau Manifolds

Si Li, Minghao Wang

We announce the solution of constructing perturbative quantum BCOV invariants on arbitrary Calabi-Yau manifolds. In this note, we outline the construction and present an explicit s…

math-ph2026

Renormalizations in holomorphic field theories on Kähler manifolds

Minghao Wang, Junrong Yan

The divergence of Feynman graph integrals is one of the central issues in the study of perturbative quantum field theories. A rigorous formulation of these integrals usually requir…

math.RA2026

Characterization of -Lie Derivations on Generalized Matrix Algebras

Xinfeng Liang, Minghao Wang, Feng Wei

The principal objective of this paper is to determine the structure of -Lie derivations () on generalized matrix algebras.It is shown that under certain mild assumption…

math.QA2025

Higher-dimensional Chiral Algebras in the Jouanolou Model and free-field realization

Zhengping Gui, Minghao Wang, Brian R. Williams

We appeal to the theory of Jouanolou torsors to model the coherent cohomology of configuration spaces of points in d-dimensional affine space. Using this model, we develop the oper…

math-ph2025

Feynman Graph Integrals on Kähler Manifolds

Minghao Wang, Junrong Yan

In this paper, we establish the convergence of Feynman graph integrals on closed real-analytic Kähler manifolds and uncover the structural mechanism underlying this convergence. Th…

math-ph2024★ 2 cited

On the renormalization and quantization of topological-holomorphic field theories

Minghao Wang, Brian R. Williams

Topological field theories and holomorphic field theories naturally appear in both mathematics and physics. However, there exist intriguing hybrid theories that are topological in…

math-ph2024

Feynman Graph Integrals on

Minghao Wang

We introduce a type of graph integrals which are holomorphic analogs of configuration space integrals. We prove their (ultraviolet) finiteness by considering a compactification of…

math-ph2022

Perturbative BV-BFV formalism with homotopic renormalization: a case study

Minghao Wang, Gongwang Yan

We report a rigorous quantization of topological quantum mechanics on and in perturbative BV-BFV formalism. Costello's homotopic ren…

math.QA2022

Homotopy transfer for QFT on non-compact manifold with boundary: a case study

Minghao Wang, Gongwang Yan

In this work we report a homological perturbation calculation to construct effective theories of topological quantum mechanics on . Such calculation can b…