activity
20132021
most citedVanishing contact structure problem and convergence of the viscosity solutions

28 citations · 112 across the 20 of their papers we have counts for

collaborators

20 papers

hep-ph2021★ 5 cited

Gravitational Wave From Axion-like Particle Inflation

Wei Cheng, Tao Qian, Qing Yu +2

In this paper, we investigate the Axion-like Particle inflation by applying the multi-nature inflation model, where the end of inflation is achieved through the phase transition (P…

math.AP2021

Local strict singular characteristics: Cauchy problem with smooth initial data

Wei Cheng, Jiahui Hong

Main purpose of this paper is to study the local propagation of singularities of viscosity solution to contact type evolutionary Hamilton-Jacobi equation $$ D_tu(t,x)+H(t,x,D_xu(t,…

math.AP2021

Singularities of solutions of Hamilton-Jacobi equations

Piermarco Cannarsa, Wei Cheng

This is a survey paper on the quantitative analysis of the propagation of singularities for the viscosity solutions to Hamilton-Jacobi equations in the past decades. We also review…

math.FA2020

Monotone iterative schemes for positive solutions of a fractional differential system with integral boundary conditions on an infinite interval

Yaohong Li, Wei Cheng, Jiafa Xu

In this paper, using the monotone iterative technique and the Banach contraction mapping principle, we study a class of fractional differential system with integral boundary on an…

math.AP2020★ 12 cited

Weak KAM approach to first-order Mean Field Games with state constraints

Piermarco Cannarsa, Wei Cheng, Cristian Mendico +1

We study the asymptotic behavior of solutions to the constrained MFG system as the time horizon goes to infinity. For this purpose, we analyze first Hamilton-Jacobi equations w…

math.AP2019

Singularities of solutions of time dependent Hamilton-Jacobi equations. Applications to Riemannian geometry

Piermarco Cannarsa, Wei Cheng, Albert Fathi

If is a uniformly continuous viscosity solution of the evolution Hamilton-Jacobi equation where is a not necessaril…