Bingbing Ding

activity

20122026

p_{c}

of the 3D quasilinear wave equation

- (1 + (\partial_{t} ϕ)^{p}) \partial_{t}^{2} ϕ + Δ ϕ = 0

with short pulse initial data. I, global existence

5 citations · 12 across the 11 of their papers we have counts for

collaborators

Showing 2022Show all

2 papers · 1 filter

math.AP2022★ 5 cited

On the critical exponent $p_{c}$ of the 3D quasilinear wave equation $- (1 + (\partial_{t} ϕ)^{p}) \partial_{t}^{2} ϕ + Δ ϕ = 0$ with short pulse initial data. I, global existence

Bingbing Ding, Yu Lu, Huicheng Yin

For the 3D quasilinear wave equation $- (1 + (\partial_{t} ϕ)^{p}) \partial_{t}^{2} ϕ + Δ ϕ = 0$ with the short pulse initial data $(ϕ,\partial_tϕ)(1,x)=\big(δ^{2-\varepsilon_0}ϕ_0(\frac{r-1}…

math.AP2022★ 2 cited

On global smooth solutions to the 2D isentropic and irrotational Chaplygin gases with short pulse data

Bingbing Ding, Zhouping Xin, Huicheng Yin

This paper establishes the global existence of smooth solutions to the 2D isentropic and irrotational Euler equations for Chaplygin gases with a general class of short pulse initia…

On the critical exponent pc​ of the 3D quasilinear wave equation −(1+(∂t​ϕ)p)∂t2​ϕ+Δϕ=0 with short pulse initial data. I, global existence

On global smooth solutions to the 2D isentropic and irrotational Chaplygin gases with short pulse data

On the critical exponent $p_{c}$ of the 3D quasilinear wave equation $- (1 + (\partial_{t} ϕ)^{p}) \partial_{t}^{2} ϕ + Δ ϕ = 0$ with short pulse initial data. I, global existence