Yu Lu

most citedOn 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. II, shock formation

5 citations · 10 across the 2 of their papers we have counts for

collaborators

2 papers

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. II, shock formation

Yu Lu, Huicheng Yin

In the previous paper [Ding Bingbing, Lu Yu, Yin Huicheng, 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…

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}…

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

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 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. II, shock formation

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