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 2013 · math.APShow all

2 papers · 2 filters

math.AP2013★ 3 cited

Blowup of smooth solutions for general 2-D quasilinear wave equations with small initial data

Bingbing Ding, Ingo Witt, Huicheng Yin

For the 2-D quasilinear wave equation $i, j = 0 \sum 2 g_{ij} (\nabla u) \partial_{ij} u = 0$ with coefficients independent of the solution $u$ , a blowup result for small da…

math.AP2013

Blowup of classical solutions for a class of 3-D quasilinear wave equations with small initial data

Bingbing Ding, Ingo Witt, Huicheng Yin

This paper is concerned with the small smooth data problem for the 3-D nonlinear wave equation $\partial_t^2u-\left (1+u+\p_t u\right)Δu=0$. This equation is prototypical of the mo…