Lan Yang

activity

20152019

most citedStable self-similar blow-up dynamics for slightly

L^{2}

-supercritical generalized KdV equations

15 citations · 26 across the 4 of their papers we have counts for

collaborators

Showing 2016 · math.APShow all

2 papers · 2 filters

math.AP2016★ 6 cited

On asymptotic dynamics for $L^{2}$ critical generalized KdV equations with a saturated perturbation

Yang Lan

In this paper, we consider the $L^{2}$ critical gKdV equation with a saturated perturbation: $\partial_{t} u + (u_{xx} + u^{5} - γ u ∣ u ∣^{q - 1})_{x} = 0$ , where $q > 5$ and $0 < γ ≪ 1$ . For any initial d…

math.AP2016★ 5 cited

Blow-up solutions for $L^{2}$ -supercritical gKdV equations with exactly $k$ blow-up points

Yang Lan

In this paper we consider the slightly $L^{2}$ -supercritical gKdV equations $\partial_{t} u + (u_{xx} + u ∣ u ∣^{p - 1})_{x} = 0$ , with the nonlinearity $5 < p < 5 + ε$ and $0 < ε ≪ 1$ …

On asymptotic dynamics for L2 critical generalized KdV equations with a saturated perturbation

Blow-up solutions for L2-supercritical gKdV equations with exactly k blow-up points

On asymptotic dynamics for $L^{2}$ critical generalized KdV equations with a saturated perturbation

Blow-up solutions for $L^{2}$ -supercritical gKdV equations with exactly $k$ blow-up points