Zhao Yang
yangzhao@amss.ac.cn
Zhongguancun East Road No.55, Haidian,
Beijing China
- Z. Yang and K. Zumbrun, Phase-asymptotic stability of Lax or undercompressive viscous shock waves under L1∩ Hs4 perturbations.
- Z. Yang and K. Zumbrun, Numerical Evans function methods for computation of stability boundaries for periodic coefficient control.
- L. M. Rodrigues, Z. Yang, and K. Zumbrun, Spectral stability of the Richard-Gavrilyuk roll-waves.
- L. M. Rodrigues, Z. Yang and K. Zumbrun, Existence and Stability of hydraulic shock profiles of Richard-Gavrilyuk Model.
- D. Marchesin, A. Mailybaev, Z. Yang, and K. Zumbrun, Stability of degenerate traveling waves of 2 × 2 balance system.
- T-Y. Xiao, V. Hur, and Z. Yang, Unstable Stokes waves with constant vorticity.
- V. Hur and Z. Yang, Unstable capillary-gravity waves, preprint, arXiv.
- Z. Yang, and K. Zumbrun, Multidimensional stability and transverse bifurcation of hydraulic shocks and roll waves in open channel flow, preprint, arXiv.
- G. Faye, L. M. Rodrigues, Z. Yang, and K. Zumbrun, Existence and stability of nonmonotone hydraulic shocks for the Saint Venant equations of inclined thin-film flow, preprint, arXiv.
- B. Braker, J. Bronski, V. Hur, and Z. Yang, Asymptotic stability of sharp fronts. I One bound state implies
stability, preprint, arXiv.
- Z. Yang, An alternative proof of modulation instability of Stokes waves in deep water, preprint, arXiv.
- V. Hur and Z. Yang, Unstable Stokes waves, Arch. Ration. Mech. Anal., link.
- L. M. Rodrigues, Z. Yang, and K. Zumbrun, Convective-Wave Solutions of the Richard–Gavrilyuk Model for Inclined Shallow-Water Flow,Water Waves, link.
- S. Jung, Z. Yang, and K. Zumbrun, Stability of strong detonation waves for Majda's model with general ignition functions, Quart. Appl. Math., link.
- A. Sukhtayev, Z. Yang, and K. Zumbrun, Spectral stabilty of hydraulic shock profiles, Phys. D, link.
- Z. Yang and K. Zumbrun, Stability of hydraulic shock profiles, Arch. Ration. Mech. Anal., link.
- Z. Yang and K. Zumbrun, Convergence as period goes to infinity of spectra of periodic traveling waves toward essential spectra of a homoclinic limit, J. Math. Pures Appl., link.
- M. Johnson, P. Noble, L. M. Rodrigues, Z. Yang, and K. Zumbrun, Spectral stability of inviscid roll-waves, Comm. Math. Phys., link.