Chun-Hsiung Hsia, Ph.D.
Affiliations: | 2006 | Indiana University, Bloomington, Bloomington, IN, United States |
Area:
MathematicsGoogle:
"Chun-Hsiung Hsia"Parents
Sign in to add mentor| Shouhong Wang | grad student | 2006 | Indiana University Bloomington | |
| (Bifurcation and stability in fluid dynamics and geophysical fluid dynamics.) | ||||
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Publications
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| Chen SH, Hsia CH, Jung CY, et al. (2017) Asymptotic stability and bifurcation of time-periodic solutions for the viscous Burgers' equation Journal of Mathematical Analysis and Applications. 445: 655-676 |
| Hsia CH, Jung CY, Nguyen TB, et al. (2016) On time periodic solutions, asymptotic stability and bifurcations of Navier-Stokes equations Numerische Mathematik. 1-32 |
| Hsia CH, Lin CS, Ma T, et al. (2015) Tropical atmospheric circulations with humidity effects. Proceedings. Mathematical, Physical, and Engineering Sciences / the Royal Society. 471: 20140353 |
| Choi Y, Han J, Hsia C. (2015) Bifurcation analysis of the damped Kuramoto-Sivashinsky equation with respect to the period Discrete and Continuous Dynamical Systems-Series B. 20: 1933-1957 |
| Bona JL, Chen H, Hsia CH. (2014) Well-posedness for the bbm-equation in a quarter plane Discrete and Continuous Dynamical Systems - Series S. 7: 1149-1163 |
| Hsia C, Shiue M. (2014) Time-periodic solutions of the primitive equations of large-scale moist atmosphere: existence and stability Applicable Analysis. 94: 1926-1963 |
| Hsia C, Shiue M. (2013) On the asymptotic stability analysis and the existence of time-periodic solutions of the primitive equations Indiana University Mathematics Journal. 62: 403-441 |
| Han J, Hsia C. (2012) Dynamical bifurcation of the two dimensional Swift-Hohenberg equation with odd periodic condition Discrete and Continuous Dynamical Systems-Series B. 17: 2431-2449 |
| Chern I, Hsia C. (2011) Dynamic phase transition for binary systems in cylindrical geometry Discrete and Continuous Dynamical Systems-Series B. 16: 173-188 |
| Hsia C, Lin C, Wang Z. (2011) Asymptotic symmetry and local behaviors of solutions to a class of anisotropic elliptic equations Indiana University Mathematics Journal. 60: 1623-1654 |