Publication
Submitted/In Preparation
• M. Oh, “Small periodic potentials and band-edge reductions for cnoidal waves of the focusing NLS,”
submitted, Physica D: Nonlinear Phenomena.
• M. Oh, “A Normalized Bloch-Evans Diagnostic for the Band-Edge Modulational Spectrum of
Cnoidal NLS Waves,” submitted, Nonlinearity.
• M. Oh, “Branch Switching and Validated Spectral Stability in Periodic Nonlinear SchrÅNodinger Equation,”
submitted, Communications in Nonlinear Science and Numerical Simulation.
M. Oh, ”Weighted Essential Spectrum of Time-Periodic Traveling Fronts in Seasonal Epidemic
Models,” In preparation.
• M. Oh, “Bloch degeneracy and nonlinear dynamics of periodic traveling waves in viscous conservation
laws,” In preparation.
• M. Oh, “Bloch Spectral Analysis of Periodic Traveling Waves in Spatially Periodic Epidemic Models
with Seasonal Forcing,” In preparation.
• F. Agusto, B. Best, T. Singh, and M. Oh, “Modeling the Synergistic Interaction Between Novel
Cotton Leaf Roll Virus and Watermelon Mosaic Virus Found in China’s Henan Province,” In preparation.
• F. Agusto, E. Barnes, M. Haight, and M. Oh, “Mathematical Model for Rice Tungro Virus Disease
Helper-Dependent Pathosystem,” In preparation.
Published
• M. Oh, “Effective transport and minimal invasion speed in a vector–host model of Cassava Mosaic
Disease,” Front. Appl. Math. Stat., Sec. Mathematical Biology, Volume 12, 2026
• Mohit Garg and M. Oh, “A Modeling Partial Cross-Protection for Managing Cassava Mosaic Disease:
A Vector–Host Framework and Sensitivity Analysis,” Frontiers in Agronomy, Sec. Disease
Management, vol. 7, 2025
• F. B. Agusto, B. Gibbons, E. Oduniyi, and M. Oh, “Modeling Ebola Transmission Dynamics with
Media Effects on Disease and Isolation Rates,” Infectious Diseases and our Planet, Mathematics of
Planet Earth, vol. 7, Springer, 2020, pp. 257–279.
• W. Liu and M. Oh, “Instability of low density supersonic waves of a viscous isentropic gas flow
through a nozzle,” Fields Institute Communication Series, vol. 64, 2013, pp. 169–183.
• M. Oh and K. Zumbrun, “Erratum to: Stability and Asymptotic Behavior of Periodic Traveling
Wave Solutions of Viscous Conservation Laws in Several Dimensions,” Archive for Rational Mechanics
and Analysis, vol. 196, no. 1, 2010, pp. 21–23.
• M. Oh and K. Zumbrun, “Stability and Asymptotic Behavior of Periodic Traveling Wave Solutions
of Viscous Conservation Laws in Several Dimensions,” Archive for Rational Mechanics and Analysis,
vol. 196, no. 1, 2010, pp. 1–20.
• M. Oh and B. Sandstede, “Evans function for periodic waves on infinite cylindrical domain,” Journal
of Differential Equations, vol. 248, no. 3, 2010, pp. 544–555.
• M. Oh, “Numerical survey on hyperbolicity of the homogenized equation for van der Waals gas in
Eulerian coordinates,” Journal for Analysis and its Applications, vol. 27, no. 3, 2008, pp. 315–322.
• M. Oh, “Stability for multi-dimensional periodic waves near zero frequency,” Hyperbolic problems:
theory, numerics, applications, Springer, Berlin, 2008, pp. 799–806.
• M. Oh and K. Zumbrun, “Low-frequency stability analysis of periodic traveling-wave solutions of
viscous conservation laws in several dimensions,” Journal for Analysis and its Applications, vol. 25,
no. 1, 2006, pp. 1–21.
• M. Oh, “Stability analysis for periodic solution waves in viscous conservation laws,” Hyperbolic
problems: theory, numerics, applications, Springer, Berlin, 2003, pp. 765–774.
• M. Oh and K. Zumbrun, “Stability of periodic solutions of conservation laws with viscosity: Pointwise
bounds on the Green function,” Archive for Rational Mechanics and Analysis, vol. 166, no. 2,
2003, pp. 167–196.
• M. Oh and K. Zumbrun, “Stability of periodic solutions of conservation laws with viscosity: Analysis
of the Evans function,” Archive for Rational Mechanics and Analysis, vol. 166, no. 2, 2003, pp.
99–166.