Taige Wang

Taige Wang , Ph.D.

Assistant Professor - Educator

Assistant professor - Educator

French Hall

5311

A&S Mathematical Sciences - 0025

Professional Summary

My teaching interest focuses on both mathematics and statisitcs. Up to now, I have taught calculus I & II, applied calculus I, probability & statistics I & II, introduction of statistics, elementary statistics, dynamical systems, differential equations.  



 

Education

Ph. D.: Virginia Tech 2016 (Mathematics)

M. S.: Virginia Tech 2016 (Statistics)

M. S. : Donghua University Shanghai, 2011 (Applied Math)

B. S. : Donghua University Shanghai, 2008 (Applied Math)

Research and Practice Interests

Partial differential equations and their controls
Dynamical systems


 

Positions and Work Experience

01-2017 -08-2017 Visiting assistant professor, Department of Applied and Computational Mathematics and Statistics, University of Notre Dame

08-2017 - Assistant professor - educator, Department of Mathematical Sciences, University of Cincinnati

Research Support

Arts and Sciences, UC Faculty Development Fund, 2018 Completed

Arts and Sciences, UC Faculty Development Fund, 2019 Completed

Publications

Peer Reviewed Publications

X. Yang, B. Feng, T. M. de Souza, and T. Wang* (2019. ) Long-time dynamics for a non-autonomous Navier-Stokes-Voigt equation in Lipschitz domains .DCDS-B, , 24 (1 ) ,363 - 386

M. Renardy and T. Wang (2016. ) Development of shear bands for a model of a thixotropic yield stress fluid .J. Non-Newtonian Fluid Mech., , 233 ,5--12

M. Renardy and T. Wang (2015. ) Large amplitude oscillatory shear flows for a model of a thixotropic yield stress fluid .J. Non-Newtonian Fluid Mech., , 222 ,1--17

Y. Qin, G. Hu, T. Wang, L. Huang, Z. Ma (2013. ) Remarks on global smooth solutions to a 1D self- gravitating viscous radiative and reactive gas .J. Math. Anal. Appl. , , 408 (1 ) ,19--26

Y. Qin, T. Wang, G. Hu (2012. ) The Cauchy problem for a 1d compressible viscous micropolar fluid model: Analysis of the stabilization and the regularity .Nonlinear Analysis RWA, , 13 (3 ) ,1010--1029

Y. Qin, G. Hu, T. Wang (2011. ) Global smooth solutions for the compressible viscous and heat-conductive gas .Quart. Appl. Math., , 69 (3 ) ,509--528

T. Wang, F. Xie (2008. ) Existence and uniqueness of fractional differential equation with integral bound- ary conditions .J. Nonlinear Sci. Appl., , 1 (4 ) ,206--212

L. Huang, X. Yang, Y. Lu, T. Wang* (2019. ) Global attractors for a nonlinear one-dimensional compressible viscous micropolar fluid model .Z. Angew. Math. Phys., , 70 (2 ) ,40

T. Wang* and B. Zhang (2021. ) Forced oscillation of viscous Burgers’ equation with a time-periodic force .DCDS-B, , 26 (2 ) ,1205-1221

G. Zheng, D. Xu, and T. Wang* (2021. ) A unique continuation property for a class of parabolic differential inequalities in a bounded domain .Comm. Pure Appl. Anal., , 20 (2 ) ,547-558

Published Books

Y. Qin, X. Liu, T. Wang (2015. ) Global existence and uniqueness of nonlinear evolutionary fluid equations .Basel , Birkhauser

Presentations

Invited Presentations

(02-14-2017. ) Math analysis on a shearing banding flow of thixotropic fluids .Wilkes University, Wilkes-Barre, PA.

Paper Presentations

(03-25-2018. ) Analysis on shearing flows of a thixotropic model .University of Kentucky. Conference. Level:Regional

(05-09-2018. ) Shear banding and Korteweg stresses .University of Memphis. Conference. Level:International

(01-07-2017. ) Shear banding predicted by a PEC model .Atlanta, GA. Conference. Level:National

(10-19-2019. ) Periodic Solutions of Viscous Burgers Equation with a Forced Oscillation .Iowa State University . Conference. Level:Regional

Professional Affiliation

AMS, ASA, SIAM

Courses Taught

-MATH-1062 CALCULUS II Calculus II Level:Undergraduate

-STAT-1031 INTRO STAT Introduction to Statistics Level:Undergraduate

-MATH-1061 CALCULUS I Calculus I Level:Undergraduate

-STAT-2037 PROB & STATS I Probability and Statistics I Level:Undergraduate

15-MATH-362 PROB & STATS II Probability and Statistics II Level:Undergraduate

-MATH-2074 DYNAMICAL SYSTEMS Level:Undergraduate

-STAT-1034 ELEMENTARY STAT I Level:Undergraduate

Contact Information

Department of Mathematical Sciences
Cincinnati  Ohio, 45221-0025
Phone: 513-556-4963
taige.wang@uc.edu