Office: SAS 3110
      Office phone: (919) 513-2302
      email: jnhao@ncsu.edu

• J. Hao, L. Zhu, A lattice Boltzmann based implicit immersed boundary method in three dimensions, Submitted.
• J. Hao, Z. Li, S. R. Lubkin, An augmented immersed interface method for moving structures with mass, Discrete and Continuous Dynamical Systems - Series B, 17(4), 2012, 1175-1184.
• J. Hao, L. Zhu, A three dimensional immersed boundary method with application, Theoretical and Applied Mechanics Letters, 1(6), 2011, 062002(1-4).
• T.W. Pan, J. Hao and R. Glowinski, Positive definiteness preserving approaches for viscoelastic flow of Oldroyd-B fluids: Applications to a lid-driven cavity flow and particulate flow, in Handbook of Numerical Analysis XVI: Numerical Methods for Non-Newtonian Fluids, Editors: P.G. Ciarlet, R. Glowinski, J. Xu, Elsevier, North Holland, 2011, 433-481. (Book Chapter)
• J. Hao, L. Zhu, A lattice Boltzmann based implicit immersed boundary method for fluid-structure interaction, Computers and Mathematics with Applications, 59(1), 2010, 185-193.
• J. Hao, T.W. Pan, S. Canic, R. Glowinski, D. Rosenstrauch. A Fluid-Cell Interaction and Adhesion Algorithm for Tissue-Coating of Cardiovascular Implants, SIAM Journal: Multiscale Modeling and Simulation, 7(4), 2009, 1669-1694.
• T.W. Pan, J. Hao, R. Glowinski, On the simulation of a time-dependent cavity flow of an Oldroyd-B fluid, International Journal for Numerical Methods in Fluids, 60(7), 2009, 791-808.
• J. Hao, T.W. Pan, R. Glowinski and D.D. Joseph, A fictitious domain/distributed Lagrange multiplier method for the particulate flow of Oldroyd-B fluids: A positive definiteness preserving approach, Journal of Non-Newtonian Fluid Mechanics, 156(1-2), 2009, 95-111.
• J. Hao, T.W. Pan, and D. Rosenstrauch, Modelling and simulating the adhesion and detachment of chondrocytes in shear flow, in Partial Differential Equations: Modeling and Numerical Simulation, R. Glowinski and P. Neittaanmak editors, Springer, Netherlands, 2008, 209-223.
• T.W. Pan and J. Hao, Numerical simulation of a lid-driven cavity viscoelastic flow at high Weissenberg numbers, C.R. Acad. Sci. Paris, Ser.I, 344(4), 2007, 283-286.
• J. Hao and T.W. Pan, Simulation for high Weissenberg number: Viscoelastic flow by a finite element method, Applied Mathematics Letters, 20(9), 2007, 988-993.
• R. Glowinski, J. Hao and T.W. Pan, A distributed Lagrange multipliers based fictitious domain method for the numerical simulation of particulate flow and its parallel implementation, in Parallel Computational Fluid Dynamics: Theory and Applications, A. Deane et. al. editors, Elsevier, 2006, 11-20.