- Professor of Civil and Environmental Engineering
- Faculty Network Member of The Energy Initiative
- Professor in the Department of Mechanical Engineering and Materials Science (Secondary)
- Bass Fellow
John Everett Dolbow
Research Areas and Keywords
PDE & Dynamical Systems
Professor John E. Dolbow came to Duke University from Northwestern University, where he received an MS and PhD in Theoretical and Applied Mechanics. During the course of his graduate study, John was a Computational Science Graduate Fellow for the Department of Energy, and he spent a summer working at Los Alamos National Laboratory. Dr. Dolbow's research concerns the development of computational methods for nonlinear problems in solid mechanics. In particular, he is interested in modeling quasi-static and dynamic fracture of structural components, the evolution of interfaces with nonlinear constitutive laws, and developing models for stimulus-responsive hydrogels. A native of New Hampshire, Dr. Dolbow received his Bachelor's Degree in mechanical engineering from the University of New Hampshire.
Kim, T-Y, Dolbow, J, and Fried, E. "A numerical method for a second-gradient theory of incompressible fluid flow." Journal of Computational Physics 223.2 (2007): 551-570. Full Text
Mourad, HM, Dolbow, J, and Harari, I. "A bubble-stabilized finite element method for Dirichlet constraints on embedded interfaces." International Journal for Numerical Methods in Engineering 69.4 (2007): 772-793. Full Text
Sanders, J, Dolbow, J, and Laursen, T. "A stabilized treatment of arbitrarily oriented interfaces." Computational Plasticity - Fundamentals and Applications, COMPLAS IX PART 1 (2007): 145-148.
Ji, H, Mourad, H, Fried, E, and Dolbow, J. "Kinetics of thermally induced swelling of hydrogels." International Journal of Solids and Structures 43.7-8 (2006): 1878-1907. Full Text
Dolbow, J, Fried, E, and Ji, H. "A numerical strategy for investigating the kinetic response of stimulus-responsive hydrogels." Computer Methods in Applied Mechanics and Engineering 194.42-44 (2005): 4447-4480. Full Text
Mourad, HM, Dolbow, J, and Garikipati, K. "An assumed-gradient finite element method for the level set equation." International Journal for Numerical Methods in Engineering 64.8 (2005): 1009-1032. Full Text
Dolbow, J, Fried, E, and Shen, AQ. "Point defects in nematic gels: The case for hedgehogs." Archive for Rational Mechanics and Analysis 177.1 (2005): 21-51. Full Text