Geometry and topologyPh.D., 1981, University of California, Berkeley
Web Page: http://www.math.ucdavis.edu/~hass/
Office: MSB 2222
Current Courses: MAT 21A
Office Hours: Monday 2:10-3 online and Wednesday 11-11:50 online
- Shape analysis
- Three dimensional manifolds
- Computational complexity
- Computational geometry and topology
- Differential geometry
- Minimal surfaces and bubbles
- J. Hass and R. Schlafly. " Double Bubbles Minimize," Annals of Mathematics, 151: 459-515, 2000, matharXiv0003.5157.
- J. Hass and J. Lagarias, " The number of Reidemeister moves needed for unknotting," J. Amer. Math. Soc., 14(2): 399-428, 2001, matharXiv9807.5012.
- J. Hass, I. Agol, and W.P. Thurston, " The Computational Complexity of Knot Genus and Spanning Area," Trans. Amer. Math. Soc., 358: 3821-3850, (2005). matharXiv0205.5057.
- P Koehl, J Hass, Landmark-free geometric methods in biological shape analysis, Journal of The Royal Society Interface 12 (2015).
- C Even-Zohar, J Hass, N Linial, T Nowik, Invariants of random knots and links, Discrete & Computational Geometry 56 (2), 274-314 (2016).
- How to Ace Calculus: The Streetwise Guide, by Colin Conrad Adams, Joel Hass, Abigail Thompson. WH Freeman & Co., September, 1998.
- How to Ace the Rest of Calculus: The Streetwise Guide, by Colin Conrad Adams, Joel Hass, Abigail Thompson. WH Freeman & Co., September, 2001.
- Proceedings of the Kirbyfest. Held in Berkeley, CA, June 22-26, 1998. Edited by Joel Hass and Martin Scharlemann. Geometry & Topology Monographs, 2. Geometry & Topology Publications, Coventry, 1999. front matter+569 pp. (electronic). 57-06 (00B30).
- Thomas’ Calculus, 14th edition (with Thomas, Weir, Heil) Pearson, 2017.
- Thomas’ Calculus, 14th edition ET (with Thomas, Weir, Heil) Pearson, 2017.
- University Calculus, 4th edition (with Thomas, Heil, Bogacki), Addison-Wesley, 2019.
Last updated: 2019-10-26