James Wesley York, Jr.
Affiliations: | 1968-1973 | Princeton University, Princeton, NJ | |
1973-2002 | Physics | University of North Carolina, Chapel Hill, Chapel Hill, NC | |
2002- | Cornell University, Ithaca, NY, United States |
Area:
Theoretical physicsWebsite:
http://www.aps.org/programs/honors/prizes/prizerecipient.cfm?first_nm=James&last_nm=York&year=2003Google:
"James Wesley York, Jr."Bio:
https://news.cornell.edu/stories/2002/10/physicist-james-york-wins-coveted-heineman-prize
https://history.aip.org/phn/11611033.html
https://inspirehep.net/authors/982632
http://adsabs.harvard.edu//abs/1966PhDT.........8Y
https://books.google.com/books?id=6GJJAAAAMAAJ
Mean distance: 12.72 | S | N | B | C | P |
Parents
Sign in to add mentorWilliam Robert Davis | grad student | 1966 | NCSU | |
(An investigation of the physical role of the theory of hypersurfaces in the general theory of relativity) |
Children
Sign in to add traineeNiall O'Murchadha | grad student | 1973 | Princeton |
Mark E. Rupright | grad student | 1998 | UNC Chapel Hill |
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Publications
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York JW, Schmekel BS. (2005) Path integral over black hole fluctuations Physical Review D - Particles, Fields, Gravitation and Cosmology. 72: 1-5 |
Choquet-Bruhat Y, Isenberg J, York JW. (2000) Einstein constraints on asymptotically Euclidean manifolds Physical Review D. 61 |
Gómez R, Lehner L, Marsa RL, et al. (1998) Stable characteristic evolution of generic three-dimensional single-black-hole spacetimes Physical Review Letters. 80: 3915-3918 |
Cook GB, Huq MF, Klasky SA, et al. (1998) Boosted three-dimensional black-hole evolutions with singularity excision Physical Review Letters. 80: 2512-2516 |
Abrahams AM, Rezzolla L, Rupright ME, et al. (1998) Gravitational wave extraction and outer boundary conditions by perturbative matching Physical Review Letters. 80: 1812-1815 |
Choquet-Bruhat Y, York JW. (1997) Well posed reduced systems for the Einstein equations Banach Center Publications. 41: 119-131 |
Anderson A, Choquet-Bruchat Y, York JW. (1997) Einstein-Bianchi hyperbolic system for general relativity Topological Methods in Nonlinear Analysis. 10: 353-373 |
Abrahams A, Anderson A, Choquet-Bruhat Y, et al. (1997) Geometrical hyperbolic systems for general relativity and gauge theories Classical and Quantum Gravity. 14 |
Abrahams A, Anderson A, Choquet-Bruhat Y, et al. (1995) Einstein and Yang-Mills theories in hyperbolic form without gauge fixing. Physical Review Letters. 75: 3377-3381 |
Anderson PR, Hiscock WA, Whitesell J, et al. (1994) Semiclassical black hole in thermal equilibrium with a nonconformal scalar field. Physical Review D: Particles and Fields. 50: 6427-6434 |