B. Kent Harrison
Affiliations: | 1959 | Physics and Astronomy | Brigham Young University, Provo, UT, United States |
Area:
GravitationWebsite:
https://www.physics.byu.edu/department/directory/harrisonGoogle:
"B. Kent Harrison"Bio:
Mean distance: 9.95 | S | N | B | C | P |
Cross-listing: Astronomy Tree
Parents
Sign in to add mentorJohn Archibald Wheeler | grad student | 1959 | Princeton | |
(Exact Three-Variable Solutions of the field Equations of General Relativity.) |
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Publications
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Papachristou CJ, Harrison BK. (2010) Bäcklund-Transformation-Related Recursion Operators: Application To The Self-Dual Yang–Mills Equation Journal of Nonlinear Mathematical Physics. 17: 35-49 |
Harrison BK. (2005) The Differential Form Method for Finding Symmetries Symmetry Integrability and Geometry-Methods and Applications. 1: 1 |
Harrison BK. (1995) On Methods of Finding Bäcklund Transformations in Systems with More than Two Independent Variables Journal of Nonlinear Mathematical Physics. 2: 201-215 |
Papachristou CJ, Harrison BK. (1994) Lax pair, conserved currents, and hidden symmetry transformation for the Ernst equation Physics Letters A. 189: 32-36 |
Papachristou CJ, Harrison BK. (1989) Local currents for the GL(N, C) self-dual Yang-Mills equation Letters in Mathematical Physics. 17: 285-288 |
Papachristou CJ, Harrison BK. (1988) Nonlocal symmetries and Bäcklund transformations for the self‐dual Yang–Mills system Journal of Mathematical Physics. 29: 238-243 |
Papachristou CJ, Harrison BK. (1988) Bäcklund transformations and local conservation laws for self-dual Yang-Mills fields with arbitrary gauge group Physics Letters A. 127: 167-170 |
Papachristou CJ, Harrison BK. (1988) Isogroups of differential ideals of vector-valued differential forms: Application to partial differential equations Acta Applicandae Mathematicae. 11: 155-175 |
Papachristou CJ, Harrison BK. (1987) Some aspects of the isogroup of the self‐dual Yang–Mills system Journal of Mathematical Physics. 28: 1261-1264 |
Harrison BK. (1983) Unification of Ernst‐equation Bäcklund transformations using a modified Wahlquist–Estabrook technique Journal of Mathematical Physics. 24: 2178-2187 |