Please use this identifier to cite or link to this item: http://hdl.handle.net/1783.1/3319
A generalization of the Kepler problem
Authors  Meng, G.  

Issue Date  2008  
Source  Physics of atomic nuclei, v. 71, (5), 2008, MAY, p. 946950  
Summary  A generalization of the Kepler problem is constructed and analyzed. These generalized Kepler problems are parametrized by a triple (D, kappa, mu), where the dimension D is an integer >= 3, the curvature kappa is a real number, and the magnetic charge mu is a halfinteger if D is odd and zero or half if D is even. The key to constructing these generalized Kepler problems is the observation that the Young powers of the fundamental spinors on a punctured space with cylindrical metric are the right analogs of the Dirac monopoles.  
Subjects  
ISSN  10637788  
Rights  The original publication is available at http://www.springerlink.com/  
Language  English 

Format  Article  
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