fractional killing-yano tensors and killing vectors using the caputo derivative in some one- and two-dimensional curved space
Abstract
The classical free Lagrangian admitting a constant of motion, in one- and two-dimensional space, is generalized using the Caputo derivative of fractional calculus. The corresponding metric is obtained and the fractional Christoffel symbols, Killing vectors, and Killing-Yano tensors are derived. Some exact solutions of these quantities are reported.
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220232
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0x95644003c57E6F55A65596E3D9Eac6813e3566dA
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220232
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10.1155/2014/290694
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Scimatic Chain (ID: 481)
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