Proof of the equivalence theorem in the chiral lagrangian formalism
β Scribed by Hong-Jian He; Yu-Ping Kuang; Xiaoyuan Li
- Publisher
- Elsevier Science
- Year
- 1994
- Tongue
- English
- Weight
- 385 KB
- Volume
- 329
- Category
- Article
- ISSN
- 0370-2693
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π SIMILAR VOLUMES
The inverse problem of the calculus of variations is analysed in the case of Newtonian mechanics. Its connection with the question: "Does the equation of motion determine commutation relations?" raised some time ago by Wigner, is exhibited. All the Lagrangians that yield variational equations equiv
## Abstract Let βΈ be the set of GΓΆdel numbers Gn(__f__) of function symbols __f__ such that PRA β’ and let Ξ³ be the function such that We prove: (1) The r. e. set βΈ is mβcomplete; (2) the function Ξ³ is not primitive recursive in any class of functions {__f__~1~, __f__~2~, β} so long as each __f~i~