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- W3151034312 abstract "In this paper we present the concept of time continuation to develop the path integral quantization given in Ref, [1—2] into a time continuation theory, which can deal with the Minkowski and the Euclidean formulation of path integral quantization in an unified description, and give the general effective Lagrangian and the convergence factor for functional integral. Especially, the convergence factors in the Feynman and the Lee-Yang cases in the Minkowski space are proved to be the positive definite Hamiltonian. But in the Euclidean space, it is the effective Lagrangian which is equivalent to the Hamiltonian, no damping factor is needed, so mathematically the Euclidean formulation has some advantages. It is pointed out that when Hamiltonian involves a high order of momentum P, there appears singular term in the effective Lagrangian." @default.
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- W3151034312 date "1983-01-01" @default.
- W3151034312 modified "2023-10-16" @default.
- W3151034312 title "TIME CONTINUATION THEORY IN PATH INTEGRAL QUANTIZATION" @default.
- W3151034312 hasPublicationYear "1983" @default.
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