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- W1805911766 abstract "We derive the exact configuration space path integral, together with the way how to evaluate it, from the Hamiltonian approach for any quantum mechanical system in flat spacetime whose Hamiltonian has at most two momentum operators. Starting from a given, covariant or non-covariant, Hamiltonian, we go from the time-discretized path integral to the continuum path integral by introducing Fourier modes. We prove that the limit N → ∞ for the terms in the perturbation expansion (“Feynman graphs”) exists, by demonstrating that the series involved are uniformly convergent. All terms in the expansion of the exponent in contribute to the propagator ¯" @default.
- W1805911766 created "2016-06-24" @default.
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- W1805911766 date "1994-01-06" @default.
- W1805911766 modified "2023-09-27" @default.
- W1805911766 title "ON THE HAMILTONIAN APPROACH AND PATH INTEGRATION FOR A POINT PARTICLE MINIMALLY COUPLED TO ELECTROMAGNETISM" @default.
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