feynman lectures online quantum mechanics

Ichinose, The nonrelativistic limit problem for a relativistic spinless particle in an electromagnetic field, J. Ichinose, Path integral formulation of the propagator for a two-dimensional Dirac particle, Physica 124A, 419–426 (1984). Ichinose, Path integral for a hyperbolic system of the first order, Duke Math. Ichinose, Path integral for the Dirac equation in two space-time dimensions, Proc. Skorohod, “The Theory of Stochastic Processes,” Vol.III, Springer, Berlin-Heidelberg-New York, 1979. Schulman, Relativistic extension of the analogy between quantum mechanics and Brownian motion, Phys. Garrod, Hamiltonian path-integral methods, Rev. Hibbs, “Quantum Mechanics and Path Integrals,” McGraw-Hill, New York, 1965.Ĭ. Feynman, An operator calculus having applications in quantum electrodynamics, Phys.Rev. Feynman, Mathematical formulation of the quantum theory of electromagnetic interaction, Phys. Feynman, Space-time approach to non-relativistic quantum mechanics, Rev. G.F.De Angelis and M.Serva, Jump processes and diffusions in relativistic stochastic mechanics, On the relativistic Feynman-Kac formula, Camerino-l'Aquila-Roma“La Sapienza”-Roma“Tor Vergata”, Preprints Nos.10, 23(1989).

Daletskii, Functional integrals connected with operator evolution equations, Uspehi Mat. Daletskii, Continual integrals and the characteristics connected with a group of operators, Dokl. ( M ∩ Φ) Marseille 1986,” World Scientific, Singapore, 1987, pp. Sirugue-Collin, Point processes and quantum physics: Some recent developments and results, in “Proc. Ph.Blanchard, Ph.Combe, M.Sirugue and M.Sirugue-Collin, Probabilistic solution of the Dirac equation, Path integral representation for the solution of the Dirac equation in presence of an electromagnetic field, Bielefeld, BiBoS Preprint Nos. Drell, “Relativistic Quantum Mechanics,” MacGraw-Hill, New York, 1964.

Feynman lectures online quantum mechanics