Feynman integrals for nonsmooth and rapidly growing potentials

de Faria M, Oliveira MJ, Streit L (2005)
JOURNAL OF MATHEMATICAL PHYSICS 46(6): 063505.

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The Feynman integral for the Schrodinger propagator is constructed as a generalized function of white noise, for a linear space of potentials spanned by finite (signed) measures of bounded support and Laplace transforms of such measures, i.e., locally singular as well as rapidly growing at infinity. Remarkably, all these propagators admit a perturbation expansion. (C) 2005 American Institute of Physics.
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de Faria M, Oliveira MJ, Streit L. Feynman integrals for nonsmooth and rapidly growing potentials. JOURNAL OF MATHEMATICAL PHYSICS. 2005;46(6): 063505.
de Faria, M., Oliveira, M. J., & Streit, L. (2005). Feynman integrals for nonsmooth and rapidly growing potentials. JOURNAL OF MATHEMATICAL PHYSICS, 46(6), 063505. doi:10.1063/1.1904162
de Faria, M., Oliveira, M. J., and Streit, L. (2005). Feynman integrals for nonsmooth and rapidly growing potentials. JOURNAL OF MATHEMATICAL PHYSICS 46:063505.
de Faria, M., Oliveira, M.J., & Streit, L., 2005. Feynman integrals for nonsmooth and rapidly growing potentials. JOURNAL OF MATHEMATICAL PHYSICS, 46(6): 063505.
M. de Faria, M.J. Oliveira, and L. Streit, “Feynman integrals for nonsmooth and rapidly growing potentials”, JOURNAL OF MATHEMATICAL PHYSICS, vol. 46, 2005, : 063505.
de Faria, M., Oliveira, M.J., Streit, L.: Feynman integrals for nonsmooth and rapidly growing potentials. JOURNAL OF MATHEMATICAL PHYSICS. 46, : 063505 (2005).
de Faria, M, Oliveira, MJ, and Streit, Ludwig. “Feynman integrals for nonsmooth and rapidly growing potentials”. JOURNAL OF MATHEMATICAL PHYSICS 46.6 (2005): 063505.
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