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- W1493147838 abstract "The operator (d/dx) χ d/dx plays a central role in the theory of operational calculus. Its exponential form is crucial in problems relevant to solutions of Fokker–Planck and Schrödinger equations. We explore the formal properties of the evolution operators associated to (d/dx) χ d/dx, discuss its link to special forms of Laguerre polynomials and Laguerre-based functions. The obtained results are finally applied to specific problems concerning the solution of Fokker–Planck equations relevant to the beam lifetime in storage rings." @default.
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- W1493147838 date "2001-05-01" @default.
- W1493147838 modified "2023-10-05" @default.
- W1493147838 title "Exponential operators, generalized polynomials and evolution problems" @default.
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- W1493147838 doi "https://doi.org/10.1016/s0969-806x(00)00426-6" @default.
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