Discrete wick calculus and stochastic functional equations

Helge Holden1, Tom Lindström2, Bernt Øksendal2, Jan Ubøe3
1Division of Mathematical Sciences, Norwegian Institute of Technology, University of Trondheim, Trondheim, Norway
2Department of Mathematics, University of Oslo, Oslo 3, Norway
3Haugesund Maritime College, Haugesund, Norway

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Hida, T., Kuo, H.-H., Potthoff, J., and Streit, L.: White Noise. An Infinite Dimensional Calculus, book in preparation.

Holden, H., Lindstrøm, T., Øksendal, B., Ubøe, J., and Zhang, T.-S.: Stochastic boundary value problems. A white noise functional approach, submitted to Probab. Th. Related Fields.

Lindstrøm, T., Øksendal, B., and Ubøe, J.: Stochastic differential equations involving positive noise, in Bingham, N. and Barlow, M. T. (eds), Stochastic Analysis, Cambridge University Press, Cambridge, 1991, 261?303.

Lindstrøm, T., Øksendal, B., and Ubøe, J.: Wick multiplication and Itô-Skorohod stochastic differential equations, to appear in S. Albeverio et al. (eds), Ideas and Methods in Mathematical Analysis, Stochastics, and Applications, Cambridge University Press.

Meyer, P. A.: A finite approximation to Boson Fock space, in S. Albeverio et al. (eds), Stochastic Processes in Classical and Quantum Systems, Springer-Verlag, 1986, 405?410.

Meyer, P. A.: Fock space and probability theory, in S. Albeverio et al. (eds), Stochastic Processes-Mathematics and Physics, LNM 1250, Springer-Verlag 1987, 160?170.