Keywords
- Hilbert Space
- Reproduce Kernel Hilbert Space
- Disjoint Interval
- Complex Gaussian Random Variable
- Orthogonal Measure
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References
Bargmann, V., On Hilbert space of analytic functions and an associated integral transform, Pure Appl. Math. 14 (1961), 187–214. Remarks on a Hilbert space of analytic functions, Proc. Acad. Sci. USA 48 (1962), 199–204.
Ito, K., Stochastic integration, in Vector and operator valued measures and applications, Proc. Symp., Snowbird Resort, Alta, Utah 1972, Academic Press, New York 1973.
Kallianpur, G., The role of reproducing kernel Hilbert spaces in the study of Gaussian processes, Advances in Prob. and Related Topics 2 (1970), 49–83.
Słowikowski, W., Commutative Wick algebras, I. The Bargmann, Wiener and Fock algebras, Proc. Conf. on Vector Space Measures and Applications. Trinity College, Dublin. June 27–July 1, 1977. To appear in Springer Lecture Notes Series.
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© 1978 Springer-Verlag
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Słowikowski, W. (1978). Commutative wick algebras II. Square integrable martingale algebras and Ito algebras. In: Kallianpur, G., Kölzow, D. (eds) Measure Theory Applications to Stochastic Analysis. Lecture Notes in Mathematics, vol 695. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0062665
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DOI: https://doi.org/10.1007/BFb0062665
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