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Original Articles

Translated Brownian Motions and Associated Wick Products

Pages 795-811 | Received 23 May 2005, Accepted 27 Feb 2006, Published online: 21 Sep 2006

REFERENCES

  • Kuo , H.H. 1996 . White Noise Distribution Theory . Prob and Stoch, Series . Boca Raton , FL : CRC Press .
  • Lanconelli , A. , and Proske , F. 2004 . On explicit strong solutions of Itô-SDE's and the Donsker delta function of a diffusion . Inf. Dim. An. Quantum Prob. 7 : 437 – 447 . 3, September, 2004 . [CSA]
  • Nualart , D. 1995 . The Malliavin Calculus and Related Topics . Berlin, Heidelberg, New York : Springer .
  • Deck , T. , and J. Potthoff , and G. Vaage . 1997 . A review of white noise analysis from a probabilistic standpoint . Acta Appl. Math. 48 : 91 – 112 . [CSA] [CROSSREF]
  • Kuo , H.H. , K. Saito , and A. Stan . 2002 . A Hausdorff–Young inequality for white noise analysis . Quantum Information IV , eds., T. Hida , and K. Saito , pp. 115 – 126 . World Scientific .
  • Bender , C. 2003 . An S-transform approach to integration with respect to a fractional Brownian motion . Bernoulli 9 : 955 – 983 . [CSA]
  • Holden , H. , B. Øt ksendal , J. Ub⊘e , and T.-S. Zhang . 1996 . Stochastic Partial Differential Equations-A Modeling, White Noise Functional Approach . Boston : Birkhäuser .
  • Karatzas , I. , and S.E. Shreve . 1991 . Brownian Motion and Stochastic Calculus. , Second edition . Springer-Verlag .

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