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References

  1. S. Attal and J.M. Lindsay, Quantum stochastic calculus with maximal operator domains, Preprint 1997 (to appear in Ann Probab).
  2. B.V. Rajarama Bhat and K.B. Sinha, Examples of unbounded generators leading to nonconservative minimal semigroups, in, Quantum Probability and Related Topics IX, ed. L Accardi, World Scientific, Singapore (1994), 89-103.
  3. A.M. Chebotarev and F. Fagnola, Sufficient conditions for conservativity of minimal quantum dynamical semigroups, J Funct Anal 153 (1998), 382-404. Math. Review 99d:81064
  4. G. Da Prato, M. Iannelli and L. Tubaro, Some results on linear stochastic differential equations in Hilbert spaces Stochastics6 (1981/82), 105-116. Math. Review 83m:60076
  5. G. Da Prato and J. Zabczyk, Stochastic Equations in Infinite Dimensions, Encyclopedia of Mathematics and its Applications 44, Cambridge University Press, Cambridge, (1992). Math. Review 95g:60073
  6. E.B. Davies, One-parameter Semigroups, Academic Press, London (1980). Math. Review 82i:47060
  7. F. Fagnola, Characterization of isometric and unitary weakly differentiable cocycles in Fock space, in, Quantum Probability and Related Topics VIII, ed. L Accardi, World Scientific, Singapore (1993), 143-164. Math. Review 95e:81122
  8. F. Fagnola, Quantum Markov Semigroups and Quantum Flows, PhD thesis, Scuola Normale Superiore di Pisa (1999); published in Proyecciones 18 (1999), 1-144.
  9. F. Fagnola and S.J. Wills, Solving quantum stochastic differential equations with unbounded coefficients, Preprint 1999.
  10. R.L. Hudson and K.R. Parthasarathy, Quantum Itô's formula and stochastic evolutions, Comm Math Phys 93 (1984), 301-323. Math. Review 86e:46057
  11. P-A Meyer, Quantum Probability for Probabilists, 2nd Edition, Springer Lecture Notes in Mathematics 1538 Heidelberg (1993). Math. Review 94k:81152
  12. A. Mohari, Quantum stochastic differential equations with unbounded coefficients and dilations of Feller's minimal solution, Sankhya Ser A 53 (1991), 255-287. Math. Review 93m:81083
  13. K.R. Parthasarathy, An Introduction to Quantum Stochastic Calculus, Birkhäuser, Basel (1992). Math. Review 93g:81062




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