Results 181 to 190 of about 971 (209)
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ON THE CONSTRUCTION OF QUANTUM SPECTRAL STOCHASTIC INTEGRALS
QP-PQ, Quantum Probability and White Noise Analysis, 1998exaly +2 more sources
Stochastic path-integral simulation of quantum scattering
Physical Review A, 1993We present a path-integral solution for the exact propagation of the Wigner distribution in phase space, which is an improved version of results obtained [Maslov, Bertrand, Combe, and co-workers, J. Sov. Math. 13, 315 (1980); 19, 55 (1982); Lett. Math. Phys. 7, 327 (1983); Physica 124A, 561 (1984)] and is suitable for Monte Carlo simulations.
, Schmidt, , Möhring
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QUASI-FREE FERMION PLANAR QUANTUM STOCHASTIC INTEGRALS
Quantum Probability and Infinite-Dimensional Analysis, 2003W. J. SPRING, I. F. WILDE
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A spectral approach to quantum stochastic integrals
Reports on Mathematical Physics, 1989zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Berezanskij, Yu. M. +2 more
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QUANTUM STOCHASTIC INTEGRALS ON A GENERAL FOCK SPACE
QP-PQ, Quantum Probability and White Noise Analysis, 1993exaly +2 more sources
Quantum Stochastic Integral Representations on Interacting Fock Space
Journal of Theoretical Probability, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kang, Yuanbao, Wang, Caishi
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The Wong-Zakai-Clifford quantum stochastic integral
Reports on Mathematical Physics, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Spring, William J., Wilde, Ivan F.
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Causal structure of quantum stochastic integrators
Theoretical and Mathematical Physics, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Symmetrized double quantum stochastic product integrals
Journal of Mathematical Physics, 2000A theory is developed of product integrals of the form ∏a<s<b ∏c<t<d(1+g[h] (ds,dt)). Here [a,b[ and [c,d[ are disjoint finite subintervals of R+, and g[h] is a formal power series in the indeterminate h whose constant term is zero and whose coefficients are elements of L⊗L, where ℒ is the space of basic differentials of a ...
Hudson, R. L., Pulmannová, S.
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Anticipating quantum stochastic integrals
Infinite Dimensional Analysis, Quantum Probability and Related TopicsBased on the quantum white noise theory, we formulate new types of anticipating quantum stochastic integrals by combining the Hitsuda–Skorokhod quantum stochastic integrals and the interactions between the integrands and the integrators. For our purpose, we prove various versions of analytic characterization theorems of symbols of white noise ...
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