Results 171 to 180 of about 988 (213)

Experimental Characterization and Modeling of High Hole Mobility GeSn Quantum Wells: The Role of Alloy Disorder Scattering. [PDF]

Small Sci
Hutchins-Delgado TA, Gangwal S, Akwabli S, Bradicich A, Petluru P, Stanchu H, Acharya S, Scott R, Rosson N, Povolotskyi M, Tai CT, Liu CY, Li JY, Lilly MP, Kuo WCH, House SD, Vasileska D, Yu SQ, Lu TM.   +18 more
europepmc   +1 more source

Enabling Accurate and Large-Scale Explicitly Correlated CCSD(T) Computations via a Reduced-Cost and Parallel Implementation. [PDF]

J Chem Theory Comput
Ladóczki B, Gyevi-Nagy L, Nagy PR, Kállay M.   +3 more
europepmc   +1 more source

Hitsuda-Skorohod Quantum Stochastic Integrals in Terms of Quantum Stochastic Gradients(Micro-Macro Duality in Quantum Analysis)

Hitsuda-Skorohod Quantum Stochastic Integrals in Terms of Quantum Stochastic Gradients(Micro-Macro Duality in Quantum Analysis)
openaire  

Some of the next articles are maybe not open access.

Related searches:

Multidimensional Quantum Stochastic Integrals

AIP Conference Proceedings, 2011
Quantum stochastic analogues (H,A{Az}z∈R+,m,R+), of a classical stochastic base may be formed whereby a classical sample space Ω is replaced by a Hilbert Space H, σ‐field F is replaced by a von Neumann algebra b, the filtration {FI}i∈I by a filtration {Bz}z of von Neumann subalgebras of the von Neumann algebra B and the probability measure P with gage ...
William Joseph Spring, Timothy Ralph
exaly   +4 more sources

Quantum Stochastic Integrals

1984
There have been many attempts to set up quantum analogues of the theory of stochastic processes and stochastic differential equations. I should mention the many papers of M. Lax [1] on “quantum noise”, and those of Senitzky [2]; these were inspired by the problem of describing a laser, and by quantum electronics.
Streater R F, R F Streater
exaly   +2 more sources

Quasi-free quantum stochastic integrals in the plane

Reports on Mathematical Physics, 2002
In the classical theory of stochastic integration, Wong and Zakai followed by Cairoli and Walsh, developed a calculus for two-parameter martingales in the seventies. Here, the authors provide quantum analogues of that kind of integrals and calculus, involving two-parameter processes like quasi-free boson or fermion creation and annihilation.
Spring, W. J., Wilde, I. F.
exaly   +5 more sources

Algebraic theory of product integrals in quantum stochastic calculus

Journal of Mathematical Physics, 2000
Motivated by the search for solutions of the quantum Yang–Baxter equation, an algebraic theory of quantum stochastic product integrals is developed. The product integrators are formal power series in an indeterminate h whose coefficients are elements of the Lie algebra ℒ labelling the usual integrators of a many-dimensional quantum stochastic calculus.
Hudson, R. L., Pulmannová, S.
exaly   +3 more sources

Quantum martingales and stochastic integrals

Lecture Notes in Mathematics, 1988
exaly   +2 more sources

Quantum stochastic integration and quantum stochastic differential equations

Mathematical Proceedings of the Cambridge Philosophical Society, 1994
AbstractQuantum stochastic integrals are constructed using the non-commutativeLp-space theory of Haagerup. The existence and uniqueness of the solution to quantum stochastic differential equations driven by quasi-Wiener noises, or noises satisfying generalized standing hypotheses, is established as is the Markov behaviour of the solution.
Barnett, Chris, Goldstein, Stanisław, Wilde, Ivan   +2 more
openaire   +2 more sources

ON THE CONSTRUCTION OF QUANTUM SPECTRAL STOCHASTIC INTEGRALS

QP-PQ, Quantum Probability and White Noise Analysis, 1998
exaly   +2 more sources