A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hilbert space, in terms of their associated semigroups, yields a general principle for the construction of such cocycles by approximation of their stochastic generators. This leads to new existence results for quantum stochastic differential equations. We also give necessary and sufficient conditions for a cocycle to satisfy such an equation
Hudson-Parthasarathy (H-P) type quantum stochastic dilation of a class of C0 semigroups of completel...
A Trotter product formula is established for unitary quantum stochastic processes governed by quantu...
AbstractWe demonstrate a method for obtaining strong solutions to the right Hudson–Parthasarathy qua...
Abstract. A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hi...
A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hilbert spac...
Two new approaches to the infinitesimal characterisation of quantum stochastic cocycles are reviewed...
AbstractThe introduction of a Feller-type condition allows the study of Markovian, cocycles adapted ...
We consider normal Markovian cocycles on a von Neumann algebra which are adapted to a Fock filtratio...
AbstractThe introduction of a Feller-type condition allows the study of Markovian, cocycles adapted ...
Abstract. The introduction of a Feller-type condition allows the study of Markovian cocycles adapted...
In celebration of Kalyan Sinha’s sixtieth birthday Abstract. A new method for the construction of Fo...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
In celebration of Kalyan Sinha’s sixtieth birthday Abstract. A new method for the construction of Fo...
Hudson-Parthasarathy (H-P) type quantum stochastic dilation of a class of C0 semigroups of completel...
A Trotter product formula is established for unitary quantum stochastic processes governed by quantu...
AbstractWe demonstrate a method for obtaining strong solutions to the right Hudson–Parthasarathy qua...
Abstract. A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hi...
A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hilbert spac...
Two new approaches to the infinitesimal characterisation of quantum stochastic cocycles are reviewed...
AbstractThe introduction of a Feller-type condition allows the study of Markovian, cocycles adapted ...
We consider normal Markovian cocycles on a von Neumann algebra which are adapted to a Fock filtratio...
AbstractThe introduction of a Feller-type condition allows the study of Markovian, cocycles adapted ...
Abstract. The introduction of a Feller-type condition allows the study of Markovian cocycles adapted...
In celebration of Kalyan Sinha’s sixtieth birthday Abstract. A new method for the construction of Fo...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
In celebration of Kalyan Sinha’s sixtieth birthday Abstract. A new method for the construction of Fo...
Hudson-Parthasarathy (H-P) type quantum stochastic dilation of a class of C0 semigroups of completel...
A Trotter product formula is established for unitary quantum stochastic processes governed by quantu...
AbstractWe demonstrate a method for obtaining strong solutions to the right Hudson–Parthasarathy qua...