Add to ORKGIn celebration of Kalyan Sinha’s sixtieth birthday Abstract. A new method for the construction of Fock-adapted operator Mar-kovian cocycles is outlined, and its use is illustrated by application to a num-ber of examples arising in physics and probability. The construction uses the Trotter-Kato Theorem and a recent characterisation of such cocycles in terms of an associated family of contraction semigroups
Abstract. We consider normal Markovian cocycles on a von Neumann al-gebra which are adapted to a Foc...
A concept of quantum stochastic convolution cocycle is introduced and studied in two different conte...
Two new approaches to the infinitesimal characterisation of quantum stochastic cocycles are reviewed...
In celebration of Kalyan Sinha’s sixtieth birthday Abstract. A new method for the construction of Fo...
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...
A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hilbert spac...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
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...
Abstract. Current work on Markovian cocycles on operator algebras that are adapted to a Fock space f...
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...
Stochastic convolution cocycles on a coalgebra are obtained by solving quantum stochastic differenti...
AbstractThe introduction of a Feller-type condition allows the study of Markovian, cocycles adapted ...
Abstract. We consider normal Markovian cocycles on a von Neumann al-gebra which are adapted to a Foc...
A concept of quantum stochastic convolution cocycle is introduced and studied in two different conte...
Two new approaches to the infinitesimal characterisation of quantum stochastic cocycles are reviewed...
In celebration of Kalyan Sinha’s sixtieth birthday Abstract. A new method for the construction of Fo...
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...
A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hilbert spac...
Quantum stochastic cocycles provide a basic model for time-homogeneous Markovian evolutions in a qua...
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...
Abstract. Current work on Markovian cocycles on operator algebras that are adapted to a Fock space f...
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...
Stochastic convolution cocycles on a coalgebra are obtained by solving quantum stochastic differenti...
AbstractThe introduction of a Feller-type condition allows the study of Markovian, cocycles adapted ...
Abstract. We consider normal Markovian cocycles on a von Neumann al-gebra which are adapted to a Foc...
A concept of quantum stochastic convolution cocycle is introduced and studied in two different conte...
Two new approaches to the infinitesimal characterisation of quantum stochastic cocycles are reviewed...