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Carte Markov property in non-commutative probability József Pitrik

Markov property in non-commutative probability

Autor: József Pitrik
Limbă: engleză
Legare: Carte broșată
Editura: LAP Lambert Academic Publishing
Disponibilitate: În depozitul extern
Expediem în 5-8 zile
238.67 lei
On a non-commutative or quantum probability space the Markov property is based on a completely posit...

Informații despre carte

Autor
József Pitrik
Limbă
engleză
Legare
Carte - Carte broșată
Publicat
2013
Pagini
108
EAN
9783659358920
ISBN
3659358924
Enbook ID
12628182
Editura
LAP Lambert Academic Publishing
Greutate
177
Dimensiuni
150 x 220 x 6

Descriere completă

On a non-commutative or quantum probability space the Markov property is based on a completely positive, identity preserving map, so-called quasi-conditional expectation and a state which is left invariant by it. A state of a three-fold tensor product system is Markovian if and only if we have got equality in the strong subadditivity (SSA) of von Neumann entropy. We show that the equality case in the SSA is equivalent with the Markov property also for the so-called CAR algebras that serves as the description of fermion lattice systems. We give a characterization of Markovian quasi-free (Gaussian) states on CAR algebras. We also investigated the Markov property on CCR algebras which is related to the bosonic systems and the characterization of quasi-free Markov states is given. Several entropy related quantities associated with Markov property is also described.

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