We present the notion of projective independence, which abstracts, in an algebraic setting, the factorization rule for the vacuum expectation of creation-annihilations-preservation operators in interacting Fock spaces described in [3]. Furthermore, we give a central limit theorem based on such a notion and a Fock representation of the limit process
4 pags.We study the Fock quantization of scalar fields with a time dependent mass in cosmological sc...
International audienceWe prove that the free Fock space ${\F}(\R^+;\C)$, which is very commonly used...
Consequences and applications of the Fock space representation theorem Daniela Flimmel Department of...
We present the notion of projective independence, which abstracts, in an algebraic setting, the fac...
We present several examples where moments of creators and annihilators on an {\it interacting Fock s...
In this paper we characterize the probability measures, on Rd, with square summable support, in ter...
Abstract. We present several examples where moments of creators and an-nihilators on an interacting ...
In this paper we give a necessary and sucient condition on the interacting Fock (IFF) space by whic...
The central limit problem for algebraic probability spaces associated with the Haagerup states on th...
A mathematical approach to the notion of complementarity in quantum physics is described and its his...
Motivated by the central limit problem for algebraic probability spaces arising from the Haagerup st...
We continue our program of coding the whole information of a probability measure into a set of commu...
We prove that any probability measure on $\mathbb R$, with moments of all orders, is the vacuum dist...
We give a construction of the creation, annihilation and number processes on the Boolean Fock space ...
We discover a family of probability measures μa, 0 \u3c a ≤ 1, dμa(x) = a√1-x2/π[a2 + ( 1 - 2a) x2]/...
4 pags.We study the Fock quantization of scalar fields with a time dependent mass in cosmological sc...
International audienceWe prove that the free Fock space ${\F}(\R^+;\C)$, which is very commonly used...
Consequences and applications of the Fock space representation theorem Daniela Flimmel Department of...
We present the notion of projective independence, which abstracts, in an algebraic setting, the fac...
We present several examples where moments of creators and annihilators on an {\it interacting Fock s...
In this paper we characterize the probability measures, on Rd, with square summable support, in ter...
Abstract. We present several examples where moments of creators and an-nihilators on an interacting ...
In this paper we give a necessary and sucient condition on the interacting Fock (IFF) space by whic...
The central limit problem for algebraic probability spaces associated with the Haagerup states on th...
A mathematical approach to the notion of complementarity in quantum physics is described and its his...
Motivated by the central limit problem for algebraic probability spaces arising from the Haagerup st...
We continue our program of coding the whole information of a probability measure into a set of commu...
We prove that any probability measure on $\mathbb R$, with moments of all orders, is the vacuum dist...
We give a construction of the creation, annihilation and number processes on the Boolean Fock space ...
We discover a family of probability measures μa, 0 \u3c a ≤ 1, dμa(x) = a√1-x2/π[a2 + ( 1 - 2a) x2]/...
4 pags.We study the Fock quantization of scalar fields with a time dependent mass in cosmological sc...
International audienceWe prove that the free Fock space ${\F}(\R^+;\C)$, which is very commonly used...
Consequences and applications of the Fock space representation theorem Daniela Flimmel Department of...