In this paper we characterize the probability measures, on Rd, with square summable support, in terms of their associated preservation operators and the commutators of the annihilation and creation operators
Let µ be a probability measure on R d with finite moments of all orders. Then we can define the crea...
We discover a family of probability measures μa, 0 \u3c a ≤ 1, dμa(x) = a√1-x2/π[a2 + ( 1 - 2a) x2]/...
AbstractThe (q,t)-Fock space Fq,t(H), introduced in this paper, is a deformation of the q-Fock space...
e continue our program of coding the whole information of a probability measure into a set of commut...
e continue our program of coding the whole information of a probability measure into a set of commut...
In this paper we characterize the probability measures, on Rd, with square summable support, in ter...
We continue our program of coding the whole information of a probability measure into a set of commu...
Let a(0), a(-) and a(+) be the preservation, annihilation, and creation operators of a probability m...
We prove that any probability measure on $\mathbb R$, with moments of all orders, is the vacuum dist...
Assuming that a probability measure on ℝd has finite moments of any order, its moments are completel...
We continue our program of coding the whole information of a probability measure into a set of commu...
Let µ be a probability measure on R d with finite moments of all orders. Then we can define the crea...
We discover a family of probability measures μa, 0 \u3c a ≤ 1, dμa(x) = a√1-x2/π[a2 + ( 1 - 2a) x2]/...
AbstractThe (q,t)-Fock space Fq,t(H), introduced in this paper, is a deformation of the q-Fock space...
e continue our program of coding the whole information of a probability measure into a set of commut...
e continue our program of coding the whole information of a probability measure into a set of commut...
In this paper we characterize the probability measures, on Rd, with square summable support, in ter...
We continue our program of coding the whole information of a probability measure into a set of commu...
Let a(0), a(-) and a(+) be the preservation, annihilation, and creation operators of a probability m...
We prove that any probability measure on $\mathbb R$, with moments of all orders, is the vacuum dist...
Assuming that a probability measure on ℝd has finite moments of any order, its moments are completel...
We continue our program of coding the whole information of a probability measure into a set of commu...
Let µ be a probability measure on R d with finite moments of all orders. Then we can define the crea...
We discover a family of probability measures μa, 0 \u3c a ≤ 1, dμa(x) = a√1-x2/π[a2 + ( 1 - 2a) x2]/...
AbstractThe (q,t)-Fock space Fq,t(H), introduced in this paper, is a deformation of the q-Fock space...