From discrete to continuous monotone C*-algebras via quantum central limit theorems

We prove that all finite joint distributions of creation and annihilation operators in monotone and anti-monotone Fock spaces can be realised as Quantum Central Limit of certain operators in a C*-algebra, at least when the test functions are Riemann integrable. Namely, the approximation is given by weighted sequences of creators and annihilators in discrete monotone C∗-algebras, the weights being related to the above cited test functions

Limits of Some Weighted Cesaro Averages

We investigate the existence of the limit of some high order weighted Cesaro averages

Th17/Treg Cells Imbalance and GITRL Profile in Patients with Hashimoto’s Thyroiditis

published_or_final_versio