activity
20082023
most citedNoise prevents infinite stretching of the passive field in a stochastic vector advection equation

19 citations · 23 across the 12 of their papers we have counts for

collaborators

14 papers

math.FA2023

A Jordan-Schwinger Variant of the Spectral Theorem for Linear Operators

Wolfgang Bock, Vyacheslav Futorny, Mikhail Neklyudov

In this paper we show variant of the spectral theorem using an algebraic Jordan-Schwinger map. The advantage of this approach is that we don't have restriction of normality on the…

math.RT2023

Stretching maps for tensors

Vyacheslav Futorny, Mikhail Neklyudov, Kaiming Zhao

We consider an algebra of even-order square tensors and introduce a stretching map which allows us to represent tensors as matrices. The stretching map could be understood as a gen…

math-ph2021★ 3 cited

A Poisson Algebra on the Hida Test Functions and a Quantization using the Cuntz Algebra

Wolfgang Bock, Vyacheslav Futorny, Mikhail Neklyudov

In this note we define one more way of quantization of classical systems. The quantization we consider is an analogue of classical Jordan-Schwinger (J.-S.) map which has been known…

math.FA2021★ 1 cited

Functional analysis approach to the Collatz conjecture

Mikhail Neklyudov

We investigate the problems related to the Collatz map from the point of view of functional analysis. We associate with certain linear operator and show that…

math.FA2019

Convex topological algebras via linear vector fields and Cuntz algebras

Wolfgang Bock, Vyacheslav Futorny, Mikhail Neklyudov

Realization by linear vector fields is constructed for any Lie algebra which admits a biorthogonal system and for its any suitable representation. The embedding into Lie algebras o…

math.PR2016

A particle system approach to cell-cell adhesion models

Mikhail Neklyudov, Dario Trevisan

We investigate micro-to-macroscopic derivations in two models of living cells, in presence to cell-cell adhesive interactions. We rigorously address two PDE-based models, one featu…