Probability structures in subspace lattice approach to foundations of quantum theory© 2015, Springer Science+Business Media New York.
Noncommutative measure and probability
theory Inequalities for the block projection operators to the setting of quasi-normed ideals and
noncommutative integration. Here, we establish several uniform
Yang-Baxter σ -models, conformal twists, and noncommutative Yang-Mills theory-matrices implies the existence and planar
integrability of the dual NC gauge
theory.
Berry Phase for Time-Dependent Coupled Harmonic Oscillators in the Noncommutative Phase Space via Path Integral TechniquesKhiari, Leila,
Boudjedaa, Tahar,
Makhlouf, Abdenacer,
Tayeb Meftah, Mohammed,
Хиари, Лейла,
Буджедаа, Тахар,
Махлуф, Абденасер,
Мохамед Таеб Мефта The purpose of this paper is the description of Berry’s phase, in the Euclidean Path
Integral Functions of noncommuting operators under perturbation of class SpFunctions of
noncommuting operators under perturbation of class Sp
On Solvability of Systems of Symbolic Polynomial EquationsEgorushkin, Oleg I.,
Kolbasina, Irina V.,
Safonov, Konstantin V.,
Егорушкин, Олег И.,
Колбасина, Ирина В.,
Сафонов, Константин В. Approaches to solving the systems of
non-commutative polynomial equations in the form of formal
Martindale rings and H-module algebras with invariant characteristic polynomialsUnder study is the category A of the possibly
noncommutative H-module algebras that are mapped
Photon propagation in noncommutative QED with constant external field of the fact that the
noncommutative theory is not Lorentz invariant and speculate about possible workarounds.