activity
20022026
most citedGeometric derivation of quantum uncertainty

17 citations · 63 across the 18 of their papers we have counts for

collaborators

18 papers

quant-ph2026

Random-matrix reduction in projective quantum mechanics: Numerical simulations

Alexey A. Kryukov

We present numerical simulations supporting the random-matrix state-reduction framework developed in the companion theoretical paper. The simulations test the main derived features…

quant-ph2026

Random-matrix reduction in projective quantum mechanics

Alexey A. Kryukov

We develop a state-space geometric framework for measurement, classicality, and quantum paradoxes, based on one dynamical conjecture. Classical configuration space and classical ph…

quant-ph2026

Interaction with the Environment via Random Matrices and the Emergence of Classical Field Theory

Alexey A. Kryukov

It was recently shown that Newtonian dynamics of macroscopic particles can be derived from unitary Schrödinger evolution under a random-matrix assumption on the system-environment…

quant-ph2023

Can the Schrodinger dynamics explain measurement?

Alexey A. Kryukov

The motion of a ball through an appropriate lattice of round obstacles models the behavior of a Brownian particle and can be used to describe measurement on a macro system. On anot…

quant-ph2022

Random matrices: Application to quantum paradoxes

Alexey A. Kryukov

Recently, a geometric embedding of the classical space and classical phase space of an n-particle system into the space of states of the system was constructed and shown to be phys…

quant-ph2022

The measurement in classical and quantum theory

Alexey A. Kryukov

The Bohigas-Giannoni-Schmit (BGS) conjecture states that the Hamiltonian of a microscopic analogue of a classical chaotic system can be modeled by a random matrix from a Gaussian e…