P. Klimov

most citedOn Translation-Invariant Matrix Product States and advances in MPS representations of the

W

-state

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.GR2026

Universal Fibonacci sequences and UFS-groupoids

Petr Klimov

In a binary groupoid $(G, *)$ , a Fibonacci sequence is a recurrent sequence defined by $f_{1} = a, f_{2} = b, \dots, f_{n} = f_{n - 2} * f_{n - 1}$ . A universal Fibonacci sequence (UFS)…

cs.IT2026

On the Construction of Recursively Differentiable Quasigroups and an Example of a Recursive $[4, 2, 3]_{26}$ -Code

Petr Klimov

In 1998, E. Couselo, S. González, V. T. Markov, and A. A. Nechaev introduced the notions of recursive codes and recursively differentiable quasigroups. They conjectured that recurs…

quant-ph2023★ 1 cited

On Translation-Invariant Matrix Product States and advances in MPS representations of the $W$ -state

Petr Klimov, Richik Sengupta, Jacob Biamonte

This work is devoted to the study Translation-Invariant (TI) Matrix Product State (MPS) representations of quantum states with periodic boundary conditions (PBC). We pursue two dir…

Universal Fibonacci sequences and UFS-groupoids

On the Construction of Recursively Differentiable Quasigroups and an Example of a Recursive [4,2,3]26​-Code

On Translation-Invariant Matrix Product States and advances in MPS representations of the W-state

On the Construction of Recursively Differentiable Quasigroups and an Example of a Recursive $[4, 2, 3]_{26}$ -Code

On Translation-Invariant Matrix Product States and advances in MPS representations of the $W$ -state