Feihu Liu

activity

20142026

most citedTwo intervals Rényi entanglement entropy of compact free boson on torus

8 citations · 26 across the 28 of their papers we have counts for

collaborators

Showing 2023Show all

4 papers · 1 filter

math.NT2023

A Note on Generalized Repunit Numerical Semigroups

Feihu Liu, Guoce Xin, Suting Ye +1

Let $A = (a_{1}, a_{2}, ..., a_{n})$ be relative prime positive integers with $a_{i} \geq 2$ . The Frobenius number $F (A)$ is the largest integer not belonging to the numerical semigroup $\lan…

math.NT2023

On the Frobenius Number and Genus of a Collection of Semigroups Generalizing Repunit Numerical Semigroups

Feihu Liu, Guoce Xin, Suting Ye +1

Let $A = (a_{1}, a_{2}, \dots, a_{n})$ be a sequence of relative prime positive integers with $a_{i} \geq 2$ . The Frobenius number $F (A)$ is the largest integer not belonging to the numerica…

math.CO2023★ 3 cited

The Frobenius Formula for $A = (a, ha + d, ha + b_{2} d, ..., ha + b_{k} d)$

Feihu Liu, Guoce Xin, Suting Ye +1

Given relative prime positive integers $A = (a_{1}, a_{2}, ..., a_{n})$ , the Frobenius number $g (A)$ is the largest integer not representable as a linear combination of the $a_{i}$ 's with no…

math.CO2023★ 6 cited

A Combinatorial Approach to Frobenius Numbers of Some Special Sequences (Complete Version)

Feihu Liu, Guoce Xin

Let $A = (a_{1}, a_{2}, ..., a_{n})$ be relative prime positive integers with $a_{i} \geq 2$ . The Frobenius number $g (A)$ is the greatest integer not belonging to the set $\big\{ \sum_{i=1}^n…

A Note on Generalized Repunit Numerical Semigroups

On the Frobenius Number and Genus of a Collection of Semigroups Generalizing Repunit Numerical Semigroups

The Frobenius Formula for A=(a,ha+d,ha+b2​d,...,ha+bk​d)

A Combinatorial Approach to Frobenius Numbers of Some Special Sequences (Complete Version)

The Frobenius Formula for $A = (a, ha + d, ha + b_{2} d, ..., ha + b_{k} d)$