activity
20172023
most citedFinite size scaling theory for percolation phase transition

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.NT2023

The Plum-Blossom Wedge Product Method for Multiplication and Division of Multi-digit Integers

Yongwen Zhu

For two integers and , the plum-blossom product of and is defined as the ones of the usual product of and if the ones is less than or equal to , or otherw…

math.NT2021

A Multiplication Formula and Its Application

Yongwen Zhu

This article presents a vertical multiplication formula for calculating the multiplication of any two multi-digit integers, which may be not only used to design the multiplier but…

math.HO2021

On the Nine-Palace Arithmetic -- A New Method of Mental Calculation

Yongwen Zhu

Based on the nine-palace diagram, we establish the systematical geometric theory of arithmetic, which can realize the arithmetical addition, subtraction, multiplication, division a…

cond-mat.stat-mech2017

Finite size scaling theory for percolation with multiple giant clusters

Yong Zhu, Xiaosong Chen

A approach of finite size scaling theory for discontinous percolation with multiple giant clusters is developed in this paper. The percolation in generalized Bohman-Frieze-Wormald…

cond-mat.stat-mech2017★ 1 cited

Revealing the phase transition behaviors of k-core percolation in random networks

Yong Zhu, Xiaosong Chen

The -core percolation is a fundamental structural transition in complex networks. Through the analysis of the size jump behaviors of -core in the evolution process of network…

cond-mat.stat-mech2017★ 2 cited

Finite size scaling theory for percolation phase transition

Yong Zhu, Xiaosong Chen

The finite-size scaling theory for continuous phase transition plays an important role in determining critical point and critical exponents from the size-dependent behaviors of qua…