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Zhiqiang Wang

4 papers hereh-index 451 citations8 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author1
  • first author1
  • last author2

Across the 4 of 4 papers where every author was matched, so the position is known.

fields
  • math.DS3
  • math-ph1
same name
  • Zhiqiang Wang — 18 papers, h 8
  • Zhiqiang Wang — 15 papers, h 13
  • Zhiqiang Wang — 13 papers, h 6
  • Zhiqiang Wang — 9 papers, h 6
  • Zhiqiang Wang — 8 papers, h 6
  • Zhiqiang Wang — 8 papers, h 2

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20152022
most citedNew Periodic Solutions for Newtonian n-Body Problems with Dihedral Group Symmetry and Topological Constraints

10 citations · 10 across the 4 of their papers we have counts for

collaborators

4 papers

math.DS2022

On the centered co-circular central configurations for the n-body problem

Zhiqiang Wang

For the power-law potential n-body problem, we study a special kind of central configurations where all the masses lie on a circle and the center of mass coincides with the cente…

math.DS2022

Symmetry and Asymmetry in the 1+N Coorbital Problem

Yiyang Deng, Marshall Hampton, Zhiqiang Wang

The relative equilibria of planar Newtonian N-body problem become coorbital around a central mass in the limit when all but one of the masses becomes zero. We prove a variety of…

math.DS2019

Action minimizing orbits in the 2-center problems with simple choreography constraint

Furong Zhao, Zhiqiang Wang

The aim of this paper is to study the motion of 2+n-body problem where two equal masses are assumed to be fixed. We assume that the value of each fixed mass is equal to M>0 and…

math-ph2015★ 10 cited

New Periodic Solutions for Newtonian n-Body Problems with Dihedral Group Symmetry and Topological Constraints

Zhiqiang Wang, Shiqing Zhang

In this paper, we prove the existence of a family of new non-collision periodic solutions for the classical Newtonian n-body problems. In our assumption, the n=2l≥4 particle…

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