Chern–Simons Higgs models for  <i>p</i> -Laplacian on finite graphs: a topological degree approach

Abstract We investigate the Chern–Simons Higgs models for p -Laplacian on a connected finite graph, employing topological degree theory as our main tool. Notably, we overcome the difficulties arising from the nonlinearity of p -Laplacian operator and calculate the corresponding topological degree through a more general approach.

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Publication Details

Journal
Advanced Nonlinear Studies
Published
2026-02-01
DOI
https://doi.org/10.1515/ans-2023-0206
Primary Topic
Advanced Operator Algebra Research
Type
article
Field-Weighted Citation Impact
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article

Chern–Simons Higgs models for  p -Laplacian on finite graphs: a topological degree approach

Chunlian Liu, Yating Ge, Linfeng Wang
Advanced Nonlinear Studies
Advanced Operator Algebra Research
article

Chern–Simons Higgs models for  p -Laplacian on finite graphs: a topological degree approach

Chunlian Liu, Yating Ge, Linfeng Wang
article en

Abstract

Abstract We investigate the Chern–Simons Higgs models for p -Laplacian on a connected finite graph, employing topological degree theory as our main tool. Notably, we overcome the difficulties arising from the nonlinearity of p -Laplacian operator and calculate the corresponding topological degree through a more general approach.

Advanced Nonlinear StudiesVol. 26(1)
Nantong University (CN)
Openalex Percentile: Top 45%
Advanced Operator Algebra Research
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Chern–Simons Higgs models for  <i>p</i> -Laplacian on finite graphs: a topological degree approach — Chunlian Liu, Yating Ge, et al. · Advanced Nonlinear Studies (2026) | TGRS Research Map | TGRS