Journal of Geometry and Physics

Papers
(The H4-Index of Journal of Geometry and Physics is 18. The table below lists those papers that are above that threshold based on CrossRef citation counts [max. 250 papers]. The publications cover those that have been published in the past four years, i.e., from 2020-04-01 to 2024-04-01.)
ArticleCitations
N-soliton solution of a combined pKP–BKP equation97
N-lump and interaction solutions of localized waves to the (2+1)-dimensional variable-coefficient Caudrey–Dodd–Gibbon–Kotera–Sawada equation64
Dynamics of lump collision phenomena to the (3+1)-dimensional nonlinear evolution equation58
Nonlocal integrable mKdV equations by two nonlocal reductions and their soliton solutions47
On integrability of the higher dimensional time fractional KdV-type equation43
Long-time asymptotics of a three-component coupled nonlinear Schrödinger system38
Inverse scattering and soliton solutions of nonlocal complex reverse-spacetime mKdV equations35
Various forms of lumps and interaction solutions to generalized Vakhnenko Parkes equation arising from high-frequency wave propagation in electromagnetic physics30
Lightlike tangent developables in de Sitter 3-space29
Lump and rogue wave solutions to a (2+1)-dimensional Boussinesq type equation28
Lump interaction phenomena to the nonlinear ill-posed Boussinesq dynamical wave equation25
A study of lump and line rogue wave solutions to a (2+1)-dimensional nonlinear equation25
Infinitesimal symmetries in contact Hamiltonian systems25
Evolving evolutoids and pedaloids from viewpoints of envelope and singularity theory in Minkowski plane23
Conformal Ricci soliton and quasi-Yamabe soliton on generalized Sasakian space form23
Optical and analytical soliton solutions to higher order non-Kerr nonlinear Schrödinger dynamical model23
Multiple soliton solutions of the generalized Hirota-Satsuma-Ito equation arising in shallow water wave21
Multi-wave, M-shaped rational and interaction solutions for fractional nonlinear electrical transmission line equation20
A variety of soliton solutions for the Mikhailov-Novikov-Wang dynamical equation via three analytical methods18
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