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Guiyao Ke
Observed name:
G. Ke
Institution:
Zhejiang Guangsha Vocational and Technical University of Construction
Observed institutions:
Zhejiang University of Science and Technology,
Zhejiang Guangsha Vocational and Technical University of Construction,
Taizhou University,
Taizhou University
ORCID:
0000-0002-6467-9759
Observed ORCID:
0000-0002-6467-9759
OpenAlex ID:
A5020915389
Two pairs of heteroclinic orbits coined in a new sub-quadratic Lorenz-like system
2023
·
Haijun Wang
, Guiyao Ke
, et al.
·
The European Physical Journal B
·
25
Multitudinous potential hidden Lorenz-like attractors coined
2022
·
Haijun Wang
, Guiyao Ke
, et al.
·
The European Physical Journal Special Topics
·
25
Modeling, dynamical analysis and numerical simulation of a new 3D cubic Lorenz-like system
2023
·
Haijun Wang
, Guiyao Ke
, et al.
·
Scientific Reports
·
24
PDF
Singularly Degenerate Heteroclinic Cycles with Nearby Apple-Shape Attractors
2023
·
Haijun Wang
, Guiyao Ke
, et al.
·
International Journal of Bifurcation and Chaos
·
22
Pseudo and true singularly degenerate heteroclinic cycles of a new 3D cubic Lorenz-like system
2023
·
Haijun Wang
, Guiyao Ke
, et al.
·
Results in Physics
·
21
Asymmetric Singularly Degenerate Heteroclinic Cycles
2025
·
Haijun Wang
, Jun Pan
, et al.
·
International Journal of Bifurcation and Chaos
·
20
Revealing More Hidden Attractors from a New Sub-Quadratic Lorenz-Like System of Degree 6 5
2024
·
Haijun Wang
, Jun Pan
, et al.
·
International Journal of Bifurcation and Chaos
·
19
Revealing the true and pseudo-singularly degenerate heteroclinic cycles
2023
·
H. Wang
, G. Ke
, et al.
·
Indian Journal of Physics
·
18
A Novel Lorenz-like Attractor and Stability and Equilibrium Analysis
2025
·
Jun Pan
, Haijun Wang
, et al.
·
Axioms
·
17
Multitudinous potential homoclinic and heteroclinic orbits seized
2024
·
Haijun Wang
, Jun Pan
, et al.
·
Electronic Research Archive
·
17
PDF
Conjoined Lorenz-like attractors coined
2025
·
Haijun Wang
, Guiyao Ke
, et al.
·
Miskolc mathematical notes/Mathematical notes
·
16
PDF
Creation of single-wing Lorenz-like attractors via a ten-ninths-degree term
2025
·
Jun Pan
, Haijun Wang
, et al.
·
Open Physics
·
15
A pair of centro-symmetric heteroclinic orbits coined
2024
·
Haijun Wang
, Jun Pan
, et al.
·
Advances in Continuous and Discrete Models
·
14
Existence of Heteroclinic Orbits in Fractional-Order and Integer-Order Coupled Lorenz Systems
2026
·
Guiyao Ke
, Jun Pan
, et al.
·
Fractal and Fractional
·
9
Heteroclinic Orbits Seized from Caputo Fractional-Order Lorenz System with Memristor
2026
·
Chengzhou Wei
, Jun Pan
, et al.
·
Fractal and Fractional
·
8
PDF
Complex dynamics of a sub-quadratic Lorenz-like system
2023
·
Zhenpeng Li
, Guiyao Ke
, et al.
·
Open Physics
·
6
PDF
Pillars of conjoined transient Lorenz-type attractors advancing along the z-axis
2026
·
Haijun Wang
, Jun Pan
, et al.
·
Communications in Nonlinear Science and Numerical Simulation
·
4
Dynamics of a New Four-Thirds-Degree Sub-Quadratic Lorenz-like System
2024
·
Guiyao Ke
, Jun Pan
, et al.
·
Axioms
·
4
Creation of Three‐Scroll Hidden Conservative Lorenz‐Like Chaotic Flows
2024
·
Guiyao Ke
·
Advanced Theory and Simulations
·
3
PDF
Global Stability and Mittag–Leffler Attractive Sets of a Caputo Fractional-Order Four-Dimensional Faraday Disk Dynamo
2026
·
Guiyao Ke
, Jun Pan
, et al.
·
Fractal and Fractional
New Insights into a Caputo Fractional-Order Lorenz-like System
2026
·
Guiyao Ke
, Jun Pan
, et al.
·
Fractal and Fractional
Globally Exponentially Attracting Sets and Heteroclinic Orbits Revealed
2024
·
Guiyao Ke
·
Mathematics
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Works count:
22
Citation count:
287
H-index:
13
I10-index:
13
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