Model free adaptive control of the under-actuated robot manipulator with the chaotic dynamics
O Tutsoy, DE Barkana - ISA transactions, 2021 - Elsevier
Abstract Development of practical control approaches for the under-actuated chaotic
systems such as the robot manipulators are challenging due to the unpredictable character …
systems such as the robot manipulators are challenging due to the unpredictable character …
How can the networks with various topologies change the occurrence of bifurcation points in a period-doubling route to chaos: a case study of neural networks in the …
NN Moghadam, R Ramamoorthy… - … Physical Journal Plus, 2023 - epjplus.epj.org
Several mathematical models, such as Hodgkin–Huxley, FitzHugh–Nagumo, Morris–Lecar,
Hindmarsh–Rose, and Leech, have been proposed to explain neural behaviors. Changing …
Hindmarsh–Rose, and Leech, have been proposed to explain neural behaviors. Changing …
A Deterministic Chaos-Model-Based Gaussian Noise Generator
The abilities of quantitative description of noise are restricted due to its origin, and only
statistical and spectral analysis methods can be applied, while an exact time evolution …
statistical and spectral analysis methods can be applied, while an exact time evolution …
Predicting Tipping Points in Chaotic Maps with Period‐Doubling Bifurcations
C Li, D Ramachandran, K Rajagopal, S Jafari… - …, 2021 - Wiley Online Library
In this paper, bifurcation points of two chaotic maps are studied: symmetric sine map and
Gaussian map. Investigating the properties of these maps shows that they have a variety of …
Gaussian map. Investigating the properties of these maps shows that they have a variety of …
Dynamic Behavior and Bifurcation Analysis of a Modified Reduced Lorenz Model
This study introduces a newly modified Lorenz model capable of demonstrating bifurcation
within a specified range of parameters. The model demonstrates various bifurcation …
within a specified range of parameters. The model demonstrates various bifurcation …
[PDF][PDF] Research Article Predicting Tipping Points in Chaotic Maps with Period-Doubling Bifurcations
C Li, D Ramachandran, K Rajagopal, S Jafari, Y Liu - 2021 - academia.edu
In this paper, bifurcation points of two chaotic maps are studied: symmetric sine map and
Gaussian map. Investigating the properties of these maps shows that they have a variety of …
Gaussian map. Investigating the properties of these maps shows that they have a variety of …