activity
19972023
most citedAmplitude Death: The emergence of stationarity in coupled nonlinear systems

381 citations · 1.4k across the 32 of their papers we have counts for

collaborators

32 papers

nlin.CD2023★ 2 cited

Saddle-Node Bifurcation of Periodic Orbit Route to Hidden Attractors in Nonlinear Dynamical Systems

Suresh Kumarasamy, Malay Banerjee, Vaibhav Varshney +3

Hidden attractors are present in many nonlinear dynamical systems and are not associated with equilibria, making them difficult to locate. Recent studies have demonstrated methods…

nlin.AO2022★ 46 cited

Model-free prediction of multistability using echo state network

Mousumi Roy, Swarnendu Mandal, Chittaranjan Hens +3

In the field of complex dynamics, multistable attractors have been gaining a significant attention due to its unpredictability in occurrence and extreme sensitivity to initial cond…

nlin.AO2021★ 23 cited

Emergent rhythms in coupled nonlinear oscillators due to dynamic interactions

Shiva Dixit, Sayantan Nag Chowdhury, Awadhesh Prasad +2

The role of a new form of dynamic interaction is explored in a network of generic identical oscillators. The proposed design of dynamic coupling facilitates the onset of a plethora…

nlin.CD2017★ 37 cited

Perpetual points: New tool for localization of co-existing attractors in dynamical systems

Dawid Dudkowski, Awadhesh Prasad, Tomasz Kapitaniak

Perpetual points (PPs) are special critical points for which the magnitude of acceleration describing dynamics drops to zero, while the motion is still possible (stationary points…

nlin.CD2016★ 21 cited

Perpetual points and periodic perpetual loci in maps

Dawid Dudkowski, Awadhesh Prasad, Tomasz Kapitaniak

We introduce the concepts of perpetual points and periodic perpetual loci in discrete--time systems (maps). The occurrence and analysis of these points/loci are shown and basic exa…

math.DS2015★ 7 cited

A Note On Topological Conjugacy For Perpetual Points

Awadhesh Prasad

Recently a new class of critical points, termed as {\sl perpetual points}, where acceleration becomes zero but the velocity remains non-zero, is observed in nonlinear dynamical sys…