no code implementations • 21 Feb 2024 • Shirin Panahi, Ling-Wei Kong, Mohammadamin Moradi, Zheng-Meng Zhai, Bryan Glaz, Mulugeta Haile, Ying-Cheng Lai
Recent research on the Atlantic Meridional Overturning Circulation (AMOC) raised concern about its potential collapse through a tipping point due to the climate-change caused increase in the freshwater input into the North Atlantic.
no code implementations • 15 Nov 2023 • Shirin Panahi, Younghae Do, Alan Hastings, Ying-Cheng Lai
In an ecosystem, environmental changes as a result of natural and human processes can cause some key parameters of the system to change with time.
no code implementations • 16 Apr 2023 • Amirhossein Nazerian, Shirin Panahi, Francesco Sorrentino
Systems that synchronize in nature are intrinsically different from one another, with possibly large differences from system to system.
no code implementations • 12 Oct 2022 • Shirin Panahi, Matteo Lodi, Marco Storace, Francesco Sorrentino
Interestingly, we obtain two different types of blocks, driven and undriven.
no code implementations • 31 Jan 2022 • Shirin Panahi, Nelson Amaya, Isaac Klickstein, Galen Novello, Francesco Sorrentino
We respond briefly to a comment [1, arXiv:2110. 15493] recently posted online on our paper [2, arXiv:2108. 07893].
no code implementations • 11 Nov 2021 • Amirhossein Nazerian, Shirin Panahi, Ian Leifer, David Phillips, Hernan Makse, Francesco Sorrentino
For each pair of clusters, we distinguish between three different cases: Matryoshka Cluster Synchronization (when the range of the stability of the synchronous solution for one cluster is included in that of the other cluster), Partially Disjoint Cluster Synchronization (when the ranges of stability of the synchronous solutions partially overlap), and Complete Disjoint Cluster Synchronization (when the ranges of stability of the synchronous solutions do not overlap.)
1 code implementation • 28 Sep 2021 • Shirin Panahi, Isaac Klickstein, Francesco Sorrentino
Our approach has several advantages as it allows us to: (1) decouple the stability problem into subproblems of minimal dimensionality while preserving physically meaningful information; (2) study stability of both orbital and equitable partitions of the network nodes and (3) obtain a parametrization of the problem in a small number of parameters.