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Mahesh Wickramasinghe

Researcher at Saint Louis University

Publications -  14
Citations -  500

Mahesh Wickramasinghe is an academic researcher from Saint Louis University. The author has contributed to research in topics: Phase synchronization & Synchronization (computer science). The author has an hindex of 9, co-authored 14 publications receiving 455 citations.

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Spatially organized dynamical states in chemical oscillator networks: synchronization, dynamical differentiation, and chimera patterns.

TL;DR: In this paper, a chemical system of nickel electrodissolution was studied in which synchronization patterns were recorded in systems with smooth periodic, relaxation periodic, and chaotic oscillators organized in networks composed of up to twenty dynamical units and 140 connections.
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Distinguishing Direct from Indirect Interactions in Oscillatory Networks with Multiple Time Scales

TL;DR: Partial recurrence based synchronization analysis is introduced to tackle the challenge of coupling structure in networks of nonlinear oscillatory systems with multiple time scales and is successfully applied to model systems and experimental data from coupled electrochemical oscillators.
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Spatially organized partial synchronization through the chimera mechanism in a network of electrochemical reactions

TL;DR: The exploration of dynamical features with networked reactions could open up ways for identification of novel types of patterns that cannot be observed with reaction diffusion systems (with localized interactions) or with reactions under global constraints, coupling, or feedback.
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Phase coherence and attractor geometry of chaotic electrochemical oscillators

TL;DR: This work provides a detailed characterization of chaotic electrochemical oscillations obtained experimentally as well as numerically from a corresponding mathematical model, and demonstrates that since temperature increase induces more complex chaotic chemical reactions, the recurrence network properties describing attractor geometry also change gradually.
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Frequency of negative differential resistance electrochemical oscillators: theory and experiments

TL;DR: An approximate formula for the frequency of oscillations is theoretically derived for skeleton models for electrochemical systems exhibiting negative differential resistance (NDR) under conditions close to supercritical Hopf bifurcation points and confirmed in experiments with copper and nickel electrodissolution.