12 citations · 15 across the 6 of their papers we have counts for
7 papers
Universal Boolean Computation in Negatively Coupled Circle Map Lattices
Priyanka D. Bhoyar, Prashant M. Gade
We investigate the computational capabilities of a one-dimensional lattice of negatively coupled circle maps in its traveling wave regime. We interpret propagating waves as informa…
Gap distributions between successive personal bests in cricket: Data and Models
Priyanka D. Bhoyar, Prashant M. Gade
Successive personal best performances provide a natural measure of progression in an athlete's career. Classical record theory predicts a universal gap distribution, …
Deterministic cascade coarsening in a Bistable Gene Toggle model
Priyanka D. Bhoyar, Prashant M. Gade
We investigate deterministic coarsening dynamics in a spatially extended bistable gene toggle model with diffusive coupling. Unlike classical curvature-driven coarsening, where dom…
Zigzag ordering, defects, and anomalous relaxation in antiferromagnetic Kuramoto lattices
Priyanka D. Bhoyar, Prashant M. Gade
We investigate the nonequilibrium ordering dynamics of coupled Kuramoto oscillators with negative nearest-neighbor coupling, which induces a zigzag antiferromagnetic ordering. In o…
Emergence of continuously varying critical exponents in coupled map lattice as an effect of quenched disorder
Priyanka D. Bhoyar, Govindan Rangarajan, Prashant M. gade
The transition to an absorbing phase in a spatiotemporal system is a well-investigated nonequilibrium dynamic transition. The absorbing phase transitions fall into a few universali…
Synchronization transition in space-time chaos in the presence of quenched disorder
Naval R. Sabe, Priyanka D. Bhoyar, Prashant M. Gade
Synchronization of two replicas of coupled map lattices for continuous maps is known to be in the multiplicative noise universality class. We study this transition in the presence…
Dynamic Phase Transition in the Contact Process with Spatial Disorder: Griffths Phase and Complex Persistence Exponents
Priyanka D. Bhoyar, Prashant M. Gade
We present a model which displays Griffiths phase i.e. algebraic decay of density with continuously varying exponent in the absorbing phase. In active phase, the memory of initial…