output
20012026
most citedNoncommutative geometry inspired wormholes with conformal motion

52 citations

49 papers

cond-mat.stat-mech2026

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…

cond-mat.stat-mech2025★ 2 cited

Approach to zigzag and checkerboard patterns in spatially extended systems

Manoj C. Warambhe, Prashant M. Gade

Zigzag patterns in one dimension or checkerboard patterns in two dimensions occur in a variety of pattern-forming systems. We introduce an order parameter `phase defect' to identif…

cond-mat.stat-mech2025★ 1 cited

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…

cs.AI2024★ 7 cited

AI-Driven Innovations in Modern Cloud Computing

Animesh Kumar

The world has witnessed rapid technological transformation, past couple of decades and with Advent of Cloud computing the landscape evolved exponentially leading to efficient and s…

cs.AI2024★ 3 cited

Redefining Finance: The Influence of Artificial Intelligence (AI) and Machine Learning (ML)

Animesh Kumar

With rapid transformation of technologies, the fusion of Artificial Intelligence (AI) and Machine Learning (ML) in finance is disrupting the entire ecosystem and operations which w…

gr-qc2024★ 3 cited

Holographic description of unified early and late universe in viscous mimetic gravity

G. S Khadekar Saibal Ray Aritra Sanyal

In this study, we explore the mimetic matter model proposed by Chamseddine and Mukhanov (J. High Energy Phys. 11, 135, 2013), utilizing the holographic principle to coherently desc…

cond-mat.stat-mech2023★ 2 cited

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…

math.DS2023★ 7 cited

Controlling Fractional Difference Equations Using Feedback

Divya D. Joshi, Sachin Bhalekar, Prashant M. Gade

One of the most popular methods of controlling dynamical systems is feedback. It can be used without acquiring detailed knowledge of the underlying system. In this work, we study t…

math.DS2022★ 8 cited

Emergence of Order in Dynamical Phases in Coupled Fractional Gauss Map

Sumit S. Pakhare, Varsha Daftardar-Gejji, Dilip S. Badwaik +2

Dynamical behaviour of discrete dynamical systems has been investigated extensively in the past few decades. However, in several applications, long term memory plays an important r…

math.DS2022★ 9 cited

Novel Transition to fully absorbing state without long-range spatial order in Directed Percolation class

Sumit S. Pakhare, Prashant M. Gade

We study coupled Gauss maps in one dimension and observe a transition to band periodic state with 2 bands. This is a periodic state with period-2 in a coarse-grained sense. This st…

nlin.CD2022★ 11 cited

Study of Low-dimensional Nonlinear Fractional Difference Equations of Complex Order

Divya D Joshi, Prashant M Gade, Sachin Bhalekar

We study the fractional maps of complex order, for and in 1 and 2 dimensions. In two dimensions, we study H{é}non and Lozi map and in , we…

math.DS2022

Stability analysis of fixed point of fractional-order coupled map lattices

Sachin Bhalekar, Prashant M. Gade

We study the stability of synchronized fixed-point state for linear fractional-order coupled map lattice(CML). We observe that the eigenvalues of the connectivity matrix determine…

math.DS2021★ 18 cited

Stability and Dynamics of Complex Order Fractional Difference Equations

Sachin Bhalekar, Prashant M. Gade, Divya Joshi

We extend the definition of -dimensional difference equations to complex order . We investigate the stability of linear systems defined by an -dimensional m…

cond-mat.stat-mech2021

Absorbing phase transition in a unidirectionally coupled layered network

Manoj C. Warambhe, Ankosh D. Deshmukh, Prashant M. Gade

We study the contact process on layered networks in which each layer is unidirectionally coupled to the next layer. Each layer has elements sitting on i) Erd{ö}s-R{é}yni network, i…

cond-mat.stat-mech2021★ 3 cited

On Properties of Non-Markovian Random Walk in One Dimension

M C Warambhe, P M Gade

We study a strongly Non-Markovian variant of random walk in which the probability of visiting a given site is a function of number of previous visits to the site. If…

nlin.CD2020★ 8 cited

On fractional-order maps and their synchronization

Prashant M. Gade, Sachin B. Bhalekar

We study the stability of linear fractional order maps. We show that in the stable region, the evolution is described by Mittag-Leffler functions and a well defined effective Lyapu…

physics.gen-ph2020★ 6 cited

(2+1) dimensional cosmological models in f(R; T) gravity with (R; T)

Safiqul Islam, Praveen Kumar, G. S. Khadekar +1

We intend to study a new class of cosmological models in modified theories of gravity, hence define the cosmological constant as a function of the trace of the stress…

cond-mat.stat-mech2020★ 6 cited

The emergence of Logarithmic-periodic oscillations in Contact process with the topological disorder

Priyanka D. Bhoyar, Prashant M. Gade

We present a model of contact process on Domany-Kinzel cellular automata with a geometrical disorder. In the 1-D model, each site is connected to two nearest neighbors which are ei…

cond-mat.stat-mech2020★ 12 cited

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…

physics.gen-ph2019★ 21 cited

Possible formation of wormholes from dark matter in an isothermal galactic halo and void

Nayan Sarkar, Susmita Sarkar, Farook Rahaman +2

It is well known that traversable wormholes are valid solutions of the Einstein field equations, but these structures can only be maintained by violating the null energy condition.…

nlin.CD2017★ 11 cited

Stretched exponential dynamics of coupled logistic maps on a small-world network

Ashwini V. Mahajan, Prashant M. Gade

We investigate the dynamic phase transition from partially or fully arrested state to spatiotemporal chaos in coupled logistic maps on a small-world network. Persistence of local v…

cond-mat.stat-mech2016★ 10 cited

Persistence as Order Parameter in Generalized Pair Contact Process with Diffusion

Maneesh B. Matte, Prashant M. Gade

The question of universality class of pair contact process with diffusion (PCPD) is revisited with an alternative approach. We study persistence in Generalized Pair-Contact Process…

physics.gen-ph2016

Kantowski-Sachs Universe in the Varying Speed of Light Theory

G. S. Khadekar, Arti Ghogre, Saibal Ray

In this work we consider the Kantowski-Sachs (KS) universe in the framework of varying speed of light theory. We present the general solutions of the gravitational field equations…

gr-qc2014★ 7 cited

Brane Kantowski-Sachs Universe with Linear Equation of State and Future Singularity

G. S. Khadekar

We consider the brane Kantowski-Sachs universe when bulk space is five dimensional anti-de Sitter obeying a linear equation of state of the form , where $ γ,\:p_{0}…