S. Chakrabarty

发表

Microstructure of Systems with Competition

S. Chakrabarty, 2012 .

Light-Cone Spreading of Perturbations and the Butterfly Effect in a Classical Spin Chain.

D. Huse, R. Moessner, A. Kundu, 2017, Physical review letters.

Universality of modulation length and time exponents.

Z. Nussinov, A. Seidel, V. Dobrosavljević, 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.

Exact Universal Chaos, Speed Limit, Acceleration, Planckian Transport Coefficient, 'Collapse' to Equilibrium, And Other Bounds in Thermal Quantum Systems

Z. Nussinov, S. Chakrabarty, 2021, SSRN Electronic Journal.

Ju l 2 02 1 Universal Velocity , Minimal Transport Coefficient , “ Collapse ” Times to Equilibrium States , and Other Bounds in Quantum Thermal Systems

Z. Nussinov, S. Chakrabarty, 2021 .

Inference of hidden structures in complex physical systems by multi-scale clustering pdf

Bo Sun, Zohar Nussinov, Peter Ronhovde, 2015, ArXiv.

Detection of hidden structures for arbitrary scales in complex physical systems

Z. Nussinov, K. F. Kelton, P. Ronhovde, 2012, Scientific Reports.

Detecting hidden spatial and spatio-temporal structures in glasses and complex physical systems by multiresolution network clustering

P Ronhovde, S Chakrabarty, D Hu, 2011, The European physical journal. E, Soft matter.

Detection of hidden structures on all scales in amorphous materials and complex physical systems: basic notions and applications to networks, lattice systems, and glasses

Z. Nussinov, P. Ronhovde, M. Sahu, 2010, 1101.0008.

Quantum equilibration and measurements -- bounds on speeds, Lyapunov exponents, and transport coefficients obtained from the uncertainty relations and their comparison with experimental data

Z. Nussinov, S. Chakrabarty, 2023, 2303.00021.

High-temperature correlation functions: Universality, extraction of exchange interactions, divergent correlation lengths, and generalized Debye length scales

Z. Nussinov, S. Chakrabarty, 2010, 1008.2964.

Distributed delays stabilize neural feedback systems

Ulrike Meyer, Jing Shao, Harald Luksch, 2007, Biological Cybernetics.

Block Analysis for the Calculation of Dynamic and Static Length Scales in Glass-Forming Liquids.

C. Dasgupta, S. Karmakar, I. Tah, 2017, Physical review letters.

Effect of Spreading Knowledge Centers -- A Physics-based Approach

S. Chakrabarty, 2023, 2303.00036.

Modulation and correlations lengths in systems with competing interactions: new exponents and other universal features

Z. Nussinov, S. Chakrabarty, 2009, 0906.5381.

Modulation and correlation lengths in systems with competing interactions

Z. Nussinov, S. Chakrabarty, 2011 .

Pinning susceptibility: a novel method to study growth of amorphous order in glass-forming liquids.

S. Karmakar, S. Chakrabarty, Rajsekhar Das, 2016, Soft matter.

Understanding the dynamics of glass-forming liquids with random pinning within the random first order transition theory.

C. Dasgupta, S. Karmakar, S. Chakrabarty, 2016, The Journal of chemical physics.

Vanishing of configurational entropy may not imply an ideal glass transition in randomly pinned liquids

C. Dasgupta, S. Karmakar, S. Chakrabarty, 2015, Proceedings of the National Academy of Sciences.

Dynamics of Glass Forming Liquids with Randomly Pinned Particles

C. Dasgupta, S. Karmakar, S. Chakrabarty, 2014, Scientific Reports.

Phase Diagram of Glass Forming Liquids with Randomly Pinned Particles

C. Dasgupta, S. Karmakar, S. Chakrabarty, 2014 .