Random Field Ising Model with Conserved Kinetics by Varsha Banerjee
29 May 2017 to 02 June 2017
VENUE: Ramanujan Lecture Hall, ICTS Bangalore
This program aims to bring together people working on classical and quantum systems with disorder and interactions. The extensive exploration, through experiments, simulations and model calculations, of growing correlation lengths associated with the rapid increases of viscosity and relaxation times in classical systems is a major recent development in the study of the glass transition. At the same time, there have also been significant advances, recently, in the effort to combine density functional theory with dynamical mean-field theory (DFT+DMFT) to understand the properties of quantum many-body systems. These involve treating interactions using quantum impurity models, thereby connecting directly to the physics of disordered systems. Another interesting recent direction of investigation is understanding how the interplay of interactions and disorder in quantum many-body systems can lead to ergodic and non-ergodic phases and transitions between them. The common themes of disorder and correlation effects run through this diverse class of problems prompting a discussion on the possibility of developing a broad theoretical framework within which to understand the phenomenology of disordered classical and quantum systems. The main focus of this program will be to assess the recent developments in these two fields on a common and inter-disciplinary platform, and also strategize the future directions and requirements for their implementation. A secondary focus will be on inter-disciplinary aspects, where common and complementary methods can be merged from both sides, to develop self-consistent and efficient numerical techniques for the understanding and prediction of new phases of matter.
This program is partially supported by NanoScience division of Oxford Instruments
CONTACT US: cqdiscor2017@icts.res.in
PROGRAM LINK: https://www.icts.res.in/program/CQDISCOR2017
Table of Contents (powered by https://videoken.com)
0:00:00 Correlation and Disorder in Classical and Quantum Systems
0:00:08 Random Field Ising Model with Conserved Kinetics
0:00:52 Outline
0:02:10 I. Random Field Ising Model
0:04:01 RFIM with Conserved Dynamics (C-RFIM)
0:07:18 Domain Growth after a Temperature Quench (Coarsening)
0:09:13 Tools for Characterizing Morphologies
0:11:06 II. Dynamical Scaling; Super-Universality Violations
0:13:40 Growth Laws: Algebraic vs. Logarithmic
0:16:34 Scaling Ansatz to determine Z bar and Psi
0:19:21 Exponents Z bar, Phi and Psi
0:21:19 Growth Laws: Algebraic vs. Logarithmic
0:24:11 Exponents and Data Collapse
0:24:49 Why the Logarithmic Domain Growth?
0:25:00 Scaling Ansatz to determine Z bar and Psi
0:27:51 Rough Interfaces, Cusp Singularities and Non-Porod Tails
0:31:00 Interracial Characteristics during Domain Growth
0:33:27 Generalized Tomita's Rule
0:35:39 C-RFIM Obeys the Generalized Tomita's Rule
0:36:49 Summary
0:38:30 Q&A
Видео Random Field Ising Model with Conserved Kinetics by Varsha Banerjee канала International Centre for Theoretical Sciences
VENUE: Ramanujan Lecture Hall, ICTS Bangalore
This program aims to bring together people working on classical and quantum systems with disorder and interactions. The extensive exploration, through experiments, simulations and model calculations, of growing correlation lengths associated with the rapid increases of viscosity and relaxation times in classical systems is a major recent development in the study of the glass transition. At the same time, there have also been significant advances, recently, in the effort to combine density functional theory with dynamical mean-field theory (DFT+DMFT) to understand the properties of quantum many-body systems. These involve treating interactions using quantum impurity models, thereby connecting directly to the physics of disordered systems. Another interesting recent direction of investigation is understanding how the interplay of interactions and disorder in quantum many-body systems can lead to ergodic and non-ergodic phases and transitions between them. The common themes of disorder and correlation effects run through this diverse class of problems prompting a discussion on the possibility of developing a broad theoretical framework within which to understand the phenomenology of disordered classical and quantum systems. The main focus of this program will be to assess the recent developments in these two fields on a common and inter-disciplinary platform, and also strategize the future directions and requirements for their implementation. A secondary focus will be on inter-disciplinary aspects, where common and complementary methods can be merged from both sides, to develop self-consistent and efficient numerical techniques for the understanding and prediction of new phases of matter.
This program is partially supported by NanoScience division of Oxford Instruments
CONTACT US: cqdiscor2017@icts.res.in
PROGRAM LINK: https://www.icts.res.in/program/CQDISCOR2017
Table of Contents (powered by https://videoken.com)
0:00:00 Correlation and Disorder in Classical and Quantum Systems
0:00:08 Random Field Ising Model with Conserved Kinetics
0:00:52 Outline
0:02:10 I. Random Field Ising Model
0:04:01 RFIM with Conserved Dynamics (C-RFIM)
0:07:18 Domain Growth after a Temperature Quench (Coarsening)
0:09:13 Tools for Characterizing Morphologies
0:11:06 II. Dynamical Scaling; Super-Universality Violations
0:13:40 Growth Laws: Algebraic vs. Logarithmic
0:16:34 Scaling Ansatz to determine Z bar and Psi
0:19:21 Exponents Z bar, Phi and Psi
0:21:19 Growth Laws: Algebraic vs. Logarithmic
0:24:11 Exponents and Data Collapse
0:24:49 Why the Logarithmic Domain Growth?
0:25:00 Scaling Ansatz to determine Z bar and Psi
0:27:51 Rough Interfaces, Cusp Singularities and Non-Porod Tails
0:31:00 Interracial Characteristics during Domain Growth
0:33:27 Generalized Tomita's Rule
0:35:39 C-RFIM Obeys the Generalized Tomita's Rule
0:36:49 Summary
0:38:30 Q&A
Видео Random Field Ising Model with Conserved Kinetics by Varsha Banerjee канала International Centre for Theoretical Sciences
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