Symmetry and Mesoscopic Physics

Symmetry is one of the most important notions in natural science; it lies at the heart of fundamental laws of nature and serves as an important tool for understanding the properties of complex systems, both classical and quantum. Another trend, which has in recent years undergone intensive developme...

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Year of Publication:2022
Language:English
Physical Description:1 electronic resource (244 p.)
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520 |a Symmetry is one of the most important notions in natural science; it lies at the heart of fundamental laws of nature and serves as an important tool for understanding the properties of complex systems, both classical and quantum. Another trend, which has in recent years undergone intensive development, is mesoscopic physics. This branch of physics also combines classical and quantum ideas and methods. Two main directions can be distinguished in mesoscopic physics. One is the study of finite quantum systems of mesoscopic sizes. Such systems, which are between the atomic and macroscopic scales, exhibit a variety of novel phenomena and find numerous applications in creating modern electronic and spintronic devices. At the same time, the behavior of large systems can be influenced by mesoscopic effects, which provides another direction within the framework of mesoscopic physics. The aim of the present book is to emphasize the phenomena that lie at the crossroads between the concept of symmetry and mesoscopic physics. 
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653 |a Bose systems 
653 |a asymptotic symmetry breaking 
653 |a Bose–Einstein condensation 
653 |a particle fluctuations 
653 |a stability of Bose systems 
653 |a fractals 
653 |a small-angle scattering 
653 |a form factor 
653 |a structural properties 
653 |a dimension spectra 
653 |a pair distance distribution function 
653 |a stochastic dynamics 
653 |a symmetry breaking 
653 |a field-theoretic renormalization group 
653 |a Bose–Einstein condensates 
653 |a density 
653 |a position variance 
653 |a momentum variance 
653 |a angular-momentum variance 
653 |a harmonic-interaction model 
653 |a MCTDHB 
653 |a particle-hole symmetry 
653 |a metal–insulator transition 
653 |a random gap model 
653 |a Monte Carlo simulations 
653 |a structure factor 
653 |a quantum droplet 
653 |a binary Bose–Einstein condensate 
653 |a modulational instability 
653 |a graphene 
653 |a ripple 
653 |a transport 
653 |a symmetry 
653 |a quantum dot 
653 |a Kramers degeneracy 
653 |a spin-orbit interaction 
653 |a tight-binding approach 
653 |a Bose-Einstein condensates 
653 |a Josephson oscillations 
653 |a spontaneous symmetry breaking 
653 |a Thomas-Fermi approximation 
653 |a dynamical chaos 
653 |a ground states 
653 |a perturbation theory 
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700 1 |a Nazmitdinov, Rashid G.  |4 edt 
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700 1 |a Nazmitdinov, Rashid G.  |4 oth 
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