Pair-Correlation Effects in Many-Body Systems: Towards a Complete Theoretical Description of Pair-Correlations in the Static and Kinetic Description of Many-Body Systems: Springer Theses
Autor Kristian Blomen Limba Engleză Hardback – 27 mai 2023
Despite its elegant and simplistic description, exact analytical results in dimensions equal and larger than two are difficult to obtain. Therefore, much work has been done to construct methods that allow for approximate, yet accurate, analytical solutions. One of these methods is the Bethe-Guggenheim approximation, originally developed independently by Hans Bethe and Edward Guggenheim in 1935. This approximation goes beyond the well-known mean field approximation and explicitly accounts for pair correlations between the spins in the Ising model. In this book, we embark on a journey to exploit the full capacity of the Bethe-Guggenheim approximation, in non-uniform and non-equilibrium settings. Throughout we unveil the non-trivial and a priori non-intuitive effects of pair correlations in the classical nearest-neighbor Ising model, which are taken into account in the Bethe-Guggenheim approximation and neglected in the mean field approximation.
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Specificații
ISBN-13: 9783031296116
ISBN-10: 3031296117
Ilustrații: XVII, 175 p. 41 illus., 40 illus. in color.
Dimensiuni: 155 x 235 mm
Greutate: 0.45 kg
Ediția:2023
Editura: Springer Nature Switzerland
Colecția Springer
Seria Springer Theses
Locul publicării:Cham, Switzerland
ISBN-10: 3031296117
Ilustrații: XVII, 175 p. 41 illus., 40 illus. in color.
Dimensiuni: 155 x 235 mm
Greutate: 0.45 kg
Ediția:2023
Editura: Springer Nature Switzerland
Colecția Springer
Seria Springer Theses
Locul publicării:Cham, Switzerland
Cuprins
1. Introduction.- 2. Bethe-Guggenheim approximation for uniform systems.- 3. Bethe-Guggenheim approximation for non-uniform systems.- 4. Delocalization-Induced Interface Broadening in Strongly Interacting Systems.- 5. Criticality in Cell Adhesion.- 6. Global Speed Limit for Finite-Time Dynamical Phase Transition in Nonequilibrium Relaxation.- 7. Conclusion and Outlook.
Notă biografică
Kristian Blom obtained his Bachelor's degree in nanobiology at the Technical University of Delft (NL). Thereafter, he obtained his Master's degree in mathematical and theoretical physics at the University of Oxford (UK), where he developed an interest in statistical physics.
For his Ph.D., he went to the Mathematical bioPhysics group at the Max Planck Institute for Multidisciplinary Sciences in Göttingen (DE), where he focused on the role and treatment of pair correlations in many-body systems, under the supervision of Dr. Aljaz Godec. During his Ph.D., he developed an approximation technique to obtain a Cahn-Hilliard free energy including pair correlations and studied how pair correlations affect magnetization reversal times in the Ising model. Currently (January 2023), he is working as Postdoctoral Researcher in the same group, where he is investigating the role of pair correlations in non-equilibrium dynamics of many-body systems.
For his Ph.D., he went to the Mathematical bioPhysics group at the Max Planck Institute for Multidisciplinary Sciences in Göttingen (DE), where he focused on the role and treatment of pair correlations in many-body systems, under the supervision of Dr. Aljaz Godec. During his Ph.D., he developed an approximation technique to obtain a Cahn-Hilliard free energy including pair correlations and studied how pair correlations affect magnetization reversal times in the Ising model. Currently (January 2023), he is working as Postdoctoral Researcher in the same group, where he is investigating the role of pair correlations in non-equilibrium dynamics of many-body systems.
Textul de pe ultima copertă
The laws of nature encompass the small, the large, the few, and the many. In this book, we are concerned with classical (i.e., not quantum) many-body systems, which refers to any microscopic or macroscopic system that contains a large number of interacting entities. The nearest-neighbor Ising model, originally developed in 1920 by Wilhelm Lenz, forms a cornerstone in our theoretical understanding of collective effects in classical many-body systems and is to date a paradigm for statistical physics.
Despite its elegant and simplistic description, exact analytical results in dimensions equal and larger than two are difficult to obtain. Therefore, much work has been done to construct methods that allow for approximate, yet accurate, analytical solutions. One of these methods is the Bethe-Guggenheim approximation, originally developed independently by Hans Bethe and Edward Guggenheim in 1935. This approximation goes beyond the well-known mean field approximation and explicitly accounts for pair correlations between the spins in the Ising model.
In this book, we embark on a journey to exploit the full capacity of the Bethe-Guggenheim approximation, in non-uniform and non-equilibrium settings. Throughout we unveil the non-trivial and a priori non-intuitive effects of pair correlations in the classical nearest-neighbor Ising model, which are taken into account in the Bethe-Guggenheim approximation and neglected in the mean field approximation.
Despite its elegant and simplistic description, exact analytical results in dimensions equal and larger than two are difficult to obtain. Therefore, much work has been done to construct methods that allow for approximate, yet accurate, analytical solutions. One of these methods is the Bethe-Guggenheim approximation, originally developed independently by Hans Bethe and Edward Guggenheim in 1935. This approximation goes beyond the well-known mean field approximation and explicitly accounts for pair correlations between the spins in the Ising model.
In this book, we embark on a journey to exploit the full capacity of the Bethe-Guggenheim approximation, in non-uniform and non-equilibrium settings. Throughout we unveil the non-trivial and a priori non-intuitive effects of pair correlations in the classical nearest-neighbor Ising model, which are taken into account in the Bethe-Guggenheim approximation and neglected in the mean field approximation.
Caracteristici
Provides a comprehensive overview of the Bethe-Guggenheim approximation applied to uniform and non-uniform systems Addresses and advances the derivation of a Cahn-Hilliard free energy from microscopic principles Demonstrates how temperature quenches give rise to a dynamical phase transition in a nearest-neighbor Ising model