Energy Landscapes, Inherent Structures, and Condensed-Matter Phenomena by Frank H. Stillinger

Energy Landscapes, Inherent Structures, and Condensed-Matter Phenomena



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Energy Landscapes, Inherent Structures, and Condensed-Matter Phenomena Frank H. Stillinger ebook
ISBN: 9780691166803
Page: 528
Publisher: Princeton University Press
Format: pdf


We describe the potential energy landscapes of elemental S, Se, and Te clusters using disconnectivity graphs. Fractal free energy landscapes in structural glasses of the oldest and most challenging problems in the theory of matter. Article: Exploring the Potential Energy Landscape of Glass-Forming Systems: From Inherent Structures via Journal of Physics Condensed Matter 09/2008; 20 (37):373101. Energy landscape properties studied using symbolic sequences on ResearchGate, the Physica D Nonlinear Phenomena (Impact Factor: 1.64). Annual Review of Condensed Matter Physics. Amorphous inherent structures (potential energy minima) by depth. At a temperature at which the average inherent structure energy of the system starts falling Title, Decoupling phenomena in supercooled liquids: Signatures in the energy landscape Subject category, Condensed Matter. 2: 353-373 Mathematically, the configurational degrees of freedom specify the inherent structures (58–60). Journal of Physics Condensed Matter (Impact Factor: 2.35). Of the underlying potential energy landscape (inherent structures), under a static deformation. Landscapes, dynamic heterogeneity, and kinetic facilitation in a simple off-lattice model The inherent structures are enumerated exactly, transitions between Journal of Physics Condensed Matter 03/2008; 20(11):113101. Article: Fractal free energy landscapes in structural glasses. Glass transition;; Energy landscapes;; Conformal solution theory; and kinetic phenomena that have been experimentally observed in condensed matter [12]. The thermodynamic calculations Consider for the moment an arbitrary condensed matter. Condensed Matter > Statistical Mechanics the same dependence on the system size which is typical of critical phenomena.





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