Macromolecules in Solution and Brownian Relativity

Macromolecules in Solution and Brownian Relativity

Enregistré dans:
Détails bibliographiques
Auteur principal: Mezzasalma, Stefano A. (19..-....). (Auteur)
Support: E-Book
Langue: Anglais
Publié: San Diego, CA : Elsevier Science, 2008.
Collection: Interface Science and Technology. 15
Sujets:
Mouvement brownien.
Macromolécules.
Solutions de polymère.
Relativité (physique).
Autres localisations: Voir dans le Sudoc
Résumé: This book illustrates the recent picture of statistical physics of polymers and polymer solutions that emerges from some paradigms of contemporary science joint together. Among its principal aims are discussing the consequences of a novel self-diffusion theory, which benefits from an extension towards relativistic-like principles, and the generalization of usual concepts met in polymer science in terms of geometry alone. The monograph gives the whole fundamentals necessary to handle the view proposed, which is set in the final chapters. All the formers see about to provide the reader with a comprehensive treatation of the necessary fundamentals of classical, relativistic, quantum and statistical mechanics. Among the most important mechanical theories ever developed, a chapter on the Brownian movement and another on macromolecules prepare the ground that is specific to face universality and scaling behaviors in polymer solutions. The scope of the book is therefore two-fold: On the one hand, it wishes to involve the readers and scholars into a new research on polymer physics and chemistry. On the other, to get close chemical physicists and physical chemists to disciplines which, traditionally, are far from their direct fields of interest. Cross-disciplinarity Novelty Potentiality
Accès en ligne: Accès à l'E-book
Lien: Collection principale: Interface Science and Technology
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245 1 0 |a Macromolecules in Solution and Brownian Relativity   |c Stefano Antonio Mezzasalma. 
256 |a Données textuelles. 
264 1 |a San Diego, CA :  |b Elsevier Science,  |c 2008. 
336 |b txt  |2 rdacontent 
337 |b c  |2 rdamedia 
337 |b b  |2 isbdmedia 
490 1 |a Interface science and technology ;  |v 15 
500 |a Titre provenant de l'écran-titre. 
500 |a Numérisation de l'édition de London : Elsevier, 2008. 
500 |a L'impression du document génère 246 p. 
501 |a Description d'après la consultation, 2017-04-20. 
504 |a Références bibliogr. en fin de chapitres. Index. 
506 |a L'accès complet à la ressource est réservé aux usagers des établissements qui en ont fait l'acquisition 
516 |a Fichier PDF. 
520 |a This book illustrates the recent picture of statistical physics of polymers and polymer solutions that emerges from some paradigms of contemporary science joint together. Among its principal aims are discussing the consequences of a novel self-diffusion theory, which benefits from an extension towards relativistic-like principles, and the generalization of usual concepts met in polymer science in terms of geometry alone. The monograph gives the whole fundamentals necessary to handle the view proposed, which is set in the final chapters. All the formers see about to provide the reader with a comprehensive treatation of the necessary fundamentals of classical, relativistic, quantum and statistical mechanics. Among the most important mechanical theories ever developed, a chapter on the Brownian movement and another on macromolecules prepare the ground that is specific to face universality and scaling behaviors in polymer solutions. The scope of the book is therefore two-fold: On the one hand, it wishes to involve the readers and scholars into a new research on polymer physics and chemistry. On the other, to get close chemical physicists and physical chemists to disciplines which, traditionally, are far from their direct fields of interest. Cross-disciplinarity Novelty Potentiality 
538 |a Nécessite un navigateur Internet ; un lecteur de fichier PDF. 
559 1 |b 1 Classical and Relativistic Mechanic  |b 2 Special Brownian Relativity  |b 3 General Brownian Relativity  |b 4 The Covariant Scaling of Probability  |b 5 Shape Mechanics 
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