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This book explores and builds upon the principles of Laurent Nottale's scale relativity. It provides a unified framework for the treatment of a number of problems encountered by researchers studying the dynamics of physical systems. The work will be of interest to graduate students and academic researchers working in mathematics and physics.
This book explores and builds upon the principles of Laurent Nottale's scale relativity. It provides a unified framework for the treatment of a number of problems encountered by researchers studying the dynamics of physical systems. The work will be of interest to graduate students and academic researchers working in mathematics and physics.
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Autorenporträt
Nicolae Mazilu is a researcher at the Institute of Nuclear Research, Romania, an associate researcher at the University of Akron, USA, and recently retired as a Senior Project Engineer at Bridgestone/Firestone, Inc., USA; Maricel Agop is an associate researcher at the Technical University Gheorghe Asachi and Al.I.Cuza University, Romania: Ioan Merches is Professor Emeritus, at Al.I.Cuza" University, Iasi, Romania.
Inhaltsangabe
Chapter 1. Introduction Chapter 2. Madelung Fluid Dynamics Chapter 3. De Broglie's Interpretation of Wave Function Chapter 4. The Planetary Model as a Dynamical Kepler Problem Chapter 5. The Light in a Schrödinger Apprenticeship Chapter 6. The Wave Theory of Geometric Phase Chapter 7. The Physical Point of View in the Theory of Surfaces Chapter 8. Nonconstant Curvature Chapter 9. The Nonstationary Description of Matter Chapter 10. The Idea of Continuity in Fluid Dynamics Chapter 11. A Hertz-type Labelling in a Madelung Fluid Chapter 12. Theory of Nikolai Alexandrovich Chernikov Conclusions: Concept of Interpretation and Necessary Further Elaborations References Subject index
Chapter 1. Introduction
Chapter 2. Madelung Fluid Dynamics
Chapter 3. De Broglie's Interpretation of Wave Function
Chapter 4. The Planetary Model as a Dynamical Kepler Problem
Chapter 5. The Light in a Schrödinger Apprenticeship
Chapter 6. The Wave Theory of Geometric Phase
Chapter 7. The Physical Point of View in the
Theory of Surfaces
Chapter 8. Nonconstant Curvature
Chapter 9. The Nonstationary Description of Matter
Chapter 10. The Idea of Continuity in Fluid Dynamics
Chapter 11. A Hertz-type Labelling in a Madelung Fluid
Chapter 12. Theory of Nikolai Alexandrovich Chernikov
Conclusions: Concept of Interpretation and Necessary Further
Chapter 1. Introduction Chapter 2. Madelung Fluid Dynamics Chapter 3. De Broglie's Interpretation of Wave Function Chapter 4. The Planetary Model as a Dynamical Kepler Problem Chapter 5. The Light in a Schrödinger Apprenticeship Chapter 6. The Wave Theory of Geometric Phase Chapter 7. The Physical Point of View in the Theory of Surfaces Chapter 8. Nonconstant Curvature Chapter 9. The Nonstationary Description of Matter Chapter 10. The Idea of Continuity in Fluid Dynamics Chapter 11. A Hertz-type Labelling in a Madelung Fluid Chapter 12. Theory of Nikolai Alexandrovich Chernikov Conclusions: Concept of Interpretation and Necessary Further Elaborations References Subject index
Chapter 1. Introduction
Chapter 2. Madelung Fluid Dynamics
Chapter 3. De Broglie's Interpretation of Wave Function
Chapter 4. The Planetary Model as a Dynamical Kepler Problem
Chapter 5. The Light in a Schrödinger Apprenticeship
Chapter 6. The Wave Theory of Geometric Phase
Chapter 7. The Physical Point of View in the
Theory of Surfaces
Chapter 8. Nonconstant Curvature
Chapter 9. The Nonstationary Description of Matter
Chapter 10. The Idea of Continuity in Fluid Dynamics
Chapter 11. A Hertz-type Labelling in a Madelung Fluid
Chapter 12. Theory of Nikolai Alexandrovich Chernikov
Conclusions: Concept of Interpretation and Necessary Further
Elaborations
References
Subject index
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