Invariant Integrals in Physics

1. Auflage 2019
ISBN: 978-3-030-28339-1
Verlag: Springer International Publishing

Buch, Englisch, 259 Seiten, Format (B × H): 155 mm x 235 mm, Gewicht: 423 g

In this book, all physical laws are derived from a small number of invariant integrals which express the conservation of energy, mass, or momentum. This new approach allows us to unify the laws of theoretical physics, to simplify their derivation, and to discover some novel or more universal laws. Newton's Law of gravity is generalized to take into account cosmic forces of repulsion, Archimedes' principle of buoyancy is modified for account of the surface tension, and Coulomb's Laws for rolling friction and for the interaction of electric charges are substantially repaired and generalized. For postgraduate students, lecturers and researchers.

Zielgruppe

Professional/practitioner

Autoren/Hrsg.

Cherepanov, Genady P.

Fachgebiete

• Naturwissenschaften Astronomie Kosmologie, Urknalltheorie
• Naturwissenschaften Physik Elektromagnetismus
• Technische Wissenschaften Maschinenbau | Werkstoffkunde Technische Mechanik | Werkstoffkunde Statik, Dynamik, Kinetik, Kinematik
• Naturwissenschaften Physik Physik Allgemein Theoretische Physik, Mathematische Physik, Computerphysik
• Naturwissenschaften Physik Mechanik
• Naturwissenschaften Physik Quantenphysik Relativität, Gravitation

Inhaltsverzeichnis

Chapter 1. The laws of classical physics.- Chapter 2. Floating.- Chapter 3. Rolling.- Chapter 4. The theory of flight.- Chapter 5. The strength of adhesion.- Chapter 6. Fracture.- Chapter 7. The theory of fracking.- Chapter 8. Fatigue and superplasticity.- Chapter 9. Snow avalanches.- Chapter 10. Relativistic electron beams.- Chapter 11. Cosmology.

Über Autor(innen)

Genady Cherepanov is the author of Mechanics of Brittle Fracture, McGrawHill, 1978, 950 pp, Methods of Fracture Mechanics:Solid Matter Physics, Kluwer, 1997, 310 pp, and many other books; he also edited the encyclopedic treatise FRACTURE, 1998, Krieger, 870 pp. He was first to introduce invariant integrals in fracture mechanics in 1967, and later in hydrodynamics, electrodynamics, and cosmology.