Black Hole Physics Valeri P. Born-Jordan Quantization Maurice A. Physical A Causality Karl Svozil.
Peter Louis Antonelli
Vavilov-Cherenkov and Synchrotron Radiation G. Table of contents Preface. Introductory Geometrical Background.
Finsler Metrics. Connections in Finsler Spaces.
Special Finsler Spaces. Finslerian Physics.
Finslerian Biology. Rating details.
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Fundamental Theories of Physics
Follow us. The main purpose of this book is to present the principles and methods of sprays path spaces and Finsler spaces together with examples of applications to physical and life sciences. It is our aim to write an introductory book on Finsler geometry and its applications at a fairly advanced level. Contrary to these outdated fossilized opinions, we believe "the world is Finslerian" in a true sense and we will try to show this in our application in thermodynamics, optics, ecology, evolution and developmental biology. On the other hand, while the complexity of the subject has not disappeared, the modern bundle theoretic approach has increased greatly its understandability.
Lassas, "Gaussian beams and inverse boundary spectral problems," New Analytic and Geometric Methods in Inverse Problems , , Kurylev, and M. Ralston, J.
POMI , Vol. Shen, Z. Kozma, L. Tamassy, "Finsler geometry without line elements faced to applications," Reports on Mathematical Physics , Vol.
Fundamental Theories of Physics | Henk van Beijeren | Springer
Antonelli, P. Insgarden, and M. Miron, R. Asanov, G. Reidel Publishing Company,
Related The Theory of Sprays and Finsler Spaces with Applications in Physics and Biology
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