Opening book details…
Can I read Relativistic Point Dynamics : General Equations, Constant Proper Masses, Interactions Between Electric Charges, Variable Proper Masses, Collisions on EtoBox?
Relativistic Point Dynamics : General Equations, Constant Proper Masses, Interactions Between Electric Charges, Variable Proper Masses, Collisions by Henri Arzeliès (Auth.) is a nonfiction available to read on EtoBox.
What is Relativistic Point Dynamics : General Equations, Constant Proper Masses, Interactions Between Electric Charges, Variable Proper Masses, Collisions about?
Translated By P. W. Hawkes From A Thoroughly Rev. Text, Brought Up To Date. Translation Based Upon Material Drawn From ... Dynamique Relativiste, Published ... In 1957 And 1958. List Of Works By The Author: P. 371. Includes Bibliographical References.
Who reads Relativistic Point Dynamics : General Equations, Constant Proper Masses, Interactions Between Electric Charges, Variable Proper Masses, Collisions?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Henri Arzeliès (Auth.)
- Publisher
- Pergamon; Pergamon Press
- Published
- 1971
- Language
- EN
- ISBN
- 9780080158426
- Category
- nonfiction
- Subjects
- Science, Physics, Stem
More by Henri Arzeliès (Auth.)
Browse all works by Henri Arzeliès (Auth.)
Similar books
- The System of Equations of the Constant Electric and Magnetic Fields — Alex A. Kaufman, Dimitry Alekseev, Michael Oristaglio (2014)
- Orbital Mechanics for Engineering Students — Howard Curtis (Auth.) (2014)
- Relativistic Fluid Dynamics In and Out of Equilibrium: And Applications to Relativistic Nuclear Collisions (Cambridge Monographs on Mathematical Physics) — Romatschke, Paul; Romatschke, Ulrike (2019)
- Introductory Dynamics: 2D Kinematics and Kinetics of Point Masses and Rigid Bodies — Peter G. Steeneken (2024)
- Ultra-Relativistic Effects of Laser Beam and Electron Interactions: Basic Equations, Exact Solutions, and Modelling — Alexandru Popa (2022)
- A Vector-dyadic Development of the Equations of Motion for N-coupled Flexible Bodies and Point Masses — Harold P. Frisch (1975)