Titlebook: Special Relativity; For Inquiring Minds Yury Deshko Textbook 2022 The Editor(s) (if applicable) and The Author(s), under exclusive license

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Special Relativity Aents between inertial reference frames. . means the way that agrees with the absolute nature of the speed of light. After we find the correct transformation, we will study their most important consequences.

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exophthalmos

Spacetimed. The measurements of times and distances lead to the notion of the ., which serves as a coordinate system in spacetime. We will discuss how to represent spacetime and events graphically using . diagrams. This will further the geometrical approach to the theory of relativity.

INCH

2192-4791 along with detailed solutions.Utilizes Bondi’s k-calculus, aThis textbook introduces the special theory of relativity at a level which is accessible to undergraduate students and even high school students with a strong foundation in algebra. The presentation emphasizes clean algebraic and geometrica

Cirrhosis

Textbook 2022a strong foundation in algebra. The presentation emphasizes clean algebraic and geometrical methods, visualized with plenty of illustrations, resulting in a textbook that is modern and serious yet accessible. Replete with many solved exercises and copious spacetime diagrams, this book will help stud

Robust

Textbook 2022ly appealing k-calculus approach, makes this book ideal for a self-contained course on special relativity or as supplementary reading for modern physics courses. It will also appeal to high schoolers with a strong math background who want to get ahead.

Accommodation

Introductionhistorical to physical and mathematical. The goal of these sections is not to be exhaustive, but to stimulate further reading on each topic, either in this book or elsewhere. The creation of the special theory of relativity was an epochal event in the history of human thought. Anyone who devotes tim

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Geometry and coordinate systems have illuminating counterparts in physics. Additionally, the important distinction between . and . quantities, essential in the special theory of relativity, naturally appears even in planar Euclidean geometry. This chapter discusses main geometrical ideas and tools that help

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EXUDE

Galilean Relativityve quantities in mechanics is made. Inertial reference frames are defined. Transformation of time and space coordinates of events between different inertial reference frames is derived. Finally, the ideas are applied to solve several problems.