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only in Relativity/Special_Relativity
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Special Relativity
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Commutative Hypercomplex Special Relativity
 Einstein's special relativity is formulated in terms of 4D commutative hypercomplex mathematics. The traditional results are obtained, but some additional effects are suggested.
Derivation of the Lorentz Transformation
 This derivation uses the group property of the Lorentz transformations, which means that a combination of two Lorentz transformations also belongs to the class Lorentz transformations. [PDF]
A Derivation of the Lorentz Transformation From a Simple Definition of Time
 The fundamental equations of special relativity are derived with only high school algebra and toy universes consisting of moving rulers. [PDF]
Deriving Relativistic Momentum and Energy
 Expressions for momentum and energy of a relativistic particle may be derived from the composition law for velocities along one spatial dimension.
Deriving Relativistic Momentum and Energy. II.
 The usual relativistic expressions for momentum and kinetic energy are generalized from the onedimensional to the threedimensional case.
The Doppler Shift Equation For An Accelerating Frame of Reference
 The exact equation for the Doppler shift in a uniformly accelerating rocket is derived in two different ways. The first method depends on a functional equation and Einstein’s approximation. The second approach is a direct application of several familiar equations in the relativity of uniformly accelerated motion.
E=mc²
 An article from the Wikipedia encyclopedia.
Einstein Light
 A multimedia tutorial on Special Relativity. The introductory level takes 10 minutes, but has links to over 40 explanatory pages giving greater depth and breadth.
Generalized Relativistic Velocity Addition with Spacetime Algebra
 The general problem of relativistic addition of velocities – and the successive application of noncollinear Lorentz boosts – is addressed. [PDF]
Geometric Algebra for Physicists
 This is chapter 1 of a book by Chris Doran and Anthony Lasenby on geometric algebra, which is the natural mathematics of spacetime. [PDF]
How Do You Add Velocities in Special Relativity?
 Here is the formula for adding velocities in special relativity when motion occurs in a single direction.
Imaginary In All Directions
 There is a preferred algebra of quaternions and complex numbers that is ideally suited to express the equations of special relativity and classical electrodynamics. [PDF]
Lorentz Contraction and Accelerated Systems
 Lorentz contraction in systems undergoing constant proper acceleration is proven to be completely selfconsistent in the context of special relativity. [PDF]
Nothing but Relativity
 There are many ways to derive the Lorentz transformation without invoking Einstein's constancy of light postulate. The path preferred in this paper restates a simple, established approach. [PDF]
On the Electrodynamics of Moving Bodies
 Albert Einstein's first paper on relativity, translated here from Annalen der Physik vol XVII 1905 p. 891921, is of historical interest.
On the Electrodynamics of Moving Bodies (Part A: Kinematics) by Albert Einstein
 In this annotated version of Einstein's paper, the author attempts to express Einstein's insights in familiar notation and fills in some of Einstein's many missing intermediate steps. [PDF]
On the Electrodynamics of Moving Bodies (Part B: Electrodynamics), and its Corollary, E=mc², by Albert Einstein
 This is part 2 of Dwight E. Neuenschwander's annotation of Einstein's legendary paper. [PDF]
Quaternions in UniversityLevel Physics Considering Special Relativity
 The quaternions are an expansion of complex numbers and show close relations to numerous physically fundamental concepts (e.g. Pauli Matrices). [PDF]
Relativistic Contraction
 Relativists consider it a very important exercise to have students decide how to measure the length of a rapidly moving object.
Relativistic Force Transformation
 Formulas relating one and the same force in two inertial frames of reference are derived directly from the Lorentz transformation of space and time coordinates. [PDF]
Relativity (Kinematics)
 Chapter of a classical mechanics text describes spatiotemporal effects. Includes problems and solutions. [PDF]
Relativity Tutorial
 An introduction to relativity using spacetime diagrams.
Sagnac Effect, Twin Paradox and SpaceTime Topology
 When viewed with an alternative synchronization convention, the Sagnac effect on a rotating disk is purely topological and the rim of the disk is essentially an inertial system.
Santa at Nearly the Speed of Light
 An estimate of the speed and distances covered by Santa Claus on Christmas night. The physics is unassailable. The article is hosted on the Fermi National Accelerator Laboratory website.
Simple Derivation of the Special Theory of Relativity Without the Speed of Light Axiom
 Special relativity may be derived just from assuming isotropy, homogeneity and a principle of relativity, without the need to consider the speed of light.
Space Measurements on a Rotating Platform
 The ageold puzzling problem of Lorentz contraction on a rotating platform, i.e., Ehrenfest's paradox, is explained in its proper mathematical context. [PDF]
Special Relativity
 Tutorial explains about the postulates, paradox, simulaneity, time dilation, Lorentz transformation constructions, spacetime wheel, and the FitzgeraldLorentz contraction. Page includes some animated illustrations.
Special Relativity
 Download Christoph Schiller's 1612 page walk through the whole of physics, from classical mechanics to relativity, electrodynamics, thermodynamics, quantum theory, nuclear physics and unification. chapter 2 explains special relativity. [PDF]
Special Relativity Lecture Notes
 A standard introduction to special relativity where explanations are based on pictures called spacetime diagrams.
A Special Relativity Paradox: The Barn and the Pole
 The answer to the famous barn and the pole paradox is that the two doors are never closed at the same time in the runner's frame of reference.
The Special Theory of Relativity
 Selftutorial with short essays, questions and answers.
The Structure of SpaceTime Transformations
 This theorem by H. J. Borchers and G. C. Hegerfeldt proves that the constancy of light velocity alone implies the Lorentz group (up to dilatations).
Synchronization Gauges and the Principles of Special Relativity
 Synchronization functions set the mathematical clocks represented by the Lorentz transformation and resetting these clocks mathematically only produces a theory equivalent to special relativity in predicting empirical facts. 57 pages. [PDF]
Time Dilation
 The gamma factor and time dilation can be derived using a very simple clock.
The Twin Paradox in a Spatially Closed and Bounded Universe
 Spatially compact spacetimes break global Lorentz invariance and define absolute inertial frames of reference.
Understanding Special Relativity
 Brief explanation of special relativity, using no more than highschool level mathematics; includes an account of the twin paradox, some remarks on fasterthanlight travel, and some material on relativistic mechanics. By Rafi Moor.
Uniform Acceleration
 This paper analyzes several simple uniform acceleration problems, including the paradox of John Bell. [PDF]
University Lectures on Special Relativity
 Lecture notes on Special Relativity, prepared by J. D. Cresser, Department of Physics, Macquarie University. 44 pages. [PDF]
Wikipedia: Introduction to Special Relativity
 Encyclopedia article giving a brief outline of the basic concepts of special relativity (including simple formulas).
Wikipedia: Special Relativity
 Online encyclopedia article.
Usenet sci.physics.foundations, sci.physics.relativity 
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Last update: February 11, 2013 at 10:15:02 UTC 
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