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Topos Perspective on the Kochen=nSpeckerTheorem: III. Von Neumann Algebras as theBase Category
We extend the topos-theoretic treatment given in previous papers of assigningvalues to quantities in quantum theory, and of related issues such as theKochen–Specker theorem. This extension has twoExpand
The uniformly accelerated reference frame
The observations that would be made by a uniformly accelerated observer are considered in detail. These include the observer’s event horizon, the variation of clock rates with position (which impliesExpand
The rotation and precession of relativistic reference frames
The Clifford algebra of three- and four-vectors is reviewed and used to examine the nature of the rotation and precession of accelerating reference frames in Minkowskian space-time, and freelyExpand
The conformal invariance of the coupled spinor-vector fields
Conformal invariance of the coupled spinor–vector fields in Minkowski space is reviewed. The conservation laws corresponding to this 15-parameter Lie group are found and shown to be similar to thoseExpand
KINEMATICS OF ELECTRON SPIN
The simplest algebraic relations that describe vectors and rotations are shown to describe spinors as well. Matrix-free methods of doing calculations with the Pauli and Dirac algebras are introducedExpand
Finite Element Solutions for Steady State Visco-Plastic Flow
Finite element approximate solutions are discussed for the problem of steady state, incompressible, laminar visco-plastic flow in a cylinder. The finite element method is of nearly zero boundaryExpand
The Classical Electrodynamics of Interacting Particles
A new action integral describing the interactions among point particles in classical electrodynamics is presented. It is a simple generalization of a method introduced by Rohrlich. The theory isExpand
Kinematics of electron spin
The simplest algebraic relations that describe vectors and rotations are shown to describe spinors as well. Matrix-free methods of doing calculations with the Pauli and Dirac algebras are introducedExpand
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