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- Biquaternionic Dirac Equation Predicts Zero Mass for Majorana Fermions
- Introduction to Biquaternion Number, Schrödinger Equation, and Fractal Graph
- Elliptic Matrix Representations of Elliptic Biquaternions and Their Applications
- Biquaternion Formulation of Relativistic Tensor Dynamics
- Biquaternion Relativity - Gravitation As an Effect of Spatial Varying Speed of Light
- On the Physical Interpretation of Singularities in Lanczos-Newman
- A Journey Into Quantization in Astrophysics
- Algebraic Topology, JAMES P
- Comment on Formulating and Generalizing Dirac's, Proca's, And
- BIQUATERNION DIVISION ALGEBRAS OVER RATIONAL FUNCTION FIELDS 1. Introduction Let E Be a Field of Characteristic Different from 2
- Ramaiyengar Sridharan: Sridharan: the Man and the Manhis and Work His Work R Sujatha R Sujatha
- Biquaternionic Model of Electro-Gravimagnetic Fields and Interactions
- Biquaternion Construction of SL(2,C) Yang-Mills Instantons
- Some Extensions of Quaternions and Symmetries of Simply Connected
- Biquaternions Algebra and Its Applications by Solving of Some
- Quaternions and Biquaternions for Symmetric Markov-Chain System Analysis
- Dynamic Modeling and Control of Spacecraft Robotic Systems Using Dual Quaternions
- COLD FUSION BIBLIOGRAPHY FBIB 3N4.___ Last Update: 7.20.99 from FUSION FACTS July 1989 - December 1996
- Lorentz Boosts and Wigner Rotations: Self-Adjoint Complexified
- Triality, Biquaternion and Vector Representation of the Dirac Equation
- Biquaternion Algebras and Quartic Extensions
- Quaternion Algebras and the Algebraic Legacy of Hamilton's
- On Spacetime Transformations Jean Pierre Rukundo Email: [email protected] March 29Th, 2016
- Ether and Photons in Biquaternionic Presentation Alexeyeva L.A
- Lorentz Boosts and Wigner Rotations: Self-Adjoint Complexified Quaternions
- Algebrodynamics Over Complex Space and Phase Extension of the Minkowski Geometry*
- Algebra, 'Zl2 Graded 29, 34, 281, 284 Algebra, Central 117 Algebra
- BIQUATERNION ELECTRODYNAMICS and WEYL-CARTAN GEOMETRY of SPACE-TIME V.V.Kassandrov
- Lecture 28 Multi-Particle Orbits and Rotating Body Dynamics Lecture 28
- Biquaternionic Description of the Schrödinger Equation
- A Derivation of Maxwell Equations in Quaternion Space
- Biquaternion Z Transform Is Illustrated Via Several Exam- Explanation