'Magic Angle Precession'

Journal Article · Mon Jan 21 04:00:00 EST 2008 · AIP Conference Proceedings

DOI:https://doi.org/10.1063/1.2844948· OSTI ID:21043556

Binder, Bernd ^[1]

---

1. Quanics.com, Germany, 88679 Salem, P.O. Box 1247 (United States)

An advanced and exact geometric description of nonlinear precession dynamics modeling very accurately natural and artificial couplings showing Lorentz symmetry is derived. In the linear description it is usually ignored that the geometric phase of relativistic motion couples back to the orbital motion providing for a non-linear recursive precession dynamics. The high coupling strength in the nonlinear case is found to be a gravitomagnetic charge proportional to the precession angle and angular velocity generated by geometric phases, which are induced by high-speed relativistic rotations and are relevant to propulsion technologies but also to basic interactions. In the quantum range some magic precession angles indicating strong coupling in a phase-locked chaotic system are identified, emerging from a discrete time dynamical system known as the cosine map showing bifurcations at special precession angles relevant to heavy nuclei stability. The 'Magic Angle Precession' (MAP) dynamics can be simulated and visualized by cones rolling in or on each other, where the apex and precession angles are indexed by spin, charge or precession quantum numbers, and corresponding magic angles. The most extreme relativistic warping and twisting effect is given by the Dirac spinor half spin constellation with 'Hyperdiamond' MAP, which resembles quark confinement.

• OSTI ID: 21043556
• Journal Information: AIP Conference Proceedings, Journal Name: AIP Conference Proceedings Journal Issue: 1 Vol. 969; ISSN APCPCS; ISSN 0094-243X
• Country of Publication: United States
• Language: English

Related Subjects

71 CLASSICAL AND QUANTUM MECHANICS
GENERAL PHYSICS
ANGULAR VELOCITY
BAG MODEL
BASIC INTERACTIONS
BIFURCATION
CHAOS THEORY
COMPUTERIZED SIMULATION
HEAVY NUCLEI
L-S COUPLING
LORENTZ TRANSFORMATIONS
MAGNETIC RESONANCE
NONLINEAR PROBLEMS
QUANTUM NUMBERS
RELATIVISTIC RANGE
SPIN
STRONG-COUPLING MODEL
SYMMETRY