View source for Vibrational Coordinates for the Description of Physical Systems

{{Infobox paper
| title = Vibrational Coordinates for the Description of Physical Systems
| author = [[]]
| keywords = [[simple harmonic oscillator]], [[complex coordinates]], [[Compton frequency]], [[Hermitian metric symmetry]], [[Hermitian?]Riemannian geometry]], [[Lorentz force]], [[wave function]], [[anti?]Hermitian curvature symmetry]], [[Maxwell]]
| published = 1991
| journal = [[Physics Essays]]
| volume = [[4 ]]
| number = [[1]]
| pages = 20-29
}}

==Abstract==

The introduction of special complex coordinates, motivated by vibrational systems, proves to be very useful in a comprehensive unification of gravitation with electromagnetism when applied to Einstein's Hermitian metric form. The geometry that follows is Hermitian?]Riemannian, with all symmetries modified accordingly. Charge appears in the field equations as the product of mass and frequency, preserving the equivalence principle, while maintaining a double?]valued Lorentz force term. Finally, quantization rules can be derived from various complex coordinate expansions involving only classical mechanical principles.

[[Category:Scientific Paper|vibrational coordinates description physical systems]]

[[Category:Gravity|vibrational coordinates description physical systems]]