Copyright © Klaus Piontzik  
German Version 
The aim
of this chapter is the description of basic mathematical
and physical terms and conditions, that serve the
development of an equation for an oscillation structure
and allow a quantification of the model. The approach is
based on oscillations around a ball. Examples for oscillation possibilities: 



Sine  Cosine   Cosine 
Illustration
2.0.1 oscillations
sine or cosine = oscillation = wave
Applies to physical oscillations:
How to get vibrations around a ball ?  Analogous to the Bohr model of the atom, if it contains the surrounding Electron as a wave by de Broglie: 
Illustration 2.0.2 oscillations around a ball
It fits only an integer number of oscillations around the globe.
The wavelength is proportional to the circle angle alpha:

Illustration 2.0.3 wave length and circle angle
Condition for n vibrations around a globe:
Here, the oscillation circle does not close after one revolution, but only take m turns. 
200 sides, 23 of them in color 154 pictures 38 tables Production und Publishing: ISBN 9783735738547 Price: 25 Euro 
