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Volume 1: Classic Systems

 Planetary Systems 1 The theory developed in this book is based on the revival and expansion of an old idea. It was the idea of a central body, preferably spherical, around which and/or in which concentric layers were formed.
Democritus was the first to represent this idea with his atomic theory, imagining atoms as solid and massive building blocks. If a wave model is used for the atom that allows concentric layering to be interpreted as an expression of a spatial radial oscillator, one arrives at the currently valid orbital model of atoms.
This book shows that these oscillatory order structures can also be implemented on the earth and its layers (geological and atmospheric). In addition, the theory can also be applied to concentric systems that are not spherical but flat, such as the solar system with its planetary orbits, the rings that some planets have and the moons of planets or the neighboring galaxies of the Milky Way. This principle can also be applied to fruits and flowers, such as peaches, oranges, coconuts, dahlias and narcissus.
This suggests that the theory of a central body as a spatial radial oscillator can also be applied to other spherical phenomena, such as spherical galactic nebulae, black holes or even the universe itself. This in turn suggests that the idea of the central body as a spatial radial oscillator represents a general principle of structure in this universe, both macroscopically, microscopically and submicroscopically.


The material shown here represents an abridged and unedited version of the book. No references are also given.


Planetary Systems of the Earth 1

    Page
   
  Part 1 - Basics 10
     
  Introduction 10
   
1 Theoretical Approach 12
1.1 Classic physical Systems 14
1.1.1 Geologic Layers 14
1.1.2 Atmospheric Layers 14
1.1.3 Earth magnetic field 15
1.1.4 Elektric field of the earth 15
1.1.5 Result 16
1.2 Polyhedron models of the earth 16
1.2.1 Polyhedrons and grids 17
1.3 Geometrical structuralisation 19
1.4 Assertions for an oscillation structure 19



2 Approach for an oscillation model 20
2.1 Spherical harmonics 22
2.2 Addition and multiplication of waves 24
2.2.1 Zero-grid 24
2.2.2 Pole forming 24
2.2.3 Grid forming 25
2.3 Huygens-Fresnel principle 28
2.4 Basic oscillations 30
2.5 Radial structure 32
2.5.1 Stratification 33
2.5.2 Layer Calculation 34
2.5.3 Normalisation 38
2.6 Radial stationary waves 40
2.7 Stratification structure 42
2.8 Spatial grid 43
2.9 Spatial oscillation structure 44
2.10 Global net grids 45
2.11 General attempt 46
2.11.1 Angle part 47
2.11.2 Radial part 48
2.11.3 General remarks 49



  Part 2 - Applications 1 50
   
3 Frequencies of the earth 51
3.1 Sferics 52
3.2 Basic hull 55
3.3 Table of the earth layers 56
3.4 Analysis procedure 57
3.5 Geologic layers 58
3.6 Geologic layers and Laplace 61
3.7 Layers of the atmosphere 68
3.8 Layers of the atmosphere and Laplace 73
3.9 Planetary oscillation systems 80
3.10 Layers and frequencies 82
3.11 Schumann frequency 84
3.13 Summary 85



  Part 3 - Applications 2 86
   
4 Earth magnetic field 87
4.1 Gauß and Weber 89
4.2 Measuring stations 90
4.3 Total intensity - WMM 2005 91
4.4 Temporary stability 93
4.5 Fourier analysis of the earth magnetic field 95
4.5.1 Fourier analysis 96
4.5.2 Quantitative Fourier analysis 99
4.6 Further evaluations 100
4.6.1 Three-axle ellipsoid 101
4.6.2 Grid ZS 102
4.6.3 Tesseral field 103
4.6.4 Huygens source points 104
4.6.5 Summary 105
4.7 Huygens source points of the earth field 106
4.7.1 Ideal source points structure 106
4.7.2 Real source points structure 108



5 Generating and generated elements 109
5.1 Core balls 110
5.1.1 Case 1 110
5.1.2 Case 2 111
5.2 Creation of geological layers 113
5.3 The electric field of the Earth 116
5.4 One oscillation structure 118
5.5 Sub structure 119



  Part 4 - Demonstrability 120
   
6 Measuring of magnetic waves 121
6.1 Classic Hall sensor 121
6.2 New functionality 123
6.3 Circuit to the measuring procedure 126
6.4 Experimentum Crucis 127
6.5 Synthesis 128



7 Converting a numerical sequence in an e-function 130
7.1 Numbering 130
7.2 Logarithmic 131
7.3 Linearization 133
7.4 Determination of the approximation line 133
7.5 Determination of the e-function 135
7.6 Determination of a new numbering 136
7.7 Global Scaling 137



8 Concentric arrangements 140
8.1 The Sun 140
8.2 The orbits of the planets 147
8.3.1 Moons of the planets 154
8.3.2 Moons of Mars 159
8.4 Rings of planets 161
8.4.1 Rings of Saturn 161
8.4.2 Rings of Jupiter 166
8.4.3 Rings of Neptune 167
8.4.4 Rings of Uranus 168
8.4.5 Rings of Rhea 170
8.5 Satellite galaxies of the milky way 171
8.6 Planetary nebulae 175
8.7 Layer of the earth 177
8.8 Fruits and flowers 183
8.8.1 Peach 183
8.8.2 Narcissus 185
8.9 Result 188
     
9 Epilog 190
     
  Bibliography 194
     
  Picture credits 198

 

 Planetare Systeme 1

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200 sides, 23 of them in color
154 pictures
38 tables

Production und Publishing:
Books on Demand GmbH, Norderstedt

ISBN 978-3-7357-3854-7

Price: 25 Euro

   

 

Der Autor - Klaus Piontzik