Inhalt

SORIN-CEZAR COŞOFREŢ

Theory of Gravitation

Editura ELKADOT

-Iaşi, 2007-

Descrierea CIP a Bibliotecii Naţionale a României

COŞOFREŢ, SORIN CEZAR

Theory of gravitation / Sorin Cezar Coşofreţ. - Iaşi : Elkadot, 2007

Bibliogr.

ISBN 978-973-88407-2-0

531.5:524.8

ISBN 978-973-88407-2-0

Editura ELKADOT Iaşi

CONTENTS

Introduction Physical and theoretical framework of the theory of planetary vortexes	1
CHAPTER I -Motion of planets	4
1.1 General equation of motion in theory of planetary vortexes	4
1.2 Motion in central forces field	8
1.3 Law of forces and field structure in the theory of planetary vortexes	11
1.4 Comparison between the Newtonian theory and the theory of planetary vortexes. Perihelion advance	13
1.5 Estimated value of constant θ_S by measuring the perihelion advance	16
1.6 Duration of revolution in the case of periodical motions	18
1.7 Perturbed movement of the planets	21
1.8 Differential equation of trajectory	22
CHAPTER II - Cometary’s motion	27
2.1 Fragmentation of comets	27
2.2 Formation of cometary’s tails	30
2.3 Acceleration of particles in cometary’s tails of type I	35
2.4 Formation of meteorites currents	39
2.5 Shape of cometary’s orbits	41
CHAPTER III – Theory of planetary vortex and other theories of gravitation	45
3.1 Photon deviation in a gravitational field	45
3.2. Red shifting of spectrum lines in intense gravitational fields	48

3.3 Motion in a field with variable G₀	48
3.4 Equivalence: inert mass – gravitational mass	49
CHAPTER IV – Other effects described or foreseen in vortex theory	53
4.1 Motion of a particle with variable density in the vortex field	53
4.2 Expansion of planets (of the Earth)	56
4.3 Reconstruction of ,,old” Earth - Motion in compressible fluids	60
4.4. Rotational motion within galaxies	62
4.5. Theory of vortex and Solar System formation	68
4.6. Persistence and stability of rotation motion in vortex theory	73
4.7. Appearance of rotation within cosmic system	74
4.8 Anisotropy of cosmic rays	75
4.9 Pioneer 10 and 11 acceleration anomaly	80
4.10 The Virial Theorem and the Problem of dark matter	84
4.11 Motion in vortex rings	85
CHAPTER V Mathematical addendum	87
5.1 General equation of motion in the theory of planetary vortex	87
5.2 Structure of field and motion in a vortex	90
5.3 Motion equations in the case of a nucleus vortex	92
5.4 Determination of perihelion advance	95
5.5 Kelvin's Circulation Theorem	97
Bibliography	101