THE FORCE EXERTED ON A CHARGED PARTICLE, BY AN ELECTROSTATIC FIELD, IS PROPAGATED AT THE SPEED OF LIGHT......THE ACCELERATING FORCE, ON A MOVING CHARGED PARTICLE, DECREASES WITH SPEED OF THE PARTICLE, REDUCING TO ZERO AT THE SPEED OF LIGHT.....THE PARTICLE IS ACCELERATED TO THE SPEED OF LIGHT AS A LIMIT.
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EMISSION OF RADIATION FROM AN ACCELERATED CHARGED PARTICLE

REACHING THE SPEED OF LIGHT c, AS THE ULTIMATE LIMIT, WITH CONSTANT MASS m

VELOCITY OF TRANSMISSION OF FORCE RELATIVE TO A PARTICLE MOVING AT VELOCITY v, is c - v

TOTAL ENERGY CONTENT E IS

E = 1/2m(c2 + v2)          i

THE ELECTRODYNAMIC FIELD OF A CHARGE MOVING AT TIME t WITH ACCELERATION dv/dt ACTS ON THE CHARGE TO PRODUCE THE INERTIAL FORCE EQUAL TO -m(dv/dt) 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

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TABLE OF CONTENTS

FOREWORD BY PROFESSOR M.A. DANIYAN

PREFACE

Paper 1 AN ALTERNATIVE ELECTRODYNAMICS TO THE THEORY OF SPECIAL RELATIVITY
Paper 2 REVOLUTION OF A CHARGED PARTICLE ROUND A CENTRE OF FORCE OF ATTRACTION
Paper 3 A NUCLEAR MODEL OF THE HYDROGEN ATOM OUTSIDE QUANTUM MECHANICS
Paper 4 A NON-NUCLEAR MODEL OF THE HYDROGEN ATOM
Paper 5 ON THE SPEED OF LIGHT IN A MOVING MEDIUM
Paper 6 ON THE ENERGY AND MASS OF ELECTRIC CHARGES IN A BODY
Paper 7 A UNIFICATION OF ELECTROSTATIC AND GRAVITATIONAL FORCES
Paper 8 EXPLANATIONS OF THE RESULTS OF ROGER’S AND BERTOZZI’S EXPERIMENTS WITHOUT RECOURSE TO INCREASE OF MASS WITH SPEED
Paper 9 LONGITUDINAL AND TRANSVERSE ELECTRIC WAVE PROPAGATION
Paper 10 MICHELSON-MORLEY, SAGNAC AND MICHELSON-GALE-PEARSON EXPERIMENTS
  APPENDIX 1 – A Comparison of Some Equations in Classical, Relativistic and Radiational Electrodynamics

APPENDIX 2 – Bohr’s Derivation of the Balmer-Rydberg Formula

APPENDIX 3 – Revolution of a Neutral Body in a Closed Ellipse under Gravitational Force

APPENDIX 4 – A Proposed Experiment to Test Radiational Electrodynamics

APPENDIX 5 - Some Fundermentals

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THE ACCELERATING FORCE F ON A PARTICLE OF CHARGE q AND MASS m MOVING AT TIME t WITH VELOCITY v AND ACCELERATION dv/dt IN AN ELECTROSTATIC FIELD OF MAGNITUDE E, IS GIVEN, IN ACCORDANCE WITH NEWTON'S SECOND LAW OF MOTION, BY VECTOR EQUATION:
F =  qE/c(c - v) = m(dv/dt)     ii

where c is the velocity of light

FOR A PARTICLE MOVING IN THE DIRECTION OF THE ACCELERATING FIELD, THE SCALAR EQUATION IS:
F = qE(1 - v/c) = m(dv/dt)     iii

FOR A PARTICLE MOVING AGAINST THE FIELD, THE EQUATION IS:
F = qE(1 + v/c) = -m(dv/dt)    iv

RADIATION REACTION FORCE R IS:
R = F - qE = qE/c(c - v) - qE     v 

RADIATION POWER P IS PRODUCT
P = - R . v         vi

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