Periodic orbits around L4 in the Restricted Problem: Periodic orbits in the Restricted Problem when the primaries are axis symmetric bodies with radiation pressure - Brossura
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Periodic orbits around L4 in the Restricted three body problem have been determined where the primaries are axes symmetric bodies and source of radiation pressure. Throughout the studies, a constant U has been introduced in the Lagrangian in such a way that the energy constant (h) vanishes at L4. A mobile coordinate system is used to determine the periodic orbits by giving displacement to these coordinates along the normal and the tangent. An algorithm is constructed in two stages, to draw the periodic orbits. These are: first predictor-part and then corrector-part. In each chapter, five families of periodic orbits have been drawn. And in each family, five figures corresponding to the different values of h are drawn. These orbits have been numbered 1,2,3,4 and 5 corresponding to values of h mentioned in each figure on the left hand top of each figure in each chapter. It is observed that the final orbit passing through the libration point L4, in each case, is non-symmetrical and therefore, the family can be further continued. This book is extremely useful to post graduate students, research scholars, scientists who are interested in the Restricted three body problem.
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L'autore
Dr. Amit Mittal is an Assistant Professor in the University of Delhi, Delhi, India. He is well known celestial Mechanist. He has specialized in the restricted three body problem. His contact number is 981143120 and email-id is to.amitmittal@gmail.com.
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Periodic orbits around L4 in the Restricted Problem
Editore:
LAP LAMBERT Academic Publishing, 2011
ISBN 10: 384338598X
ISBN 13: 9783843385985
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Condizione: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Autor/Autorin: Mittal AmitDr. Amit Mittal is an Assistant Professor in the University of Delhi, Delhi, India. He is well known celestial Mechanist. He has specialized in the restricted three body problem. His contact number is 981143120 and email-i. Codice articolo 5468438
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Periodic orbits around L4 in the Restricted Problem
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LAP LAMBERT Academic Publishing Mai 2011, 2011
ISBN 10: 384338598X
ISBN 13: 9783843385985
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Taschenbuch. Condizione: Neu. Neuware -Periodic orbits around L4 in the Restricted three body problem have been determined where the primaries are axes symmetric bodies and source of radiation pressure. Throughout the studies, a constant U has been introduced in the Lagrangian in such a way that the energy constant (h) vanishes at L4. A mobile coordinate system is used to determine the periodic orbits by giving displacement to these coordinates along the normal and the tangent. An algorithm is constructed in two stages, to draw the periodic orbits. These are: first predictor-part and then corrector-part. In each chapter, five families of periodic orbits have been drawn. And in each family, five figures corresponding to the different values of h are drawn. These orbits have been numbered 1,2,3,4 and 5 corresponding to values of h mentioned in each figure on the left hand top of each figure in each chapter. It is observed that the final orbit passing through the libration point L4, in each case, is non-symmetrical and therefore, the family can be further continued. This book is extremely useful to post graduate students, research scholars, scientists who are interested in the Restricted three body problem.Books on Demand GmbH, Überseering 33, 22297 Hamburg 200 pp. Englisch. Codice articolo 9783843385985
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Periodic orbits around L4 in the Restricted Problem | Periodic orbits in the Restricted Problem when the primaries are axis symmetric bodies with radiation pressure
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LAP LAMBERT Academic Publishing, 2011
ISBN 10: 384338598X
ISBN 13: 9783843385985
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Taschenbuch. Condizione: Neu. Periodic orbits around L4 in the Restricted Problem | Periodic orbits in the Restricted Problem when the primaries are axis symmetric bodies with radiation pressure | Amit Mittal | Taschenbuch | 200 S. | Englisch | 2011 | LAP LAMBERT Academic Publishing | EAN 9783843385985 | Verantwortliche Person für die EU: BoD - Books on Demand, In de Tarpen 42, 22848 Norderstedt, info[at]bod[dot]de | Anbieter: preigu. Codice articolo 107015563
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Periodic orbits around L4 in the Restricted Problem : Periodic orbits in the Restricted Problem when the primaries are axis symmetric bodies with radiation pressure
Editore:
LAP LAMBERT Academic Publishing, 2011
ISBN 10: 384338598X
ISBN 13: 9783843385985
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Taschenbuch. Condizione: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Periodic orbits around L4 in the Restricted three body problem have been determined where the primaries are axes symmetric bodies and source of radiation pressure. Throughout the studies, a constant U has been introduced in the Lagrangian in such a way that the energy constant (h) vanishes at L4. A mobile coordinate system is used to determine the periodic orbits by giving displacement to these coordinates along the normal and the tangent. An algorithm is constructed in two stages, to draw the periodic orbits. These are: first predictor-part and then corrector-part. In each chapter, five families of periodic orbits have been drawn. And in each family, five figures corresponding to the different values of h are drawn. These orbits have been numbered 1,2,3,4 and 5 corresponding to values of h mentioned in each figure on the left hand top of each figure in each chapter. It is observed that the final orbit passing through the libration point L4, in each case, is non-symmetrical and therefore, the family can be further continued. This book is extremely useful to post graduate students, research scholars, scientists who are interested in the Restricted three body problem. Codice articolo 9783843385985
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Periodic orbits around L4 in the Restricted Problem: Periodic orbits in the Restricted Problem when the primaries are axis symmetric bodies with radiation pressure
Editore:
LAP LAMBERT Academic Publishing, 2011
ISBN 10: 384338598X
ISBN 13: 9783843385985
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