22,19 €
General Keplerian Dynamics (GKD). 2nd Edition
General Keplerian Dynamics (GKD). 2nd Edition
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General Keplerian Dynamics (GKD). 2nd Edition
General Keplerian Dynamics (GKD). 2nd Edition
El. knyga:
22,19 €
Essay from the year 2014 in the subject Physics - Astronomy, Kennesaw State University, language: English, abstract: Newton generalized Kepler's laws of planetary motion when he developed his laws of universal gravitation. Modifications to Newton's generalizations are submitted which offer a novel solution for the galaxy rotation problem and a unified model of the Universe. Observable evidence and experimental predictions are also submitted which can prove the unified model.
  • Leidėjas:
  • Metai: 2014
  • Puslapiai: 11
  • ISBN: 9783656642954
  • ISBN-10: 3656642958
  • ISBN-13: 9783656642954
  • Formatas: PDF
  • Kalba: Anglų

General Keplerian Dynamics (GKD). 2nd Edition (el. knyga) (skaityta knyga) | knygos.lt

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Essay from the year 2014 in the subject Physics - Astronomy, Kennesaw State University, language: English, abstract: Newton generalized Kepler's laws of planetary motion when he developed his laws of universal gravitation. Modifications to Newton's generalizations are submitted which offer a novel solution for the galaxy rotation problem and a unified model of the Universe. Observable evidence and experimental predictions are also submitted which can prove the unified model.

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  • Autorius: Brent Jarvis
  • Leidėjas:
  • Metai: 2014
  • Puslapiai: 11
  • ISBN: 9783656642954
  • ISBN-10: 3656642958
  • ISBN-13: 9783656642954
  • Formatas: PDF
  • Kalba: Anglų

Essay from the year 2014 in the subject Physics - Astronomy, Kennesaw State University, language: English, abstract: Newton generalized Kepler's laws of planetary motion when he developed his laws of universal gravitation. Modifications to Newton's generalizations are submitted which offer a novel solution for the galaxy rotation problem and a unified model of the Universe. Observable evidence and experimental predictions are also submitted which can prove the unified model.

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