Published 2020 | Version v1
Book

The disruption of the three body problem into a binary and escaping body

  • 1. Raja Balwant Singh College, Dr. B. R. Ambedkar University, Agra (India)

Description

We draw attention to areas of astrophysics where the three body problem has obtained a central position. One may divide the astrophysically bodies into three main categories: System of stars (of comparable masses and initial distances) that break up after some dynamical evolution; Scattering of single star of close binaries. These events are important in the dynamics of star clusters; Stable hierarchical systems. Examples of which are the numerous triple stars observed in the galactic field. A statistical approach to families of triple close approaches in three dimensional space which result a systematic regularity to escape with the formation of a binary is studied. The complete statistical solutions i.e. the distributions of eccentricity of the binary, binary energy and the escape velocity of escaper etc. of the system are calculated and are in good agreement with the numerical results of dynamical evolution in the range of 0.1 to .01 in all direction of perturbing velocity. We have also applied double limit process to the system. (author)

Part of:
Proceedings of the third national symposium on VHE gamma-ray astronomy

Additional details

Publishing Information

Publisher
Bhabha Atomic Research Centre
Imprint Place
Mumbai (India)
Imprint Title
Proceedings of the third national symposium on VHE gamma-ray astronomy
Imprint Pagination
27 p.
Journal Page Range
p. 18

Conference

Title
3. national symposium on VHE gamma-ray astronomy
Dates
16-18 Jan 2020
Place
Mumbai (India)

INIS

Country of Publication
India
Country of Input or Organization
India
INIS RN
52118505
Subject category
S79: ASTROPHYSICS, COSMOLOGY AND ASTRONOMY;
Resource subtype / Literary indicator
Conference
Descriptors DEI
BINARY STARS; COSMOLOGICAL INFLATION; COSMOLOGICAL MODELS; GALACTIC EVOLUTION; STAR EVOLUTION; SYMBIOTIC STARS; THREE-BODY PROBLEM
Descriptors DEC
EVOLUTION; MANY-BODY PROBLEM; MATHEMATICAL MODELS; STARS

Optional Information