Binary Orbits. Orbits Binary Stellar Systems 1/3 to 2/3 of stars in binary systems Rotate around center of mass (barycenter) Period - days to years for.

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Presentation transcript:

Binary Orbits

Orbits

Binary Stellar Systems 1/3 to 2/3 of stars in binary systems Rotate around center of mass (barycenter) Period - days to years for normal stars Period hours and less – if system has a compact star

Laboratories Observations of the orbits can be used to determine parameters e.g. period and line of sight velocities – masses – done in optical and X-ray Fact that a large fraction of stars are found in binaries indicate stars are formed in groups through gravitational collapse of gas clouds

Laboratories Different kinds of binary systems – both normal stars – one may be a neutron star – test theories of stellar evolution Mass transfer possible if stars are in close proximity – accretion- affects evolution of the stars Accretion may dramatically change evolution of the star e.g. formation of binary pulsar

Different types of binary Visual binary Eclipsing Spectroscopic Types not mutually exclusive Another type – astrometric – only one star is detected but is seen to wobble

Inclination ANgle

Visual Binary Sirius A and B Sirius B is a white dwarf 50 yr period HST Image Credit: NASA, ESA

Visual Binary Both stars are seen in image of the sky In some cases possible to map the motion in the sky and determine important parameters like the mass e.g. α Centauri

Eclipsing Binary One star goes behind the other A. The two stars are sufficiently close B. One is large enough to block the other C. The inclination angle is close to 90  Stars are so close that thay cannot be distinguished, but detected due to reduction of light.

Eclipsing Binary (Example) Algol One main sequence and one subgiant Period 2.9 days Separation 14 times radius of Sun 2 milliseconds in angle

Spectroscopic Binary Two stars are very close (typically < 1AU) Not distinguishable in an image Identified as binary from Doppler shift of spectral lines Velocities should be high The stars should be bright so that spectral lines can be identified with high signal to noise ratio

Motion of spectral line Doppler Effect  / = v / c

Velocity curve

Spectroscopic Binary Two velocities curves  out of phase Amplitude depends on inversely on masses Example – Ф Cygni – assymetric velocity curves – elliptic orbit If only one of the binary elements is seen – single line spectroscopic binary