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Stellar Physics Dr P.A. Hatherly Unit: 3/PH/S6 Topics to be Covered: Properties of Stars – Distances, velocities, dimensions, masses, temperatures, luminosities. Stellar Interiors – Pressures and temperatures, compositions, power sources. Life-cycles of Stars – Star formation, evolution and death. Resources Available Recommended Texts: – “Universe” (4th or 5th edition, W.J. Kaufmann) – "The Physics of Stars" (2nd edition, A.C. Phillips) IT – CD-ROMS on Departmental PCs – Unit Website Navigate via physicsnet at http://www.rdg.ac.uk/physicsnet/ Unit Structure 14 Lectures/presentations – Weeks 4 and 8 for private study 7 Workshops/discussion sessions – Friday Week 1 - no workshop 2 assessed problem worksheets and 1 formal examination Lecture Calendar April May June July Sun Mon Tue Wed Thu Fri Sat Week 28 29 30 1 1 2 3 1 4 5 6 7 8 9 10 2 11 12 13 14 15 16 17 3 18 19 20 21 22 23 24 4 25 26 27 28 29 30 31 5 1 2 3 4 5 6 7 6 8 9 10 11 12 13 14 7 15 16 17 18 19 20 21 8 22 23 24 25 26 27 28 9 29 30 10 1 2 3 10 Key: Public Holidays Stellar Physics 10-11, D Stellar Physics 9-10 D, workshop 10-11 131 Stellar Physics 9-10 D Stellar Physics 11-12 D, workshop 12-1 131 Private Study Release Assessment 1 on 14th May Return Assessment 1 on 28th May Release Assessment 2 on 11th June Return Assessment 2 on 25th June Assessment Continuous Assessment – Selected problems set in weeks 3 and 7 Posted on website on 14th May and 11th June – Answers returned in weeks 5 and 9 To the General Office by 4pm, 28th May and 25th June – Results/feedback in weeks 6 and 10 Results posted on website by Wednesday and problems discussed in Wednesday’s workshop – Contribution: 20% Assessment Formal Examination – 1 1/2 hour paper next June – Contribution: 80% Assumed Knowledge: Classical Mechanics and Optics Thermodynamics and Statistical Mechanics Atomic and Molecular Physics Ideas from Observational Astronomy – (useful, but not essential) Distances of Stars Stellar Parallax d p 1 AU Distances of Stars The angle subtended, p, is simply given by: p = 1/d (with d in AU and p in radians) Definition: – If a star gives a parallax of 1” (1 second of arc, arcsec = 1/3600°) then the distance to the star is 1 parsec (pc) – Hence, d (pc) = 1/p (arcsec) Distances of Stars Examples: – The first star to have its parallax measured was 61 Cygni. Its parallax was 0.33”. How far away is it? – d = 1/p = 1/0.33 = 3 pc – The nearest star, Proxima Centauri is at a distance of 1.3 pc. What is its parallax? – p = 1/d = 1/1.3 = 0.77” Distances of Stars Relationship to Other Units – 1 pc = 2.06x105 AU – 1AU = 1.5x108 km \1 pc = 3.086x1013 km – Distance light travels in 1 year = 1 light year (ly) = 9.46x1012 km \1 pc = 3.26 ly Distances of Stars Limitations of Parallax – Maximum distance from ground based observations, 50 pc – Maximum from space-based observations, 500 pc – Other methods required for greater distances “Standard candles” Velocities of Stars Define: – Proper Motion: The angular velocity of a star tangential to the line of sight – Symbol, m; Units, arcsec/year – Tangential Velocity: vt ; Units km/s – related to the proper motion by: vt = 4.74md km/s (with d in pc) Velocities of Stars Define: – Radial Velocity: The velocity of the star along the line of sight. – Symbol, vr ; Units, km/s – Note a negative radial velocity means a star is approaching us Velocities of Stars vt Example: vs q vr – Barnard’s Star (distance, 1.82 pc) – Proper motion = 10.32 arcsec/year – Tangential velocity = 89.1 km/s – Radial velocity = -111 km/s – Speed vs = (vr2 + vt2)1/2 = 142.3 km/s – Angle to line of sight q = tan-1(vt /vr ) = -38.75° Velocities of Stars Measurement of Velocities – Proper motion - straightforward observation, maybe over many years, of the position of a star – Radial velocity - Use Doppler Effect Red shift - vr positive No shift - vr zero Blue shift - vr negative Velocities of Stars Example: – Barnard’s Star - 10.32 arcsec/year is easy to measure (= 0.6% angular diameter of full moon) – Doppler shift due to vr Dn/n = vr /c = -0.04% Next Lecture... Magnitudes and Luminosity Stellar Spectra and Classification