What Process Dominates in Young Massive Clusters?
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Star Clusters
Star Clusters • Eventually, photons and stellar winds clear out the remaining gas and dust and leave behind the stars. • Reflection nebulae provide evidence for remaining dust on the far side of the Pleiades Star Clusters • It may be that all stars are born in clusters. • A good question is therefore why are most stars we see in the Galaxy not members of obvious clusters? • The answer is that the majority of newly-formed clusters are very weakly gravitationally bound. Perturbations from passing molecular clouds, spiral arms or mass loss from the cluster stars `unbind’ most clusters. Star Cluster Ages • We can use the H-R Diagram of the stars in a cluster to determine the age of the cluster. • A cluster starts off with stars along the full main sequence. • Because stars with larger mass evolve more quickly, the hot, luminous end of the main sequence becomes depleted with time. • The `main-sequence turnoff’ moves to progressively lower mass, L and T with time. • Young clusters contain short-lived, massive stars in their main sequence • Other clusters are missing the high-mass MSTO stars and we can infer the cluster age is the main-sequence lifetime of the highest mass star still on the main- sequence. 25Mo 3million years 104 3Mo 500Myrs 102 1M 10Gyr L o 1 0.5Mo 200Gyr 10-2 30000 15000 7500 3750 Temperature Star Clusters Sidetrip • There are two basic types of clusters in the Galaxy. • Globular Clusters are mostly in the halo of the Galaxy, contain >100,000 stars and are very ancient. • Open clusters are in the disk, contain between several and a few thousand stars and range in age from 0 to 10Gyr Galaxy Ages • Deriving galaxy ages is much harder because most galaxies have a star formation history rather than a single-age population of stars. -
Pos(INTEGRAL 2010)091
A candidate former companion star to the Magnetar CXOU J164710.2-455216 in the massive Galactic cluster Westerlund 1 PoS(INTEGRAL 2010)091 P.J. Kavanagh 1 School of Physical Sciences and NCPST, Dublin City University Glasnevin, Dublin 9, Ireland E-mail: [email protected] E.J.A. Meurs School of Cosmic Physics, DIAS, and School of Physical Sciences, DCU Glasnevin, Dublin 9, Ireland E-mail: [email protected] L. Norci School of Physical Sciences and NCPST, Dublin City University Glasnevin, Dublin 9, Ireland E-mail: [email protected] Besides carrying the distinction of being the most massive young star cluster in our Galaxy, Westerlund 1 contains the notable Magnetar CXOU J164710.2-455216. While this is the only collapsed stellar remnant known for this cluster, a further ~10² Supernovae may have occurred on the basis of the cluster Initial Mass Function, possibly all leaving Black Holes. We identify a candidate former companion to the Magnetar in view of its high proper motion directed away from the Magnetar region, viz. the Luminous Blue Variable W243. We discuss the properties of W243 and how they pertain to the former Magnetar companion hypothesis. Binary evolution arguments are employed to derive a progenitor mass for the Magnetar of 24-25 M Sun , just within the progenitor mass range for Neutron Star birth. We also draw attention to another candidate to be member of a former massive binary. 8th INTEGRAL Workshop “The Restless Gamma-ray Universe” Dublin, Ireland September 27-30, 2010 1 Speaker Copyright owned by the author(s) under the terms of the Creative Commons Attribution-NonCommercial-ShareAlike Licence. -
Andrea Possenti
UniversidadUniversidad dede ValenciaValencia 1515November November2010 2010 PulsarsPulsars asas probesprobes forfor thethe existenceexistence ofof IMBHsIMBHs ANDREA POSSENTI LayoutLayout ¾¾ KnownKnown BlackBlack HoleHole classesclasses ¾¾ FormationFormation scenariosscenarios forfor thethe IMBHsIMBHs ¾¾ IMBHIMBH candidatescandidates ¾¾ IMBHIMBH candidatescandidates (?)(?) fromfrom RadioRadio PulsarPulsar datadata analysisanalysis ¾¾ PerspectivesPerspectives forfor thethe directdirect observationobservation ofof IMBHsIMBHs fromfrom PulsarPulsar searchessearches ClassesClasses ofof BlackBlack HolesHoles Stellar mass Black Holes resulting from star evolution are supposed to be contained in many X-ray binaries: for solar metallicity, the max mass is of order few 10 Msun Massive Black Holes seen in the nucleus of the galaxies: 6 9 masses of order ≈ 10 Msun to ≈ 10 Msun AreAre IntermediateIntermediate Mass Black Holes ((IMBH)IMBH) ofof massesmasses ≈≈ 100100 -- 10,000 10,000 MMsunsun alsoalso partpart ofof thethe astronomicalastronomical landscapelandscape ?? N.B. ULX in the Globular Cluster RZ2109 of NGC 4472 may be a stellar mass BH likely in a triple system [ Maccarone et al. 2007 - 2010 ] FormationFormation mechanismsmechanisms forfor IMBHsIMBHs 11- - Mass Mass segregationsegregation ofof compactcompact remnantsremnants inin aa densedense starstar cluster 22– – Runaway Runaway collisionscollisions ofof massivemassive starsstars inin aa densedense starstar clustercluster In both cases, the seed IMBH can then grow by capturing other “ordinary” -
Chapter 3 – Astrospheres, Stellar Winds, and the Interstellar Medium
3 Astrospheres, stellar winds, and the interstellar medium BRIAN E. WOOD AND JEFFREY L. LINSKY 3.1 The spatial extent of the solar wind While orbiting the Sun, the Earth and the other planers in our solar system are ex posed to an outflow of plasma from the Sun. This is the solar wi nd, which largely determines the particle environment of the planets, as well as their magnetospheric properties. Long-tenn exposure Lo the solar wind may have had signjficant cffectc; on planetary atmospheres in some cases. Mars is a particularly interesting example, as the Martian atmosphere was once much thicker than it is today, and the erosive effects of solar wind exposure are commonly believed to be responsible for itc; depletion (see Ch. 8; also Jakosky et al.. 1994; Atreya et al., 2013). The solar wind does not expand indefinitely. Eventually it runs into the inter stellar medium (ISM), the ex tre mely low-particle-density e nvironment that exists in between the stars. Our Sun is moving relative to the ISM that surrounds the planetary system, so we see a fl ow of interstellar matter in the heliocentric rest frame, coming from the direction of the constellation Ophiuchus. The interaction between the solar wind and the ISM flow determines the large-scale structure of our he liosphere. which basically defines the extent of the solar wind's reach into our Galactic environment. Other stars are naturally surrounded by their own "astro spheres" (allernatively "asterospheres"') defined by the strength of their own stellar winds, the nature of the ISM in their Galactic neighborhoods, and their rnlative motion. -
5. Cosmic Distance Ladder Ii: Standard Candles
5. COSMIC DISTANCE LADDER II: STANDARD CANDLES EQUIPMENT Computer with internet connection GOALS In this lab, you will learn: 1. How to use RR Lyrae variable stars to measures distances to objects within the Milky Way galaxy. 2. How to use Cepheid variable stars to measure distances to nearby galaxies. 3. How to use Type Ia supernovae to measure distances to faraway galaxies. 1 BACKGROUND A. MAGNITUDES Astronomers use apparent magnitudes , which are often referred to simply as magnitudes, to measure brightness: The more negative the magnitude, the brighter the object. The more positive the magnitude, the fainter the object. In the following tutorial, you will learn how to measure, or photometer , uncalibrated magnitudes: http://skynet.unc.edu/ASTR101L/videos/photometry/ 2 In Afterglow, go to “File”, “Open Image(s)”, “Sample Images”, “Astro 101 Lab”, “Lab 5 – Standard Candles”, “CD-47” and open the image “CD-47 8676”. Measure the uncalibrated magnitude of star A: uncalibrated magnitude of star A: ____________________ Uncalibrated magnitudes are always off by a constant and this constant varies from image to image, depending on observing conditions among other things. To calibrate an uncalibrated magnitude, one must first measure this constant, which we do by photometering a reference star of known magnitude: uncalibrated magnitude of reference star: ____________________ 3 The known, true magnitude of the reference star is 12.01. Calculate the correction constant: correction constant = true magnitude of reference star – uncalibrated magnitude of reference star correction constant: ____________________ Finally, calibrate the uncalibrated magnitude of star A by adding the correction constant to it: calibrated magnitude = uncalibrated magnitude + correction constant calibrated magnitude of star A: ____________________ The true magnitude of star A is 13.74. -
New Globular Cluster Age Estimates and Constraints on the Cosmic Equation of State and the Matter Density of the Universe
1 New Globular Cluster Age Estimates and Constraints on the Cosmic Equation of State and The Matter Density of the Universe. Lawrence M. Krauss* & Brian Chaboyer *Departments of Physics and Astronomy, Case Western Reserve University, 10900 Euclid Ave., Cleveland OH USA 44106-7079; Department of Physics and Astronomy, Dartmouth College, 6127 Wilder Laboratory, Hanover, NH. USA New estimates of globular cluster distances, combined with revised ranges for input parameters in stellar evolution codes and recent estimates of the earliest redshift of cluster formation allow us to derive a new 95% confidence level lower limit on the age of the Universe of 11 Gyr. This is now definitively inconsistent with the expansion age for a flat Universe for the currently allowed range of the Hubble constant unless the cosmic equation of state is dominated by a component that violates the strong energy condition. This solidifies the case for a dark energy-dominated universe, complementing supernova data and direct measurements of the geometry and matter density in the Universe. The best-fit age is consistent with a cosmological constant-dominated (w=pressure/energy density = -1) universe. For the Hubble Key project best fit value of the Hubble Ω Constant our age limits yields the constraints w < -0.4 and Ωmatter < 0.38 at the 68 Ω % confidence level, and w < -0.26 and Ωmatter < 0.58 at the 95 % confidence level. Age determinations of globular clusters provided one of the earliest motivations for considering the possible existence of a cosmological constant. By comparing a lower limit on the age of the oldest globular clusters in our galaxy--- estimated in the 1980 s to be 15-20 Gyr---with the expansion age, determined by measurements of the Hubble constant, an apparent inconsistency arose: globular clusters appeared to be older than 2 the Universe unless one allowed for a possible Cosmological Constant. -
The Ellipticities of Globular Clusters in the Andromeda Galaxy
ASTRONOMY & ASTROPHYSICS MAY I 1996, PAGE 447 SUPPLEMENT SERIES Astron. Astrophys. Suppl. Ser. 116, 447-461 (1996) The ellipticities of globular clusters in the Andromeda galaxy A. Staneva1, N. Spassova2 and V. Golev1 1 Department of Astronomy, Faculty of Physics, St. Kliment Okhridski University of Sofia, 5 James Bourchier street, BG-1126 Sofia, Bulgaria 2 Institute of Astronomy, Bulgarian Academy of Sciences, 72 Tsarigradsko chauss´ee, BG-1784 Sofia, Bulgaria Received March 15; accepted October 4, 1995 Abstract. — The projected ellipticities and orientations of 173 globular clusters in the Andromeda galaxy have been determined by using isodensity contours and 2D Gaussian fitting techniques. A number of B plates taken with the 2 m Ritchey-Chretien-coud´e reflector of the Bulgarian National Astronomical Observatory were digitized and processed for each cluster. The derived ellipticities and orientations are presented in the form of a catalogue?. The projected ellipticities of M 31 GCs lie between 0.03 0.24 with mean valueε ¯=0.086 0.038. It may be concluded that the most globular clusters in the Andromeda galaxy÷ are quite spherical. The derived± orientations do not show a preference with respect to the center of M 31. Some correlations of the ellipticity with other clusters parameters are discussed. The ellipticities determined in this work are compared with those in other Local Group galaxies. Key words: globular clusters: general — galaxies: individual: M 31 — galaxies: star clusters — catalogs 1. Introduction Bergh & Morbey (1984), and Kontizas et al. (1989), have shown that the globulars in LMC are markedly more ellip- Representing the oldest of all stellar populations, the glo- tical than those in our Galaxy. -
Lecture 17: the Solar Wind O Topics to Be Covered
Lecture 17: The solar wind o Topics to be covered: o Solar wind o Inteplanetary magnetic field The solar wind o Biermann (1951) noticed that many comets showed excess ionization and abrupt changes in the outflow of material in their tails - is this due to a solar wind? o Assumed comet orbit perpendicular to line-of-sight (vperp) and tail at angle ! => tan! = vperp/vr o From observations, tan ! ~ 0.074 o But vperp is a projection of vorbit -1 => vperp = vorbit sin ! ~ 33 km s -1 o From 600 comets, vr ~ 450 km s . o See Uni. New Hampshire course (Physics 954) for further details: http://www-ssg.sr.unh.edu/Physics954/Syllabus.html The solar wind o STEREO satellite image sequences of comet tail buffeting and disconnection. Parker’s solar wind o Parker (1958) assumed that the outflow from the Sun is steady, spherically symmetric and isothermal. o As PSun>>PISM => must drive a flow. o Chapman (1957) considered corona to be in hydrostatic equibrium: dP = −ρg dr dP GMS ρ + 2 = 0 Eqn. 1 dr r o If first term >> than second €=> produces an outflow: € dP GM ρ dv + S + ρ = 0 Eqn. 2 dr r2 dt o This is the equation for a steadily expanding solar/stellar wind. € Parker’s solar wind (cont.) dv dv dr dv dP GM ρ dv o As, = = v => + S + ρv = 0 dt dr dt dr dr r2 dr dv 1 dP GM or v + + S = 0 Eqn. 3 dr ρ dr r2 € € o Called the momentum equation. € o Eqn. 3 describes acceleration (1st term) of the gas due to a pressure gradient (2nd term) and gravity (3rd term). -
Sebastien GUILLOT Post-Doctoral Fellow at IRAP
Sebastien GUILLOT Post-doctoral Fellow at IRAP 9, avenue du Colonel Roche, BP 44346. 31028 Toulouse Cedex 4 [email protected] Citizenship: French Date of birth: August 6th, 1984 www.astro.puc.cl/~sguillot/ Research Interests Neutron stars, dense matter physics, High-energy phenomena, X-ray binaries and accretion physics, globular clusters Employment Institut de Recherche en Astrophysique et Planétologie, Toulouse, France 2018 CNES Post-doctoral Fellow Pontificia Universidad Católica de Chile, Instituto de Astrofísica 2015 – 2017 FONDECYT Post-doctoral Fellow McGill University, Physics Department 2014 – 2015 Post-doctoral researcher and outreach coordinator Education PhD in astrophysics, McGill University – Vanier Graduate Scholar 2014 Master in physics, McGill University 2009 Bachelor of Science (with distinctions), University of Victoria (BC, Canada) 2007 Euro-American Institute of Technology (EAI Tech, Sophia-Antipolis, France) 2001 – 2003 Note: Two-years preparation program in Astrophysics with courses in French/English, before transferring to UVic Other Research Experience Joint Institute for Laboratory Astrophysics, U. of Colorado (Supervisor: Rosalba Perna) 2013 Research Internship – 2 months, funded by FRQNT International Internship Award). Harvard-Smithsonian Centre for Astrophysics (Supervisor: Alyssa Goodman) 2006 Research Assistant with the COMPLETE team. Sub-mm observations of molecular clouds – 3 months. McGill University, Physics Department (Supervisor: Gil Holder) 2005 Research Assistant. Theoretical Cosmology (weak -
1 Stellar Winds and Magnetic Fields
1 Stellar winds and magnetic fields by Viggo Hansteen The solar wind is responsible for maintaining the heliosphere, and for being the driving agent in the magnetospheres of the planets but also for being the agent by which the Sun has shed angular momentum during the eons since its formation. We can assume that other cool stars with active corona have similar winds that play the same roles for those stars (1). The decade since the launch of SOHO has seen a large change in our understanding of the themrally driven winds such as the solar wind, due to both theoretical, computational, and observational advances. Recent solar wind models are characterized by low coronal electron temperatures while proton, α-particle, and minor ion temperatures are expected to be quite high and perhaps anisotropic. This entails that the electric field is relatively unimportant and that one quite naturally is able to obtain solar wind outflow that has both a high asymptotic flow speed and maintaining a low mass flux. In this chapter we will explain why these changes have come about and outline the questions now facing thermal wind astrophysicists. The progress we have seen in the last decade is largely due observations made with instruments onboard Ulysses (2) and SOHO (3). These observations have spawned a new understanding of solar wind energetics, and the consideration of the chromosphere, corona, and solar wind as a unified system. We will begin by giving our own, highly biased, \pocket history" of solar wind theory highlighting the problems that had to be resolved in order to make the original Parker formulation of thermally driven winds conform with observational results. -
Super Stellar Clusters with a Bimodal Hydrodynamic Solution: an Approximate Analytic Approach
A&A 471, 579–583 (2007) Astronomy DOI: 10.1051/0004-6361:20077282 & c ESO 2007 Astrophysics Super stellar clusters with a bimodal hydrodynamic solution: an approximate analytic approach R. Wünsch1, S. Silich2, J. Palouš1, and G. Tenorio-Tagle2 1 Astronomical Institute, Academy of Sciences of the Czech Republic, v.v.i., Bocníˇ II 1401, 141 31 Prague, Czech Republic e-mail: [email protected] 2 Instituto Nacional de Astrofísica Optica y Electrónica, AP 51, 72000 Puebla, Mexico Received 12 February 2007 / Accepted 22 May 2007 ABSTRACT Aims. We look for a simple analytic model to distinguish between stellar clusters undergoing a bimodal hydrodynamic solution from those able to drive only a stationary wind. Clusters in the bimodal regime undergo strong radiative cooling within their densest inner regions, which results in the accumulation of the matter injected by supernovae and stellar winds and eventually in the formation of further stellar generations, while their outer regions sustain a stationary wind. Methods. The analytic formulae are derived from the basic hydrodynamic equations. Our main assumption, that the density at the star cluster surface scales almost linearly with that at the stagnation radius, is based on results from semi-analytic and full numerical calculations. Results. The analytic formulation allows for the determination of the threshold mechanical luminosity that separates clusters evolving in either of the two solutions. It is possible to fix the stagnation radius by simple analytic expressions and thus to determine the fractions of the deposited matter that clusters evolving in the bimodal regime blow out as a wind or recycle into further stellar generations. -
The Cosmic Distance Scale • Distance Information Is Often Crucial to Understand the Physics of Astrophysical Objects
The cosmic distance scale • Distance information is often crucial to understand the physics of astrophysical objects. This requires knowing the basic properties of such an object, like its size, its environment, its location in space... • There are essentially two ways to derive distances to astronomical objects, through absolute distance estimators or through relative distance estimators • Absolute distance estimators Objects for whose distance can be measured directly. They have physical properties which allow such a measurement. Examples are pulsating stars, supernovae atmospheres, gravitational lensing time delays from multiple quasar images, etc. • Relative distance estimators These (ultimately) depend on directly measured distances, and are based on the existence of types of objects that share the same intrinsic luminosity (and whose distance has been determined somehow). For example, there are types of stars that have all the same intrinsic luminosity. If the distance to a sample of these objects has been measured directly (e.g. through trigonometric parallax), then we can use these to determine the distance to a nearby galaxy by comparing their apparent brightness to those in the Milky Way. Essentially we use that log(D1/D2) = 1/5 * [(m1 –m2) - (A1 –A2)] where D1 is the distance to system 1, D2 is the distance to system 2, m1 is the apparent magnitudes of stars in S1 and S2 respectively, and A1 and A2 corrects for the absorption towards the sources in S1 and S2. Stars or objects which have the same intrinsic luminosity are known as standard candles. If the distance to such a standard candle has been measured directly, then the relative distances will have been anchored to an absolute distance scale.