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Techniques d'observation spectroscopique d'astéroïdes

Techniques d'observation spectroscopique d'astéroïdes

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38 CHAPTER 1. WHY ASTEROIDS?<br />

heterogeneity of the protoplanetary disk at the time when the accretion of asteroids started.<br />

These taxonomic classes emerged as more and more asteroids observations were available,<br />

such that the modern taxonomies (e.g. Bus-DeMeo [DeMeo et al., 2009]) contain more than<br />

20 classes.<br />

From the point of view of their geological evolution, asteroids could be described by three<br />

broad categories: primitive, partially melted, and differentiated. Primitive objects are mainly<br />

made of silicates, carbon, and organics and some are similar to CI and CM meteorites. Olivine,<br />

pyroxene and metal are the main constituents of asteroids partially melted, or at least thermally<br />

altered. Remnants of disrupted differentiated bodies include basaltic types, nearly-pure olivine,<br />

and metallic bodies, that represent pieces of the crust, mantle, and core [DeMeo, 2010].<br />

1.4 Asteroid brightness and albedo<br />

tel-00785991, version 1 - 7 Feb 2013<br />

The apparent magnitude of asteroids depends on geometric parameters (Earth-object distance,<br />

Sun-object distance and phase angle) and on the physical and optical properties of the body<br />

(size and albedo). The absolute magnitude takes into account only the body intrinsic properties.<br />

For asteroids it is defined as being the apparent magnitude if the body were at 1 AU from both<br />

the observer and the Sun as seen at phase angle φ = 0. This is an analytical definition because<br />

no geometrical point can satisfy the three conditions at the same time. It can be computed from<br />

astrometric and photometric observations with the formula:<br />

H = m v + 2.5·log Φ<br />

r· ∆<br />

(1.2)<br />

where H is the absolute magnitude, m v is apparent magnitude, Φ is the phase integral (integration<br />

of reflected light; a number in the 0 to 1 range), r is the heliocentric distance (measured in<br />

AU), and ∆ is Earth-object distance (measured in AU) [Magrin, 2006].<br />

The relation between the absolute magnitude and the body physical properties is:<br />

log(p v· D 2 )=6.259−0.4·H (1.3)<br />

where D is the diameter of the body expressed in km and p v is the geometrical albedo [Magrin,<br />

2006].<br />

The geometric albedo can be thought of as the amount of radiation reflected from a body<br />

relative to that of a flat diffuse surface which is a perfect reflector at all wavelengths (called<br />

Lambertian surface) [de Pater & Lissauer, 2010].<br />

1.5 My contribution to asteroids discovery<br />

My contribution to asteroids discovery can be divided in two parts: 1) the observing campaigns<br />

in which I was involved and 2) the data-mining of archives for asteroids randomly appearing in

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