Telescopes And Instruments Flashcards

1
Q

Key considerations for telescopes

A

-wavelength coverage
-sensitivity
-spectral resolution
-spatial resolution
-field of view
-photometric stability

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2
Q

Effective throughput is a combination of

A

-Atmospheric opacity
-optics throughput
-quantum efficiency

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3
Q

Shot noise

A

The random emission of photons from astrophysical sources

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4
Q

Signal of astrophysical source

A

Ie the number of photons collected within a given exposure time

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5
Q

Spectral resolution

A

Minimal spectral width that can be measured

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6
Q

Spatial resolution

A

The smallest size of a source or feature that can be measured at some given wavelength

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7
Q

Relevant length scales for spatial resolution(replace D in the equations with whats in brackets for each one respectively)

A

-diffraction limited imaging (mirror diameter
-seeing limited imaging (fried’s coherence length)
-interferometry (longest separation between antennae

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8
Q

Black body

A

An object that absorbs all light energy incident upon it and reradiates this energy with a characteristic spectrum. It reflects no light.

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9
Q

Synchrotron radiation

A

Relativistic charged particles (electrons) accelerated in a spiral path around a magnetic field.

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10
Q

Bremsstrahlung (braking or free-free) radiation

A

-electrons in a plasma are accelerated when feel the Coulomb field of an ion
-at these temperatures, atomic processes become a less important coolant, and spectrum is a continuum

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11
Q

Spectral lines (bound-bound radiation)

A

Radiation can be emitted or absorbed when electrons make transitions between different states. Electrons can be either excited or relaxed, causing them to move between two bound states in an atom or ion. A photon is then emitted or absorbed at a discrete energy.

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12
Q

Emission line spectra

A

Optically thin volume of gas with no background light

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13
Q

Absorption line spectra

A

Cold gas lies in front of a source of radiation at a higher temperature

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14
Q

Spectral lines have finite width given by:

A

-natural line width
-collision broadening
-doppler broadening

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15
Q

Circular velocity

A

The velocity of an object that is undergoing uniform circular motion

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16
Q

Escape velocity

A

This is the minimum speed needed for an object to escape from the gravitational influence of another body.

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17
Q

Comets

A

-primordial remnants from the early solar system
-dirty snowball (ice and dust)
-volatiles vaporise and carry dust
-gas more affected by solar wind than dust
-very eccentric orbits

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18
Q

Asteroids

A

-minor planets with large velocity
-often locked in resonance orbits, or avoiding resonances
-mostly located in asteroid belt between mars and jupiter

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19
Q

Kepler’s 1st law

A

Each planet moves in an ellipse with the sun at one focus

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20
Q

Kepler’s second law

A

The line connecting a planet and the sun sweeps out equal areas in equal times

21
Q

Keplers third law

A

For all planets, the orbital period P squared divided by the semi-major axis a cubed is constant

22
Q

Protoplanetary disks

A

-Made of gas and dust.
-particles initially collide and stick together through electrostatic forces-dissipate energy of relative velocity on impact
-they later become large enough that their own gravity attracts other bodies

23
Q

Formation of planetary systems

A

Dust (microns) - Pebbles/rocks (cm-m) - planetesimals (km) - Planets (10^3km)

24
Q

Rocky planets/outer gas divide

A

Our solar system is made up of inner rocky planets, but gas giants further out, understood to be a result of a temperature gradient in the protoplanetary disk

25
Q

The snow line

A

This is defined to be the distance from the sun where the protoplanetary disk has temperature T=273K, beyond which ice can form

26
Q

Formation of rock and gas giant planets

A

-surface density of planetesimals was larger beyond snow line allowing for more rapid formation of planets, leading to outer planets to catch dust as well as gas
-As sun heated up and radiation field increased, gas protoplanetary disk blew out the gas
-in inner solar system process of planet formation was too slow for planets to capture gas prior to it being evaporated by the Sun
-All orbits near circular since they formed a protoplanetary disk

27
Q

Albedo A

A

Fraction of incident sunlight reflected (1-A is absorbed)

28
Q

Subsolar temperature

A

Appropriate for very slowly rotating planets and assumes that the absorbing area equals the emitting area (Tss)

29
Q

Equilibrium temperature

A

Appropriate for planets with atmospheres or in rapid rotation.

30
Q

Planet will lose atmosphere if

A

V_esc < 10 x V_rsm

31
Q

Detection methods of exoplanets

A

-Radial velocity
-Astrometric wobble
-Transit
-Direct imaging

32
Q

Hot jupiters

A

Jupiter-mass exoplanets that are are at very small orbital disrances from their host stars

33
Q

Migration scenario

A

A model in which giant planets form at large radii, loose energy and angular momentum through interaction with disk, and migrate to orbits closer to the star

34
Q

Star is defined by

A

-bound by self gravity
-radiates energy that is primarily released by nuclear fusion reactions in the stellar inferior

35
Q

Stellar birth

A

Before the interior is hot enough for significant fusion, gravitational potential energy is radiated as the radius of the protostar contracts.

36
Q

Stellar death

A

Remnants of stars radiate stored thermal energy and slowly cool down

37
Q

Star XYZ composition

A

X-hydrogen fraction
Y-helium
Z-metals

38
Q

Parallax

A

The apparent stellar motion due to Earth’s orbit around the sun.

39
Q

Bolometric

A

Integrated over all wavelengths

40
Q

Absolute magnitude

A

Apparent magnitude a source would have if it were at a distance of 10pc. It is an intrinsic property of the source

41
Q

Distance modulus

A

The difference between the apparent magnitude m and the absolute magnitude M

42
Q

Constant in apparent magnitude equation

A

The ‘zero-point’, magnitude of a star that has a flux of 1ct/s

43
Q

Two main ways to measure stellar mass of a star

A

-Stellar spectrum
-Binary stars

44
Q

Using Stellar spectrum to measure stellar mass

A

Certain details in the absorption spectrum of stars depend on surface density

45
Q

Using binary stars to measure stellar mass

A

Use the motion of the stars to calculate their masses

46
Q

Visual binary

A

We can resolve each of the stars in the binary individually

47
Q

Eclipsing binary

A

The line of sight to the observer lies in the orbital plane such that the forground star blocks out light from the background star as they orbit each other

48
Q

Spectroscopic binary

A

This is where we see periodic doppler shifts in the positions of spectral lines from both stars in the binary

49
Q

Roche limit

A

The distance at which a satellite of density p_m held together by self gravitation is torn apart by tidal forces from the primary with size R_M and density P_M