High-energy astrophysics
Pierre Hily-Blant
Université Grenoble Alpes // 2020-21 (All lectures here)
The X-ray sky: discrete sources
X-ray astronomy: From solar system to high-z sources
Star Formation in the Antennae Collision
Supernova remnants
The cosmic X-ray background (XRB)
The γ-ray sky: full sky survey
The γ-ray sky: discrete sources with CGRO/EGRET
The γ-ray sky: discrete sources with FERMI/LAT
LAT Full Sky Survey
γ-ray spectroscopy
X-ray astronomy
γ-ray astronomy
Cosmic-ray astrophysics
γ-ray bursts
Basic principles
This lecture
Attenuation coefficients, cross section, and mean free path
Beam of photon with intensity I0 incident through thickness dx of absorbing material:
dI/dx = -I(x) Nσtot = -I(x) μ0
Mass attenuation length
Attenuation coefficient for photons in air
Basic processes
Photoelectric absorption cross-section
Cross-section for pair production
Evolution of the Sensitivity
Fom detection to imaging and spectroscopy
Perspectives
Why focusing telescopes
Major issue
Refractive index
Grazing telescopes
Numerically, for heavy elements, this leads to
αt = 56 ρ1/2 λnm = 69 ρ1/2/EkeV, (ρ in g/cm3)
Grazing incidence: reflectance and critical angle
Refractive index (details)
General expression (Drude model):
\[ n(\omega) = \left[ 1-\frac{e^2n_a}{\epsilon_0 m} \sum_s \frac{g_s}{(\omega-\omega_s)^2+i\gamma\omega} \right]^{1/2} \]
High frequency limit (ω≫ωs):
\[ n(\omega) \approx 1-\frac{e^2n_a}{2\epsilon_0 m} \sum_s \frac{g_s}{(\omega-\omega_s)^2+i\gamma\omega} \]
Optical design of grazing telescopes
Angular resolution
Performances of X-ray telescopes
Effective area
Chandra
XMM-Newton: nested mirrors
58 nested mirrors
The Nuclear spectroscopic telescope array: NuSTARR
ESA/ATHENA (launch 2031)
Non-focusing telescopes
Mechanical Collimator
Position sensitivity and background rejection
Collimator
Example: RXTE PCA
Large area, position sensitive, PC for X-ray astronomy
Imaging proportional counters
Multiwire proportional counters: readout methods
Other methods
Spatial aperture modulation: INTEGRAL
Types of detectors: overview
Characteristics of X-ray detectors
Specific requirements
CCD for X-rays
Performances: quantum efficiency
Proportional counter
Note
Proportional counters (details)
Proportional counters (details): example
Quantum efficiency of proportional counter
Dead time
Spectroscopy using CCD
σe: variance on charge, which is smaller than Poisson (free electrons produced by the single X-ray photon are not independent); reduction factor F is called Fano factor:
σe2 = F × Ne = F hν/<w>
Sources
γ-ray energy: from 0.1 MeV to more than 100 EeV (1020 eV)
Foreword
ME and HE Telescopes: peculiarities
Ground-based vs Spaced-based γ-ray telescopes
EGRET: the CGRO pair production instrument
Current pair-production satellites
Extensive Air Showers
Directivity
Confusion with CRP and the γ-ray background
Examples
Created by PHB