radio telescope receivers Flashcards

1
Q

by a total power telescope, we mean

A

something that turns the received radio power from a source into a proportional voltage that can be easily measured and recorded

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2
Q

components - antenna

A

turns the EM wave into a proportional voltage

this noise voltage has an approximately white spectrum with a power per Hz of KbTa

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3
Q

components - Low-noise preamplifier

A

boosts voltage by around a factor of 1000 so the microvolt signal from the antenna is now millivolts and strong enough not to be degraded or lost in further processing

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4
Q

components - filter

A

restricts the range in frequencies, defining the bandwidth

also helps to cut out interfering signals

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5
Q

components - mixer

A

shifts the band to a lower frequency by mixing (multiplying)the signal with a sinusoidal local oscillator

the signal can be shifted to baseband, around 0Hz

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6
Q

components - square law detector

A

we are interested in the power of the signal, not the wave voltage

power prop to v^2 so need to sqaure v

a suitable diode can do this or it can be done digitally

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7
Q

components - integrator (low-pass filter)

A

this averages the fluctuating ouput of the detector to determine its mean level accurately and hence improve the SNR

this can be done in analog electronics, with a low-pass filter or digitally

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8
Q

in practice what else is involved in total power radio telescope?

A

several filtering and mixing stages

the LNA is often cooled to reduce noise

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9
Q

drift scan

A

letting a source drift in and out of the beam of a fixed antenna

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10
Q

in radio astronomy, bandwidths are usually

A

narrow
delta v /v around 0.01

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11
Q

the output of the filter is

A

band-limited nosie

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12
Q

all the adjacent frequency components in the band beat together to give

A

a quasi-sinusoidal underlying waveform

an envelope fluctuating randomly

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13
Q

if we mix to baseband, the output of the detector is

A

the fluctuating envelope squared

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14
Q

self noise

A

uncertainty in the mean level due to the naturally fluctuating nature of the signal

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15
Q

what is the solution to self-noise

A

average the signal over time with the integrator

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16
Q

what is needed for averaging the signal over time with the integrator

A

samples must be statistically independent, so there is no advantage in a sampling period shorter than 1/ delta v

17
Q

if the observation lasts for t, the number of independent measurements is

A

N= t/coherence time
=approx delta v t

18
Q

the uncertainty in a measurement drops as

A

sqrt N

19
Q

SNR=sqrt N = sqrt (delta v t) is only correct if

A

there is no other source of noise

20
Q

in a perfect system, with only source noise present, the mean output is proportional to

A

the antenna temp from the source alone

21
Q

in practical systems, additional factors contribute to the noise. EG

A

the LNA adds extra noise, making antenna temp appear as T_lna when no source is present

22
Q

T_A from the antenna may itself contain many components

A

Ta= Tsource + Tbackground + Tatmosphere +Tground

23
Q

we can distinguish Tsource form the rest by

A

chopping (beam-switching) on and off the source

24
Q

if nothing else changes while switching then

A

Tsource+Ton - Toff

25
Q

Tsystem

A

the effective antenna temp of the telescope as if all the noise was coming in via the antenna
(everything added together)

26
Q

at the higher observing frequencies, what is the relationship between Tsys and TA

A

Tsys»TA ie almost all noise present is from the electronics

27
Q

for nearly all sources at all frequencies, what is the relationship between Tsource and Tsys

A

Tsource &laquo_space;Tsys

28
Q

what is Smin (after taking the limiting sensitivity at SNR=1)

A

the minimum detectable flux density detectable in time t

(radiometer equation)

29
Q
A