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COMT 391 1
Satellite Basics
COMT 391 Wireless
COMT 391 2
Satellite Components
• Satellite Subsystems
– Telemetry, Tracking, and Control
– Electrical Power and Thermal Control
– Attitude Control
– Communications Subsystem
COMT 391 3
Satellite Orbits
• Equatorial
• Inclined
• Polar
COMT 391 4
Orbital Mechanics
Without
Force
Gravity
Effect of
Gravity
COMT 391 5
Here’s the Math…
• Gravity depends on the mass of the
earth, the mass of the satellite, and the
distance between the center of the earth
and the satellite
• For a satellite traveling in a circle, the
speed of the satellite and the radius of
the circle determine the force (of
gravity) needed to maintain the orbit
COMT 391 6
But…
• The radius of the orbit is also the
distance from the center of the earth.
• For each orbit the amount of gravity
available is therefore fixed
• That in turn means that the speed at
which the satellite travels is determined
by the orbit
COMT 391 7
Let’s look in a Physics Book…
• From what we have deduced so far,
there has to be an equation that relates
the orbit and the speed of the satellite:
T = 2π
r3
4 ⋅1014
T is the time for one full revolution around the orbit, in seconds
r is the radius of the orbit, in meters, including the radius of the
earth (6.38x106
m).
COMT 391 8
The Most Common Example
• “Height” of the orbit = 22,300 mile
• That is 36,000km = 3.6x107
m
• The radius of the orbit is
3.6x107
m + 6.38x106
m = 4.2x107
m
• Put that into the formula and …
COMT 391 9
The Geosynchronous Orbit
• The answer is T = 86,000 sec (rounded)
• 86,000 sec = 1,433 min = 24hours
(rounded)
• The satellite needs 1 day to complete an
orbit
• Since the earth turns once per day, the
satellite moves with the surface of the
earth.
COMT 391 10
Assignment
• How long does a Low Earth Orbit
Satellite need for one orbit at a height of
200miles = 322km = 3.22x105
m
• Do this:
– Add the radius of the earth, 6.38x106
m
– Compute T from the formula
– Change T to minutes or hours
T = 2π
r3
4 ⋅1014
COMT 391 11
GEO Coverage
• Altitude is about 6 times the earth’s
radius
• Three satellite can cover the surface of
the earth
COMT 391 12
Orbit Examples
• Geostationary
– Equatorial and Geosynchronous
• Inclined Geosynchonous
– Satellite moves north/south relative to the
earth station
• Polar LEO
– Satellite group covers the entire earth
COMT 391 13
LEOS Coverage
• Altitude is 1/6 of the earth’s radius
COMT 391 14
Communication Frequencies
• Uplink (Earth to Satellite)
– C Band: around 6 GHz
– Ku Band: around 14 GHz
– Ka Band: around 30 GHz
• Downlink (Satellite to Earth)
– C Band: around 4 GHz
– Ku Band: around 12 GHz
– Ka Band: around 20 GHz

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04 basic sat

  • 1. COMT 391 1 Satellite Basics COMT 391 Wireless
  • 2. COMT 391 2 Satellite Components • Satellite Subsystems – Telemetry, Tracking, and Control – Electrical Power and Thermal Control – Attitude Control – Communications Subsystem
  • 3. COMT 391 3 Satellite Orbits • Equatorial • Inclined • Polar
  • 4. COMT 391 4 Orbital Mechanics Without Force Gravity Effect of Gravity
  • 5. COMT 391 5 Here’s the Math… • Gravity depends on the mass of the earth, the mass of the satellite, and the distance between the center of the earth and the satellite • For a satellite traveling in a circle, the speed of the satellite and the radius of the circle determine the force (of gravity) needed to maintain the orbit
  • 6. COMT 391 6 But… • The radius of the orbit is also the distance from the center of the earth. • For each orbit the amount of gravity available is therefore fixed • That in turn means that the speed at which the satellite travels is determined by the orbit
  • 7. COMT 391 7 Let’s look in a Physics Book… • From what we have deduced so far, there has to be an equation that relates the orbit and the speed of the satellite: T = 2π r3 4 ⋅1014 T is the time for one full revolution around the orbit, in seconds r is the radius of the orbit, in meters, including the radius of the earth (6.38x106 m).
  • 8. COMT 391 8 The Most Common Example • “Height” of the orbit = 22,300 mile • That is 36,000km = 3.6x107 m • The radius of the orbit is 3.6x107 m + 6.38x106 m = 4.2x107 m • Put that into the formula and …
  • 9. COMT 391 9 The Geosynchronous Orbit • The answer is T = 86,000 sec (rounded) • 86,000 sec = 1,433 min = 24hours (rounded) • The satellite needs 1 day to complete an orbit • Since the earth turns once per day, the satellite moves with the surface of the earth.
  • 10. COMT 391 10 Assignment • How long does a Low Earth Orbit Satellite need for one orbit at a height of 200miles = 322km = 3.22x105 m • Do this: – Add the radius of the earth, 6.38x106 m – Compute T from the formula – Change T to minutes or hours T = 2π r3 4 ⋅1014
  • 11. COMT 391 11 GEO Coverage • Altitude is about 6 times the earth’s radius • Three satellite can cover the surface of the earth
  • 12. COMT 391 12 Orbit Examples • Geostationary – Equatorial and Geosynchronous • Inclined Geosynchonous – Satellite moves north/south relative to the earth station • Polar LEO – Satellite group covers the entire earth
  • 13. COMT 391 13 LEOS Coverage • Altitude is 1/6 of the earth’s radius
  • 14. COMT 391 14 Communication Frequencies • Uplink (Earth to Satellite) – C Band: around 6 GHz – Ku Band: around 14 GHz – Ka Band: around 30 GHz • Downlink (Satellite to Earth) – C Band: around 4 GHz – Ku Band: around 12 GHz – Ka Band: around 20 GHz