Class: Orbit::Site
- Inherits:
-
Object
- Object
- Orbit::Site
- Defined in:
- lib/orbit/site.rb
Instance Attribute Summary collapse
-
#geo ⇒ Object
Returns the value of attribute geo.
Instance Method Summary collapse
- #altitude ⇒ Object
- #get_look_angle(eci) ⇒ Object
- #get_position(date) ⇒ Object
-
#initialize(lat, lon, alt) ⇒ Site
constructor
A new instance of Site.
- #latitude_deg ⇒ Object
- #latitude_rad ⇒ Object
- #longitude_deg ⇒ Object
- #longitude_rad ⇒ Object
- #view_angle_to_satellite_at_time(sat, time) ⇒ Object
Constructor Details
#initialize(lat, lon, alt) ⇒ Site
Returns a new instance of Site.
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# File 'lib/orbit/site.rb', line 7 def initialize( lat, lon, alt ) alt = alt / 1000 #km @geo = GeocentricCoordinates.new( OrbitGlobals.deg_to_rad( lat ), OrbitGlobals.deg_to_rad( lon ), alt ) end |
Instance Attribute Details
#geo ⇒ Object
Returns the value of attribute geo.
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# File 'lib/orbit/site.rb', line 5 def geo @geo end |
Instance Method Details
#altitude ⇒ Object
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# File 'lib/orbit/site.rb', line 28 def altitude @geo.altitude end |
#get_look_angle(eci) ⇒ Object
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# File 'lib/orbit/site.rb', line 41 def get_look_angle(eci) # Calculate the ECI coordinates for this Site object at the time # of interest. date = eci.date eciSite = Eci.new(@geo, date) vecRgRate = Vector.new(eci.velocity.m_x - eciSite.velocity.m_x, eci.velocity.m_y - eciSite.velocity.m_y, eci.velocity.m_z - eciSite.velocity.m_z) x = eci.position.m_x - eciSite.position.m_x y = eci.position.m_y - eciSite.position.m_y z = eci.position.m_z - eciSite.position.m_z w = Math.sqrt(OrbitGlobals::sqr(x) + OrbitGlobals::sqr(y) + OrbitGlobals::sqr(z)) vecRange = Vector.new(x, y, z, w) # The site's Local Mean Sidereal Time at the time of interest. theta = OrbitGlobals.time_to_lmst( date, longitude_rad) sin_lat = Math.sin(latitude_rad) cos_lat = Math.cos(latitude_rad) sin_theta = Math.sin(theta) cos_theta = Math.cos(theta) top_s = sin_lat * cos_theta * vecRange.m_x + sin_lat * sin_theta * vecRange.m_y - cos_lat * vecRange.m_z top_e = -sin_theta * vecRange.m_x + cos_theta * vecRange.m_y top_z = cos_lat * cos_theta * vecRange.m_x + cos_lat * sin_theta * vecRange.m_y + sin_lat * vecRange.m_z az = Math.atan(-top_e / top_s) if (top_s > 0.0) az += OrbitGlobals::PI end if (az < 0.0) az += 2.0 * OrbitGlobals::PI end el = Math.asin(top_z / vecRange.m_w) rate = (vecRange.m_x * vecRgRate.m_x + vecRange.m_y * vecRgRate.m_y + vecRange.m_z * vecRgRate.m_z) / vecRange.m_w topo = TopocentricHorizonCoordinates.new(az, # azimuth, radians el, # elevation, radians vecRange.m_w, # range, km rate) # rate, km / sec #if WANT_ATMOSPHERIC_CORRECTION # Elevation correction for atmospheric refraction. # Reference: Astronomical Algorithms by Jean Meeus, pp. 101-104 # Note: Correction is meaningless when apparent elevation is below horizon topo.elevation += OrbitGlobals::deg_to_rad((1.02 / Math.tan(OrbitGlobals::deg_to_rad(OrbitGlobals::rad_to_deg(el) + 10.3 / (OrbitGlobals::rad_to_deg(el) + 5.11)))) / 60.0) if (topo.elevation < 0.0) topo.elevation = el # Reset to true elevation end if (topo.elevation > (OrbitGlobals::PI / 2)) topo.elevation = (OrbitGlobals::PI / 2) end #endif return topo end |
#get_position(date) ⇒ Object
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# File 'lib/orbit/site.rb', line 32 def get_position(date) return Eci.new(@geo, date) end |
#latitude_deg ⇒ Object
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# File 'lib/orbit/site.rb', line 20 def latitude_deg OrbitGlobals::rad_to_deg( latitude_rad ) end |
#latitude_rad ⇒ Object
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# File 'lib/orbit/site.rb', line 12 def latitude_rad @geo.latitude_rad end |
#longitude_deg ⇒ Object
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# File 'lib/orbit/site.rb', line 24 def longitude_deg OrbitGlobals::rad_to_deg( longitude_rad ) end |
#longitude_rad ⇒ Object
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# File 'lib/orbit/site.rb', line 16 def longitude_rad @geo.longitude_rad end |
#view_angle_to_satellite_at_time(sat, time) ⇒ Object
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# File 'lib/orbit/site.rb', line 36 def view_angle_to_satellite_at_time( sat, time ) sat_position = sat.eci_position_at_time( time ) topoLook = get_look_angle( sat_position ) end |