SIXMILE RUN

TARGET 05 · l = 120°, b = 0° · Cassiopeia; Cas A lies about 8° away at l ≈ 112°

Cassiopeia and the Perseus arm, l = 120°

An outer-Galaxy pointing where a spiral arm shows up as its own peak. The easiest way to see Galactic structure in a home-made spectrum.

RA / Dec (J2000)
00h 25m 48s
+62.7°
Transits at midnight
28 Sep
local mean time
Model vLSR range
−110 to 0
km/s, flat rotation
LSR correction over a year
−10 to +26
km/s at 40° N, 75° W

Rotation curves come from the inner Galaxy. Spiral structure is easier to see from out here.

Why it is interesting. At l = 120° the line of sight leaves the solar circle immediately and heads outward, so there is no tangent point. Under circular rotation, velocity on this sightline only gets more negative with distance. The flat-curve model runs from 0 down to about −110 km/s at R = 20 kpc. Because velocity maps cleanly to distance here, gas that is bunched up in a spiral arm appears as a separate bump in the spectrum rather than blending into everything else.

What you’ll see. Usually two components: local gas near zero, and a second, weaker peak at a few tens of km/s negative from the Perseus arm. Seeing that second peak with a small antenna is a good result and a fair test of your baseline. If the second peak moves when you change your bandpass correction, it was the bandpass.

Practicalities. At +63° declination this pointing is circumpolar from anywhere north of about 27° N, so it is available any time of night, any time of year. That makes it a good repeatable reference for comparing receiver changes. Cassiopeia A, one of the brightest continuum sources in the sky, lies about 8° away near l ≈ 112°, b ≈ −2°. A wide beam may catch some of it, which shows up as total power rather than line.

Model velocity along the sightline

Radial velocity (LSR) of gas at each distance along l = 120°, b = 0°, if everything moved on circular orbits at 220 km/s. The line stops where the sightline leaves R = 20 kpc.

−150−100−500+5002468101214DISTANCE FROM SUN (KPC)V LSR (KM/S)

In frequency, that model range is 1420.406 to 1420.925 MHz in the LSR frame. Your receiver sees it shifted by the correction in the last box above, so leave a margin of about 0.2 MHz either side when you set the span.

How high it gets

Altitude at meridian transit and time above the horizon per sidereal day, for this pointing at a range of observer latitudes. Below about 20° the beam starts picking up ground, so the last column is the one to plan on.

LatitudeTransit altitudeAbove horizonAbove 20°
60° N87°alwaysalways
50° N77°alwaysalways
40° N67°always17.4 h
30° N57°always14.0 h
20° N47°17.9 h11.3 h
0°27°12.0 h5.5 h
20° S7°6.0 h0 h
35° Snever rises0 h0 h

Transit time by month

Local mean time of meridian transit on the 1st of each month. That is clock time without daylight saving, corrected by four minutes for every degree you sit east or west of your time zone's central meridian. The tools do it for your exact site. The transit comes about four minutes earlier each day.

  1. Jan17:41
  2. Feb15:39
  3. Mar13:49
  4. Apr11:47
  5. May09:49
  6. Jun07:48
  7. Jul05:50
  8. Aug03:48
  9. Sep01:46
  10. Oct23:44
  11. Nov21:42
  12. Dec19:44

Read alongside

Coordinates, visibility, transit times and the LSR swing are computed for this page with the same code as our calculators. The velocity model is circular rotation on a flat curve with R₀ = 8.5 kpc and V₀ = 220 km/s (IAU 1985), the textbook first approximation. Real spectra depart from it, and the notes above say where. Found an error? Tell us.