Image taken at 05:46:46 UTC on 2022-05-28 with USL012. Radiant is RA = 202.66425, DEC = +16.13974.
Independent Research Astronomer and Space Musician
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Sunday, May 29, 2022
Wednesday, May 25, 2022
Twilight Derivatives
Since change is the nature of the universe, I'm always interested in looking at how things change.
Measuring how things change is simply looking at the difference between two adjacent data points, either in time or space.
In the case of looking at twilight, I'm interested in seeing how the brightness changes as a function of time. If you want to put this in terms of motion, the dimming of the sky after sunset is a lot like a velocity. I can calculate the 'velocity' of the dimming by calculating the derivative, or difference, between two adjacent points in time.
I also like to make various forms of spectra -- also called 'histograms'. I can make a spectrum of the velocities, and then break them up in time so I can see how the brightness is changing at different times of night.
Here's a recent sunset (x-axis is hours after sunset, y-axis is ADU):
and here are the differences for the same time period:
Here's the entire night's derivatives (x-axis is hours after sunset, y-axis is in ADU per 10 seconds):
I can then divide this up into 1000 second (16m 40s) chunks, and make a spectrum (histogram) of the derivatives:
times goes left to right, top to bottom.
At this point, I'm just looking at the data in as many ways as I can think of. I'm not interested (yet) in understanding or explaining what I'm seeing with this data.
Maybe there's nothing interesting at all.
One thing I definitely want to do is a running average to smooth the derivative plot a little to see if there's any underlying structure. If you look at the darkest part of the plot you get an idea of how dynamic the velocity is.
So yeah the velocity is changing, too.
Tuesday, May 24, 2022
Twilight
Here's one of the things I'm interested in looking at pretty closely -- twilight.
Civil twilight is 0 - 0.5 hours (which is saturated on my camera)
Nautical twilight is 0.5 - 1 hour
Astronomical twilight is 1 - 1.5 hours
I can now confirm with these plots that yes indeed at 1.5 hours after / before sunset / sunrise, the sky is as dark as it's gonna get:
and here's the entire night, zoomed in to show the fuzz:
Monday, May 23, 2022
Sky Brightness
Been recently measuring the brightness of a very small portion of sky a few square arcmin) using one of the meteor cameras -- in this case, USL00X -- over the course of a night. I plan on making these measurements (clear or cloudy) for at least the next month. Here's the messy data sofar:
The x-axis the is the number of hours since sunset. The y-axis is the brightness in ADU which ranges from 0 to 255. This also shows the curve for the lunar eclipse that recently happened on 16 May 2022 UTC. That particular curve is hard to see, so I separate it out:
In any case, this is pretty cool data and I'm hoping that I'll be able to see something in this to grab on to. What initially captured my interest was looking at sunrise and sunset (from a project I did several years ago measuring the color of the set / rise sky at different locations).
Here's a closer look at the data going up to 2 hours after sunset:
It's also cool that I can correlate sky brightness with lunar rise and set, but also lunar phase! That last one was a bit of a pleasant surprise.
As I said, the next step is to look and see if there's anything worth grabbing on to. I'll know I've got something when I start questioning why it is that way and start hunting for an answer.
Wednesday, January 5, 2022
Meteor Trail Min and Max LOS and Length
I can take the monthly summary from the GMN for my cameras and (amoung many other things) see what the longest and shortest meteor trails are, and the longest and shortest (LOS) line-of-site distances.
Sofar, here are the numbers (time in UTC, distances in km):
Nov 2021:
Max Len (2021-11-30 07:17:28.9) = 78.35, Min Len (2021-11-26 07:34:55.1) = 3.811
Max LOS (2021-11-16 11:49:54.2) = 561.073, Min LOS (2021-11-12 09:46:18.5) = 82.722
Dec 2021:
Max Len (2021-12-09 12:14:22.5) = 109.247, Min Len (2021-12-13 12:39:46.7) = 3.223
Max LOS (2021-12-13 11:01:33.7) = 559.994, Min LOS (2021-12-01 02:23:52.4) = 88.114
Jan 2022 (1/1 - 1/4):
Max Len (2022-01-02 09:17:46.3) = 100.646, Min Len (2022-01-03 10:46:39.7) = 4.937
Max LOS (2022-01-04 08:00:57.1) = 550.145, Min LOS (2022-01-03 08:42:05.1) = 115.460
Saturday, January 1, 2022
Meteor Stats
For all of this data, I'm just parsing the already-existing GMN monthly summaries and just grabbing the info relevant to my stations and packing it up into histograms.
First is line-of-site distance. For this I compute the great-circle distance between my latitude and longitude, and the center of the meteor path as projected onto the surface of the earth. I also compute the height of the center of the path. Using those two numbers, I can compute the line-of-site distance.
In my case, I have six cameras (USL00X, USL00Y, USL00Z, USL010, USL011, and USL012. The distribution of LOS distances is shown below:
Each camera is color coded. Light blue = 00X, orange = 00Y, yellow = 00Z, dark blue = 010, red = 011, black = 012. In this case, the x-axis is the LOS distance in km, and the y-axis shows the number of meteors for a particular camera.
Next is Meteor trail length (km):
Meteor trail duration (in seconds):
Number of stations making a positive ID:
Magnitude:
... and finally a plot that shows the number of meteors detected for every hour of every day of the month of Dec 2021. The x-axis is the day number of the month, and the y-axis is the hour of the day. The lighter the color, the more meteors detected that hour:
Cloud Pre-Project Investigation
Still not quite sure what I'm gonna do with all-sky images of clouds, but now at least I know how to modify the camera parameters to allow me to have some hope of collecting some image data soon. The next step will be to actually grab the images, store them in memory, and then write them to a FITS file. Once I get that far, I can sit back and look at images and image sequences and see what I can do with them.
Here's a full-FOV image (USL012, pointing roughly north):
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