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eventdft_cmd.cli
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eventdft_cmd.cli
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#
# The following is for use with the program CLIG
# see http://wsd.iitb.fhg.de/~kir/clighome/
#
Name eventdft
Usage {Search the Discrete Fourier Transform of a set of TOAs for periodicities}
Version [exec date +%Y-%m-%d]
Commandline all_args
Flag -days days {Events are in days since MJD0 (default is seconds)}
Flag -mjds mjds {Events are in MJDs}
Flag -double double {Events are in binary double precision (default is ASCII)}
Flag -iout iout {Send the list of freqs and incoherently summed powers to stdout}
Flag -cout cout {Send the list of freqs and coherently summed powers to stdout}
Flag -nocoherent nocoherent {Do not sum powers coherently in the search}
Flag -noincoherent noincoherent {Do not sum powers incoherently in the search}
Flag -nostatus nostatus {Do not print percent complete status to STDOUT}
Double -fmin fmin {Lowest freq to search (hz)} \
-r 0 oo -d 0.01
Double -fmax fmax {Highest freq to search (hz)} \
-r 0 oo -d 1000.0
Double -fdotbyf fdotbyf {Frequency Derivative / Freq to apply to the events before DFTing} \
-r -oo oo
Double -ifs ifs {Approx number of independent freqs in search} \
-r 0 oo
Double -mjd0 MJD0 {The fiducial time (in MJD) to use as T0 (default sets T0 to the first event)} \
-r 0 oo -d 0.0
Double -time T {The total duration in sec to accept events from the input file (default uses all events)} \
-r 0 oo -d 0.0
Double -start startT {The fraction of the way through T (beginning at MJD0) to start looking at events (default is 0.0)} \
-r 0 oo -d 0.0
Double -end endT {The fraction of the way through T (beginning at MJD0) to stop looking at events (default is 1.0)} \
-r 0 oo -d 1.0
Double -offset offset {A time offset to add to the 1st event in the same units as the events} \
-r -oo oo -d 0.0
Int -numsum numsum {Maximum number of harmonics to sum} \
-r 1 32 -d 8
Int -osamp osamp {Factor to oversample normal (1/T) Fourier spacing} \
-r 1 1000
Int -ncands ncands {Number of candidates to return} \
-r 1 1000 -d 50
Rest infile {File containing input events.} \
-c 1 1