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author | Joseph Hunkeler <jhunkeler@gmail.com> | 2015-07-08 20:46:52 -0400 |
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committer | Joseph Hunkeler <jhunkeler@gmail.com> | 2015-07-08 20:46:52 -0400 |
commit | fa080de7afc95aa1c19a6e6fc0e0708ced2eadc4 (patch) | |
tree | bdda434976bc09c864f2e4fa6f16ba1952b1e555 /pkg/utilities/nttools/doc/wcspars.hlp | |
download | iraf-linux-fa080de7afc95aa1c19a6e6fc0e0708ced2eadc4.tar.gz |
Initial commit
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diff --git a/pkg/utilities/nttools/doc/wcspars.hlp b/pkg/utilities/nttools/doc/wcspars.hlp new file mode 100644 index 00000000..12e2dae1 --- /dev/null +++ b/pkg/utilities/nttools/doc/wcspars.hlp @@ -0,0 +1,184 @@ +.help wcspars Jul93 tables +.ih +NAME +wcspars -- Edit the parameter set that defines a world coordinate +system. +.ih +USAGE +wcspars +.ih +DESCRIPTION +The parameters in this pset are used to define a simple world +coordinate system (WCS) for use by various tasks that require such +information, such as 'wcslab' or 'siaper'. + +Note that this is a pset, not an executable task; it defines a set of +parameters used by other tasks. Invoking the pset by name runs 'eparm' +on the parameter set, allowing the user to modify the parameters. +Alternatively, the parameters may be modified on the command linne by +specifying the pset name and parameter name. For example, you can +type 'wcspars.ctype="ra---tan"'. Parameters may also be edited by +using 'eparam' on the calling task. An example is the task 'wcslab'. By +typing 'eparam wcslab', positioning the cursor on the parameter +'wcspars', and type ':e', the user would then be editing the parameters +in this pset. + +A WCS is used to transform coordinates from one system to another. +For example, for converting from pixel coordinates to celestial +coordinates. To perform such transformations, certain information is +required, such as the type of system. Below is a brief description of +the IRAF implementation of WCS and how to the parameters in this pset +to define a WCS. + +The IRAF implementation defines a transformation from some "logical" +system (e.g., pixel space) to some "world" system (e.g., RA and DEC). +The first piece of information required is the type of world system is +being dealt with. At the moment, there are two general systems +defined: 'linear' which provides a linear mapping from the logical to +world systems, and the celestial projects which provide a mapping from +pixel space to celestial coordinate space. The parameters 'crtype1' and +'ctype2' are used to specify the type of system. If a linear system is +desired, both parameters will have the value "linear". If the TANGENT +plane projection is desired where the first axis represents RA and the +second represents DEC, then the parameters would have the values, +'ctype1 = "ra---tan"', 'ctype2 = "dec--tan"'. There are also a sine +projection (SIN) and arc (ARC) projection provided. + +The scale factor and rotation between the two systems are defined by +a coordinate transformation (CD) matrix. Through matrix +multiplication, the logical coordinates are multiplied by the CD +matrix to produce the world coordinates. The matrix is represented in +the parameters as follows: +.nf + + |---------------| + | cd1_1 cd1_2 | + | | + | cd2_1 cd2_2 | + |---------------| + +.fi +To construct the CD matrix, the following definitions may be used: +.nf + + cd1_1 = Sx * cos(PA) + cd1_2 = -Sy * sin(PA) + cd2_1 = Sx * sin(PA) + cd2_2 = Sy * cos(PA) + +.fi +where Sx and Sy are the scale factors from the logical to world +systems and PA is the angle of rotation between the two systems +(positive rotation is counterclockwise). + +There is a special case for the transformation to RA and DEC. Since RA +increases "to the left", opposite of standard convention, -1 needs +to be multiplied through the CD matrix for the first axis. This +results in the formulas below: +.nf + + cd1_1 = -Sx * cos(PA) + cd1_2 = Sy * sin(PA) + cd2_1 = Sx * sin(PA) + cd2_2 = Sy * cos(PA) + +.fi + +Finally, the origins of the logical and world systems must be defined. +The parameters 'crpix1' and 'crpix2' define the coordinate in the logical +space that corresponds to the coordinate in world space defined by the +parameters 'crval1' and 'crval2'. Quite simply, the coordinate (crpix1, +crpix2) in the logical space, when transformed to the world space, +would be the coordinate (crval1, crval2). + +The last set of parameters, 'log_x1', 'log_x2', 'log_y1', 'log_y2', define a +region in the logical space over which the transformation is valid. +.ih +PARAMETERS +.ls (crtype1 = "linear") [string] +The system type of the first axis. Possible values depend on what +transformations have been implemented in the IRAF system. To date the +following values represent valid transformations: linear, xxx--tan, +xxx-sin, xxx-arc (where xxx is either "ra-" or "dec"). Note that if any +of the celestial transformations are used, the "ra" must appear in one +of 'crtype1' or 'crtype2' and "dec" must appear in the other parameter. +.le +.ls (crtype2 = "linear") [string] +The system type of the second axis. See above for values. +.le +.ls (crpix1 = 0.) [real] +The X coordinate of the reference point in logical space that +corresponds to the reference point in the world space. +.le +.ls (crpix2 = 0.) [real] +The Y coordinate of the reference point in logical space that +corresponds to the reference point in the world space. +.le +.ls (crval1 = 0.) [real] +The X coordinate of the reference point in world space that +corresponds to the reference point in the logical space. +.le +.ls (crval2 = 0.) [real] +The Y coordinate of the reference point in world space that +corresponds to the reference point in the logical space. +.le +.ls (cd1_1 = 1.) [real] +Entry in the CD matrix. Usually has the value <xscale * cos(angle)>, +or for RA and DEC systems, <-xscale * cos(angle)>. +.le +.ls (cd1_2 = 0.) [real] +Entry in the CD matrix. Usually has the value <-yscale * sin(angle)>, +or for RA and DEC systems, <yscale * sin(angle)>. +.le +.ls (cd2_1 = 0.) [real] +Entry in the CD matrix. Usually has the value <xscale * sin(angle)>. +.le +.ls (cd2_2 = 1.) [real] +Entry in the CD matrix. Usually has the value <yscale * cos(angle)>. +.le +.ls (log_x1 = 0.) [real] +The lower X axis extent in logical space over which the transformation +is valid. +.le +.ls (log_x2 = 0.) [real] +The upper X axis extent in logical space over which the transformation +is valid. +.le +.ls (log_y1 = 0.) [real] +The lower Y axis extent in logical space over which the transformation +is valid. +.le +.ls (log_y2 = 0.) [real] +The upper Y axis extent in logical space over which the transformation +is valid. +.le +.ih +EXAMPLES +1. The following example +is for an image that does not contain any WCS information. +The image is 512x512 pixels, where the pixels are approximately 1/10th +an arcsecond in size, whose center pixel is located at 9h 22m 30.5s +and -15o 5m 42s and is rotated 30 degrees towards the west: +.nf + + ctype1 = 'ra---tan' + ctype2 = 'dec--tan' + crpix1 = 256.0 + crpix2 = 256.0 + crval1 = 140.62708 + crval2 = -15.09500 + cd1_1 = -2.405626e-5 + cd1_2 = 1.388889e-5 + cd2_1 = 1.388889e-5 + cd2_2 = 2.405626e-5 + log_x1 = 1. + log_x2 = 512. + log_y1 = 1. + log_y2 = 512. + +.fi +.ih +BUGS +.ih +SEE ALSO +.endhelp |