<?xml version="1.0" encoding="utf-8"?>
<rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>Recent changes to WSnapshotAlgorithm</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>Recent changes to WSnapshotAlgorithm</description><atom:link href="https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/feed" rel="self"/><language>en</language><lastBuildDate>Sun, 23 Aug 2015 09:27:42 -0000</lastBuildDate><atom:link href="https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/feed" rel="self" type="application/rss+xml"/><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v9
+++ v10
@@ -1,8 +1,10 @@
-I've implemented an algorithm that has approximately the same performance as the W-snapshot algorithm suggested by Cornwell et al. (2012). The algorithm in WSClean is slightly different though. In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in [the WSClean paper](http://arxiv.org/abs/1407.1943). It seems to be worthwhile for MWA snapshots of a few minutes with images of 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree, causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.
+I've implemented an algorithm that has approximately the same performance as the W-snapshot algorithm suggested by Cornwell et al. (2012). The algorithm in WSClean is slightly different though. In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in [the WSClean paper](http://arxiv.org/abs/1407.1943). It seems to be worthwhile for MWA snapshots of a few minutes with images of 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree, and provides a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.

-To use this method, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre tool with the following parameters:
+To use this method, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run [the chgcentre tool](chgcentre) with the following parameters:

     :::text
     chgcentre -minw -shiftback copy.ms

 This will calculate the optimal projection direction, perform required phase rotations and shifts, and add some keywords to the measurement set. WSClean will recognize the presence of those keywords and perform the recentring, so WSClean can be run in the normal way. Since the visibilities are rewritten by chgcentre in a non-standard projection, you cannot use that measurement set with most other tools anymore (that's why it should be copied).
+
+[The chgcentre page](chgcentre) provides further information about the chgcentre tool.
&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Sun, 23 Aug 2015 09:27:42 -0000</pubDate><guid>https://sourceforge.net1b4dafc47538432020524748ae54e41b41af3adc</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v8
+++ v9
@@ -1,4 +1,4 @@
-I've implemented an algorithm that is similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). The algorithm in WSClean is slightly different though. In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in [the WSClean paper](http://arxiv.org/abs/1407.1943). It seems to be worthwhile for MWA snapshots of a few minutes with images of 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree, causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.
+I've implemented an algorithm that has approximately the same performance as the W-snapshot algorithm suggested by Cornwell et al. (2012). The algorithm in WSClean is slightly different though. In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in [the WSClean paper](http://arxiv.org/abs/1407.1943). It seems to be worthwhile for MWA snapshots of a few minutes with images of 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree, causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.

 To use this method, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre tool with the following parameters:

&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Sat, 13 Sep 2014 02:12:01 -0000</pubDate><guid>https://sourceforge.netdc5b42151103f9d248f5806ef59cc4b89b146150</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v7
+++ v8
@@ -1,4 +1,4 @@
-I've implemented an algorithm that is similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). The algorithm in WSClean is slightly different though. In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in the WSClean paper. It seems to be worthwhile for MWA snapshots of a few minutes with images of 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree, causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.
+I've implemented an algorithm that is similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). The algorithm in WSClean is slightly different though. In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in [the WSClean paper](http://arxiv.org/abs/1407.1943). It seems to be worthwhile for MWA snapshots of a few minutes with images of 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree, causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.

 To use this method, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre tool with the following parameters:

&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Sat, 13 Sep 2014 01:17:04 -0000</pubDate><guid>https://sourceforge.net984af98b31bc33058d0f414151661fb993556c2b</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v6
+++ v7
@@ -1,4 +1,4 @@
-I've implemented an algorithm similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in the WSClean paper. It seems to be worthwhile for MWA images with 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree., causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.
+I've implemented an algorithm that is similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). The algorithm in WSClean is slightly different though. In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in the WSClean paper. It seems to be worthwhile for MWA snapshots of a few minutes with images of 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree, causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.

 To use this method, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre tool with the following parameters:

&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Tue, 09 Sep 2014 15:21:22 -0000</pubDate><guid>https://sourceforge.nete92966f1eb275a6bc77a94ed0352dbfaac8a6e99</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v5
+++ v6
@@ -1,6 +1,6 @@
-I've implemented an algorithm similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in the WSClean paper. It seems to be worthwhile for MWA at zenith angles &amp;gt; 20 degree., causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees.
+I've implemented an algorithm similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in the WSClean paper. It seems to be worthwhile for MWA images with 3072 x 3072 pixels at zenith angles &amp;gt; 20 degree., causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees. For larger images the speed-up will be greater.

-To do this, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre tool with the following parameters:
+To use this method, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre tool with the following parameters:

     :::text
     chgcentre -minw -shiftback copy.ms
&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Wed, 20 Aug 2014 11:48:20 -0000</pubDate><guid>https://sourceforge.net4326a7a22a34b466d25b8ffc5b1fb92e212d8361</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v4
+++ v5
@@ -1,6 +1,6 @@
 I've implemented an algorithm similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in the WSClean paper. It seems to be worthwhile for MWA at zenith angles &gt; 20 degree., causing a speed-up of about a factor of 3 at zenith angles &gt; 45 degrees.

-To do this, make a copy of your measurement set(!). This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre with the following parameters:
+To do this, start by making a copy of your measurement set. This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre tool with the following parameters:

     :::text
     chgcentre -minw -shiftback copy.ms
&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Fri, 27 Jun 2014 00:42:24 -0000</pubDate><guid>https://sourceforge.net1b18a09af6530734a9215f98b660dfcf535224e7</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v3
+++ v4
@@ -5,4 +5,4 @@
     :::text
     chgcentre -minw -shiftback copy.ms

-This will calculate the optimal projection direction, perform required phase rotations and shifts, and add some keywords to the measurement set. WSClean will recognize the presence of those keywords and perform the recentring, so WSClean can be run in the normal way. Since the visbilities are rewritten by chgcentre in a non-standard projection, you cannot use that measurement set with any other tool anymore (that's why it should be copied).
+This will calculate the optimal projection direction, perform required phase rotations and shifts, and add some keywords to the measurement set. WSClean will recognize the presence of those keywords and perform the recentring, so WSClean can be run in the normal way. Since the visibilities are rewritten by chgcentre in a non-standard projection, you cannot use that measurement set with most other tools anymore (that's why it should be copied).
&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Wed, 25 Jun 2014 10:18:58 -0000</pubDate><guid>https://sourceforge.net95f82141c8b6904670569b964db11e2b65d376cb</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v2
+++ v3
@@ -5,4 +5,4 @@
     :::text
     chgcentre -minw -shiftback copy.ms

-This will calculate the optimal projection direction, perform required phase rotations and shifts, and add some keywords to the measurement set. WSClean will recognize the presence of those keywords and perform the recentring, so WSClean can be run in the normal way. Since the visbilities are rewritten by chgcentre in a non-standard projection, you cannot use that measurement set with any other tool anymore (that's why it should be copied). These timings speed-ups include the time that chgcentre takes. 
+This will calculate the optimal projection direction, perform required phase rotations and shifts, and add some keywords to the measurement set. WSClean will recognize the presence of those keywords and perform the recentring, so WSClean can be run in the normal way. Since the visbilities are rewritten by chgcentre in a non-standard projection, you cannot use that measurement set with any other tool anymore (that's why it should be copied).
&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Tue, 10 Jun 2014 11:03:38 -0000</pubDate><guid>https://sourceforge.net25184d9a3b95aa39bf37d7ce2cfc7bd59a2efffe</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;pre&gt;--- v1
+++ v2
@@ -2,6 +2,7 @@

 To do this, make a copy of your measurement set(!). This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre with the following parameters:

-chgcentre -minw -shiftback copy.ms
+    :::text
+    chgcentre -minw -shiftback copy.ms

 This will calculate the optimal projection direction, perform required phase rotations and shifts, and add some keywords to the measurement set. WSClean will recognize the presence of those keywords and perform the recentring, so WSClean can be run in the normal way. Since the visbilities are rewritten by chgcentre in a non-standard projection, you cannot use that measurement set with any other tool anymore (that's why it should be copied). These timings speed-ups include the time that chgcentre takes. 
&lt;/pre&gt;
&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Sat, 15 Mar 2014 23:19:59 -0000</pubDate><guid>https://sourceforge.net0e3ba23604c9a0f652dcc85fa959978819cc2d6e</guid></item><item><title>WSnapshotAlgorithm modified by André Offringa</title><link>https://sourceforge.net/p/wsclean/wiki/WSnapshotAlgorithm/</link><description>&lt;div class="markdown_content"&gt;&lt;p&gt;I've implemented an algorithm similar to the W-snapshot algorithm suggested by Cornwell et al. (2012). In WSClean, it consists of phase rotating the visibilities to zenith, and then recentring the image during w-stacking. Mathematical details are explained in the WSClean paper. It seems to be worthwhile for MWA at zenith angles &amp;gt; 20 degree., causing a speed-up of about a factor of 3 at zenith angles &amp;gt; 45 degrees.&lt;/p&gt;
&lt;p&gt;To do this, make a copy of your measurement set(!). This measurement set should be phased up to the phase centre that you want to image (as it normally would be). Then, run the chgcentre with the following parameters:&lt;/p&gt;
&lt;p&gt;chgcentre -minw -shiftback copy.ms&lt;/p&gt;
&lt;p&gt;This will calculate the optimal projection direction, perform required phase rotations and shifts, and add some keywords to the measurement set. WSClean will recognize the presence of those keywords and perform the recentring, so WSClean can be run in the normal way. Since the visbilities are rewritten by chgcentre in a non-standard projection, you cannot use that measurement set with any other tool anymore (that's why it should be copied). These timings speed-ups include the time that chgcentre takes. &lt;/p&gt;&lt;/div&gt;</description><dc:creator xmlns:dc="http://purl.org/dc/elements/1.1/">André Offringa</dc:creator><pubDate>Sat, 15 Mar 2014 07:03:15 -0000</pubDate><guid>https://sourceforge.net6e363006ac3f7f44927f1f5692fb9b565fd901f7</guid></item></channel></rss>