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Volume 33, Issue 3
The use of a Kolmogorov--Smirnov type statistic in testing hypotheses about seasonal variation.
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Research Article
The use of a Kolmogorov--Smirnov type statistic in testing hypotheses about seasonal variation.
Online download statistics by month:
Online download statistics by month: June 2000 to August 2024
Abstract
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Feb 2004
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Mar 2004
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Apr 2004
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May 2004
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Jun 2004
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Jul 2004
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Aug 2004
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Sep 2004
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Oct 2004
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Nov 2004
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Dec 2004
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Jan 2005
33
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Feb 2005
8
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Mar 2005
11
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Apr 2005
1
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May 2005
2
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Jun 2005
3
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Jul 2005
25
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Aug 2005
3
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Sep 2005
4
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Oct 2005
10
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Nov 2005
10
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Dec 2005
7
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Jan 2006
5
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0
Feb 2006
3
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0
Mar 2006
5
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0
Apr 2006
6
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0
May 2006
7
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0
Jun 2006
7
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0
Jul 2006
5
0
0
Aug 2006
2
0
0
Sep 2006
9
0
0
Oct 2006
6
0
0
Nov 2006
6
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0
Dec 2006
1
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0
Jan 2007
5
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0
Feb 2007
5
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0
Mar 2007
10
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0
Apr 2007
8
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0
May 2007
7
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0
Jun 2007
7
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Jul 2007
8
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Aug 2007
14
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Sep 2007
6
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Oct 2007
5
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Nov 2007
2
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Dec 2007
3
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Jan 2008
9
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Feb 2008
6
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Mar 2008
15
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Apr 2008
3
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May 2008
2
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Jun 2008
11
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Jul 2008
10
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Aug 2008
3
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Sep 2008
6
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Oct 2008
6
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0
Nov 2008
2
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0
Dec 2008
11
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2
Jan 2009
10
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2
Feb 2009
6
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2
Mar 2009
8
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4
Apr 2009
10
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8
May 2009
10
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7
Jun 2009
11
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5
Jul 2009
6
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4
Aug 2009
14
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9
Sep 2009
9
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0
Oct 2009
8
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8
Nov 2009
6
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11
Dec 2009
15
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2
Jan 2010
6
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3
Feb 2010
9
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6
Mar 2010
27
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7
Apr 2010
13
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7
May 2010
35
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5
Jun 2010
26
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10
Jul 2010
18
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6
Aug 2010
36
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7
Sep 2010
29
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6
Oct 2010
27
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9
Nov 2010
21
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6
Dec 2010
12
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8
Jan 2011
21
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2
Feb 2011
27
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5
Mar 2011
19
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7
Apr 2011
12
0
3
May 2011
21
1
7
Jun 2011
15
0
4
Jul 2011
10
0
2
Aug 2011
8
0
1
Sep 2011
10
0
0
Oct 2011
14
0
4
Nov 2011
19
0
3
Dec 2011
8
0
23
Jan 2012
14
0
17
Feb 2012
4
0
39
Mar 2012
15
0
23
Apr 2012
9
0
27
May 2012
10
0
34
Jun 2012
11
0
39
Jul 2012
10
0
40
Aug 2012
9
0
38
Sep 2012
7
0
65
Oct 2012
24
0
56
Nov 2012
17
0
84
Dec 2012
10
0
74
Jan 2013
23
4
93
Feb 2013
11
0
77
Mar 2013
15
0
121
Apr 2013
21
0
101
May 2013
16
0
106
Jun 2013
3
0
57
Jul 2013
7
0
27
Aug 2013
3
0
35
Sep 2013
6
0
22
Oct 2013
6
0
15
Nov 2013
7
0
37
Dec 2013
3
0
33
Jan 2014
3
0
46
Feb 2014
2
0
69
Mar 2014
17
0
61
Apr 2014
5
0
65
May 2014
10
1
43
Jun 2014
4
0
16
Jul 2014
5
1
16
Aug 2014
9
1
23
Sep 2014
9
0
36
Oct 2014
6
1
32
Nov 2014
6
0
18
Dec 2014
7
0
10
Jan 2015
5
0
13
Feb 2015
4
1
22
Mar 2015
18
0
27
Apr 2015
9
0
20
May 2015
5
0
24
Jun 2015
2
0
24
Jul 2015
5
0
10
Aug 2015
8
0
10
Sep 2015
17
0
14
Oct 2015
3
0
2
Nov 2015
5
0
6
Dec 2015
11
0
4
Jan 2016
5
0
4
Feb 2016
5
0
5
Mar 2016
11
0
11
Apr 2016
7
0
17
May 2016
8
0
16
Jun 2016
5
0
18
Jul 2016
7
0
18
Aug 2016
7
0
14
Sep 2016
40
0
9
Oct 2016
5
0
9
Nov 2016
4
0
2
Dec 2016
1
0
1
Jan 2017
13
0
4
Feb 2017
7
0
8
Mar 2017
6
0
1
Apr 2017
6
0
1
May 2017
13
0
5
Jun 2017
11
0
7
Jul 2017
8
0
6
Aug 2017
12
0
3
Sep 2017
22
0
3
Oct 2017
10
0
6
Nov 2017
24
0
18
Dec 2017
20
0
5
Jan 2018
18
0
15
Feb 2018
30
0
7
Mar 2018
22
0
25
Apr 2018
12
0
21
May 2018
16
0
33
Jun 2018
24
0
52
Jul 2018
18
0
61
Aug 2018
20
0
45
Sep 2018
12
0
29
Oct 2018
18
0
21
Nov 2018
8
0
37
Dec 2018
17
0
21
Jan 2019
14
0
27
Feb 2019
20
0
27
Mar 2019
18
0
38
Apr 2019
17
0
32
May 2019
14
0
26
Jun 2019
4
0
21
Jul 2019
6
0
30
Aug 2019
18
0
27
Sep 2019
4
0
24
Oct 2019
22
0
30
Nov 2019
10
0
33
Dec 2019
12
0
12
Jan 2020
20
0
32
Feb 2020
10
0
18
Mar 2020
16
0
35
Apr 2020
2
0
21
May 2020
28
0
20
Jun 2020
8
0
6
Jul 2020
18
0
11
Aug 2020
8
0
15
Sep 2020
38
0
9
Oct 2020
22
0
15
Nov 2020
16
0
14
Dec 2020
14
0
21
Jan 2021
18
0
16
Feb 2021
12
0
24
Mar 2021
12
0
20
Apr 2021
18
0
13
May 2021
7
0
14
Jun 2021
0
0
33
Jul 2021
0
0
44
Aug 2021
0
0
18
Sep 2021
0
0
33
Oct 2021
6
0
43
Nov 2021
4
0
26
Dec 2021
22
0
6
Jan 2022
26
0
18
Feb 2022
12
0
17
Mar 2022
18
0
18
Apr 2022
24
0
8
May 2022
48
0
33
Jun 2022
38
0
6
Jul 2022
30
0
19
Aug 2022
44
0
6
Sep 2022
40
0
7
Oct 2022
96
0
16
Nov 2022
28
0
8
Dec 2022
26
0
3
Jan 2023
34
0
10
Feb 2023
52
0
6
Mar 2023
16
0
10
Apr 2023
28
0
20
May 2023
26
0
11
Jun 2023
8
0
4
Jul 2023
30
0
11
Aug 2023
10
0
19
Sep 2023
26
0
5
Oct 2023
12
0
9
Nov 2023
2
0
6
Dec 2023
32
0
3
Jan 2024
34
0
1
Feb 2024
36
0
0
Mar 2024
86
0
2
Apr 2024
64
0
0
May 2024
216
0
3
Jun 2024
10
0
1
Jul 2024
20
0
0
Aug 2024
16
0
4
Total
3564
10
3752
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