A statistical approach to modelling permafrost distribution in the European Alps or similar mountain ranges

Boeckli, L.; Brenning, A.; Gruber, S.; Noetzli, J.

doi:10.5194/tc-6-125-2012

Articles | Volume 6, issue 1

https://doi.org/10.5194/tc-6-125-2012

© Author(s) 2012. This work is distributed under
the Creative Commons Attribution 3.0 License.

Special issue:

Modeling the spatial dynamics of permafrost and seasonally...

https://doi.org/10.5194/tc-6-125-2012

© Author(s) 2012. This work is distributed under
the Creative Commons Attribution 3.0 License.

Articles | Volume 6, issue 1

Research article

|

26 Jan 2012

Research article |

| 26 Jan 2012

A statistical approach to modelling permafrost distribution in the European Alps or similar mountain ranges

L. Boeckli, A. Brenning, S. Gruber, and J. Noetzli

Viewed

Total article views: 7,728 (including HTML, PDF, and XML)

HTML	PDF	XML	Total	BibTeX	EndNote
3,528	3,886	314	7,728	317	334

HTML: 3,528
PDF: 3,886
XML: 314
Total: 7,728
BibTeX: 317
EndNote: 334

Views and downloads (calculated since 01 Feb 2013, article published on 09 May 2011)

Month	HTML	PDF	XML	Total
Feb 2013	25	44	2	71
Mar 2013	32	46	3	81
Apr 2013	26	54	4	84
May 2013	21	54	5	80
Jun 2013	27	61	1	89
Jul 2013	23	62	3	88
Aug 2013	20	41	5	66
Sep 2013	19	64	3	86
Oct 2013	21	68	0	89
Nov 2013	21	53	2	76
Dec 2013	25	85	2	112
Jan 2014	18	44	7	69
Feb 2014	37	38	10	85
Mar 2014	29	43	10	82
Apr 2014	34	44	6	84
May 2014	32	59	1	92
Jun 2014	20	34	4	58
Jul 2014	16	36	2	54
Aug 2014	19	36	3	58
Sep 2014	11	22	3	36
Oct 2014	33	24	0	57
Nov 2014	15	26	4	45
Dec 2014	10	33	0	43
Jan 2015	9	11	5	25
Feb 2015	20	35	5	60
Mar 2015	23	46	1	70
Apr 2015	25	48	3	76
May 2015	14	54	1	69
Jun 2015	29	52	0	81
Jul 2015	29	41	1	71
Aug 2015	19	60	3	82
Sep 2015	12	54	1	67
Oct 2015	29	50	9	88
Nov 2015	33	54	1	88
Dec 2015	20	45	5	70
Jan 2016	32	53	0	85
Feb 2016	29	42	0	71
Mar 2016	46	40	1	87
Apr 2016	22	38	1	61
May 2016	18	25	2	45
Jun 2016	18	5	1	24
Jul 2016	16	3	2	21
Aug 2016	22	6	0	28
Sep 2016	14	9	2	25
Oct 2016	12	3	0	15
Nov 2016	10	5	0	15
Dec 2016	7	5	1	13
Jan 2017	26	14	0	40
Feb 2017	14	11	1	26
Mar 2017	31	12	1	44
Apr 2017	37	15	2	54
May 2017	30	5	0	35
Jun 2017	28	3	5	36
Jul 2017	18	15	2	35
Aug 2017	4	5	0	9
Sep 2017	10	11	0	21
Oct 2017	10	11	1	22
Nov 2017	11	14	0	25
Dec 2017	12	14	0	26
Jan 2018	17	11	3	31
Feb 2018	24	11	2	37
Mar 2018	27	24	1	52
Apr 2018	20	14	1	35
May 2018	20	18	1	39
Jun 2018	13	6	0	19
Jul 2018	17	18	0	35
Aug 2018	9	10	0	19
Sep 2018	18	12	0	30
Oct 2018	18	16	0	34
Nov 2018	20	12	1	33
Dec 2018	18	10	0	28
Jan 2019	12	11	0	23
Feb 2019	15	11	1	27
Mar 2019	15	14	0	29
Apr 2019	10	17	0	27
May 2019	22	14	3	39
Jun 2019	19	16	0	35
Jul 2019	24	20	1	45
Aug 2019	11	8	0	19
Sep 2019	8	17	0	25
Oct 2019	23	19	2	44
Nov 2019	17	19	1	37
Dec 2019	13	10	0	23
Jan 2020	20	28	2	50
Feb 2020	7	24	1	32
Mar 2020	15	17	2	34
Apr 2020	14	7	0	21
May 2020	12	15	0	27
Jun 2020	24	16	0	40
Jul 2020	60	40	31	131
Aug 2020	10	9	6	25
Sep 2020	14	14	1	29
Oct 2020	16	15	2	33
Nov 2020	12	12	1	25
Dec 2020	20	13	0	33
Jan 2021	24	10	1	35
Feb 2021	15	14	1	30
Mar 2021	10	9	1	20
Apr 2021	15	15	0	30
May 2021	16	9	2	27
Jun 2021	8	17	0	25
Jul 2021	11	22	0	33
Aug 2021	10	15	0	25
Sep 2021	19	11	0	30
Oct 2021	16	53	0	69
Nov 2021	17	32	0	49
Dec 2021	20	25	1	46
Jan 2022	22	26	1	49
Feb 2022	22	18	1	41
Mar 2022	18	18	2	38
Apr 2022	12	15	1	28
May 2022	20	14	2	36
Jun 2022	17	10	1	28
Jul 2022	10	11	0	21
Aug 2022	13	13	1	27
Sep 2022	16	15	0	31
Oct 2022	24	15	1	40
Nov 2022	25	21	0	46
Dec 2022	31	17	3	51
Jan 2023	31	30	3	64
Feb 2023	18	22	2	42
Mar 2023	38	31	2	71
Apr 2023	17	23	0	40
May 2023	22	31	2	55
Jun 2023	20	13	2	35
Jul 2023	19	13	0	32
Aug 2023	16	15	4	35
Sep 2023	16	21	2	39
Oct 2023	26	30	0	56
Nov 2023	13	4	0	17
Dec 2023	33	9	2	44
Jan 2024	20	23	1	44
Feb 2024	10	21	1	32
Mar 2024	23	17	5	45
Apr 2024	27	20	7	54
May 2024	31	34	4	69
Jun 2024	32	13	2	47
Jul 2024	16	19	2	37
Aug 2024	36	23	2	61
Sep 2024	17	40	0	57
Oct 2024	44	14	2	60
Nov 2024	27	13	1	41
Dec 2024	18	16	1	35
Jan 2025	31	24	6	61
Feb 2025	46	9	0	55
Mar 2025	36	13	1	50
Apr 2025	39	29	1	69
May 2025	27	18	0	45
Jun 2025	47	26	1	74
Jul 2025	34	25	4	63
Aug 2025	36	34	1	71
Sep 2025	50	24	3	77
Oct 2025	28	38	1	67
Nov 2025	50	42	2	94
Dec 2025	42	20	2	64
Jan 2026	72	48	15	135
Feb 2026	45	35	5	85
Mar 2026	44	46	5	95
Apr 2026	13	2	1	16

Cumulative views and downloads (calculated since 01 Feb 2013, article published on 09 May 2011)

Month	HTML	PDF	XML	Total
Feb 2013	25	44	2	71
Mar 2013	32	46	3	81
Apr 2013	26	54	4	84
May 2013	21	54	5	80
Jun 2013	27	61	1	89
Jul 2013	23	62	3	88
Aug 2013	20	41	5	66
Sep 2013	19	64	3	86
Oct 2013	21	68	0	89
Nov 2013	21	53	2	76
Dec 2013	25	85	2	112
Jan 2014	18	44	7	69
Feb 2014	37	38	10	85
Mar 2014	29	43	10	82
Apr 2014	34	44	6	84
May 2014	32	59	1	92
Jun 2014	20	34	4	58
Jul 2014	16	36	2	54
Aug 2014	19	36	3	58
Sep 2014	11	22	3	36
Oct 2014	33	24	0	57
Nov 2014	15	26	4	45
Dec 2014	10	33	0	43
Jan 2015	9	11	5	25
Feb 2015	20	35	5	60
Mar 2015	23	46	1	70
Apr 2015	25	48	3	76
May 2015	14	54	1	69
Jun 2015	29	52	0	81
Jul 2015	29	41	1	71
Aug 2015	19	60	3	82
Sep 2015	12	54	1	67
Oct 2015	29	50	9	88
Nov 2015	33	54	1	88
Dec 2015	20	45	5	70
Jan 2016	32	53	0	85
Feb 2016	29	42	0	71
Mar 2016	46	40	1	87
Apr 2016	22	38	1	61
May 2016	18	25	2	45
Jun 2016	18	5	1	24
Jul 2016	16	3	2	21
Aug 2016	22	6	0	28
Sep 2016	14	9	2	25
Oct 2016	12	3	0	15
Nov 2016	10	5	0	15
Dec 2016	7	5	1	13
Jan 2017	26	14	0	40
Feb 2017	14	11	1	26
Mar 2017	31	12	1	44
Apr 2017	37	15	2	54
May 2017	30	5	0	35
Jun 2017	28	3	5	36
Jul 2017	18	15	2	35
Aug 2017	4	5	0	9
Sep 2017	10	11	0	21
Oct 2017	10	11	1	22
Nov 2017	11	14	0	25
Dec 2017	12	14	0	26
Jan 2018	17	11	3	31
Feb 2018	24	11	2	37
Mar 2018	27	24	1	52
Apr 2018	20	14	1	35
May 2018	20	18	1	39
Jun 2018	13	6	0	19
Jul 2018	17	18	0	35
Aug 2018	9	10	0	19
Sep 2018	18	12	0	30
Oct 2018	18	16	0	34
Nov 2018	20	12	1	33
Dec 2018	18	10	0	28
Jan 2019	12	11	0	23
Feb 2019	15	11	1	27
Mar 2019	15	14	0	29
Apr 2019	10	17	0	27
May 2019	22	14	3	39
Jun 2019	19	16	0	35
Jul 2019	24	20	1	45
Aug 2019	11	8	0	19
Sep 2019	8	17	0	25
Oct 2019	23	19	2	44
Nov 2019	17	19	1	37
Dec 2019	13	10	0	23
Jan 2020	20	28	2	50
Feb 2020	7	24	1	32
Mar 2020	15	17	2	34
Apr 2020	14	7	0	21
May 2020	12	15	0	27
Jun 2020	24	16	0	40
Jul 2020	60	40	31	131
Aug 2020	10	9	6	25
Sep 2020	14	14	1	29
Oct 2020	16	15	2	33
Nov 2020	12	12	1	25
Dec 2020	20	13	0	33
Jan 2021	24	10	1	35
Feb 2021	15	14	1	30
Mar 2021	10	9	1	20
Apr 2021	15	15	0	30
May 2021	16	9	2	27
Jun 2021	8	17	0	25
Jul 2021	11	22	0	33
Aug 2021	10	15	0	25
Sep 2021	19	11	0	30
Oct 2021	16	53	0	69
Nov 2021	17	32	0	49
Dec 2021	20	25	1	46
Jan 2022	22	26	1	49
Feb 2022	22	18	1	41
Mar 2022	18	18	2	38
Apr 2022	12	15	1	28
May 2022	20	14	2	36
Jun 2022	17	10	1	28
Jul 2022	10	11	0	21
Aug 2022	13	13	1	27
Sep 2022	16	15	0	31
Oct 2022	24	15	1	40
Nov 2022	25	21	0	46
Dec 2022	31	17	3	51
Jan 2023	31	30	3	64
Feb 2023	18	22	2	42
Mar 2023	38	31	2	71
Apr 2023	17	23	0	40
May 2023	22	31	2	55
Jun 2023	20	13	2	35
Jul 2023	19	13	0	32
Aug 2023	16	15	4	35
Sep 2023	16	21	2	39
Oct 2023	26	30	0	56
Nov 2023	13	4	0	17
Dec 2023	33	9	2	44
Jan 2024	20	23	1	44
Feb 2024	10	21	1	32
Mar 2024	23	17	5	45
Apr 2024	27	20	7	54
May 2024	31	34	4	69
Jun 2024	32	13	2	47
Jul 2024	16	19	2	37
Aug 2024	36	23	2	61
Sep 2024	17	40	0	57
Oct 2024	44	14	2	60
Nov 2024	27	13	1	41
Dec 2024	18	16	1	35
Jan 2025	31	24	6	61
Feb 2025	46	9	0	55
Mar 2025	36	13	1	50
Apr 2025	39	29	1	69
May 2025	27	18	0	45
Jun 2025	47	26	1	74
Jul 2025	34	25	4	63
Aug 2025	36	34	1	71
Sep 2025	50	24	3	77
Oct 2025	28	38	1	67
Nov 2025	50	42	2	94
Dec 2025	42	20	2	64
Jan 2026	72	48	15	135
Feb 2026	45	35	5	85
Mar 2026	44	46	5	95
Apr 2026	13	2	1	16

Latest update: 05 Apr 2026