A semi-phenomenological approach to explain the event-size distribution of the Drossel-Schwabl forest-fire model

Hergarten, S.; Krenn, R.

doi:10.5194/npg-18-381-2011

Articles | Volume 18, issue 3

https://doi.org/10.5194/npg-18-381-2011

© Author(s) 2011. This work is distributed under
the Creative Commons Attribution 3.0 License.

https://doi.org/10.5194/npg-18-381-2011

© Author(s) 2011. This work is distributed under
the Creative Commons Attribution 3.0 License.

Articles | Volume 18, issue 3

Research article

|

21 Jun 2011

Research article |

| 21 Jun 2011

A semi-phenomenological approach to explain the event-size distribution of the Drossel-Schwabl forest-fire model

S. Hergarten and R. Krenn

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Total article views: 3,252 (including HTML, PDF, and XML)

HTML	PDF	XML	Total	BibTeX	EndNote
1,550	1,401	301	3,252	260	325

HTML: 1,550
PDF: 1,401
XML: 301
Total: 3,252
BibTeX: 260
EndNote: 325

Views and downloads (calculated since 01 Feb 2013)

Month	HTML	PDF	XML	Total
Feb 2013	3	8	1	12
Mar 2013	7	12	0	19
Apr 2013	4	7	1	12
May 2013	1	12	2	15
Jun 2013	3	9	0	12
Jul 2013	4	13	0	17
Aug 2013	11	7	2	20
Sep 2013	1	10	0	11
Oct 2013	6	17	2	25
Nov 2013	3	10	0	13
Dec 2013	5	8	0	13
Jan 2014	8	10	2	20
Feb 2014	6	17	2	25
Mar 2014	9	9	0	18
Apr 2014	2	12	1	15
May 2014	7	13	2	22
Jun 2014	4	10	3	17
Jul 2014	2	19	0	21
Aug 2014	3	10	1	14
Sep 2014	3	15	1	19
Oct 2014	1	15	1	17
Nov 2014	5	10	1	16
Dec 2014	3	10	3	16
Jan 2015	11	7	0	18
Feb 2015	7	1	0	8
Mar 2015	7	1	0	8
Apr 2015	11	3	0	14
May 2015	4	36	1	41
Jun 2015	27	71	2	100
Jul 2015	14	67	0	81
Aug 2015	4	50	0	54
Sep 2015	1	2	1	4
Oct 2015	10	5	2	17
Nov 2015	9	3	0	12
Dec 2015	2	3	0	5
Jan 2016	19	12	1	32
Feb 2016	7	10	1	18
Mar 2016	11	4	2	17
Apr 2016	7	2	0	9
May 2016	5	5	0	10
Jun 2016	5	0	5
Jul 2016	4	4	1	9
Aug 2016	5	1	0	6
Sep 2016	7	5	0	12
Oct 2016	4	4	1	9
Nov 2016	4	2	0	6
Dec 2016	3	0	3
Jan 2017	4	2	0	6
Feb 2017	4	1	0	5
Mar 2017	16	0	16
Apr 2017	11	2	0	13
May 2017	17	2	1	20
Jun 2017	17	2	2	21
Jul 2017	8	7	1	16
Aug 2017	5	5	2	12
Sep 2017	7	5	1	13
Oct 2017	8	6	1	15
Nov 2017	4	7	0	11
Dec 2017	12	7	4	23
Jan 2018	20	17	11	48
Feb 2018	11	7	4	22
Mar 2018	8	9	4	21
Apr 2018	12	11	4	27
May 2018	11	8	3	22
Jun 2018	12	8	5	25
Jul 2018	16	14	6	36
Aug 2018	18	11	5	34
Sep 2018	9	12	4	25
Oct 2018	21	15	6	42
Nov 2018	9	5	1	15
Dec 2018	10	6	3	19
Jan 2019	10	5	1	16
Feb 2019	16	4	4	24
Mar 2019	10	4	3	17
Apr 2019	14	10	1	25
May 2019	13	6	2	21
Jun 2019	6	5	0	11
Jul 2019	1	7	0	8
Aug 2019	3	3	0	6
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Oct 2019	2	6	1	9
Nov 2019	6	4	0	10
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Jan 2020	8	7	4	19
Feb 2020	4	6	1	11
Mar 2020	7	2	9
Apr 2020	3	5	0	8
May 2020	5	8	5	18
Jun 2020	13	11	2	26
Jul 2020	15	7	14	36
Aug 2020	4	7	7	18
Sep 2020	12	7	0	19
Oct 2020	10	10	0	20
Nov 2020	6	1	0	7
Dec 2020	7	12	3	22
Jan 2021	13	10	9	32
Feb 2021	9	7	6	22
Mar 2021	6	5	0	11
Apr 2021	3	9	5	17
May 2021	1	4	0	5
Jun 2021	3	2	0	5
Jul 2021	2	9	2	13
Aug 2021	3	5	3	11
Sep 2021	8	5	0	13
Oct 2021	5	18	0	23
Nov 2021	6	17	3	26
Dec 2021	7	3	0	10
Jan 2022	6	9	1	16
Feb 2022	4	8	4	16
Mar 2022	6	4	0	10
Apr 2022	7	2	0	9
May 2022	6	3	1	10
Jun 2022	6	3	1	10
Jul 2022	3	3	0	6
Aug 2022	7	2	0	9
Sep 2022	4	4	0	8
Oct 2022	6	4	1	11
Nov 2022	8	7	0	15
Dec 2022	8	6	2	16
Jan 2023	6	9	1	16
Feb 2023	10	7	0	17
Mar 2023	6	2	0	8
Apr 2023	3	2	0	5
May 2023	8	8	0	16
Jun 2023	5	3	1	9
Jul 2023	4	3	0	7
Aug 2023	3	2	2	7
Sep 2023	3	7	1	11
Oct 2023	6	3	0	9
Nov 2023	1	1	2
Dec 2023	7	1	0	8
Jan 2024	4	7	0	11
Feb 2024	1	5	0	6
Mar 2024	1	3	0	4
Apr 2024	8	3	4	15
May 2024	7	11	3	21
Jun 2024	38	3	2	43
Jul 2024	12	2	4	18
Aug 2024	39	2	2	43
Sep 2024	5	5	1	11
Oct 2024	9	1	1	11
Nov 2024	3	0	3
Dec 2024	1	6	1	8
Jan 2025	5	4	0	9
Feb 2025	10	2	0	12
Mar 2025	9	5	0	14
Apr 2025	12	9	1	22
May 2025	24	6	3	33
Jun 2025	34	11	0	45
Jul 2025	17	11	0	28
Aug 2025	24	11	0	35
Sep 2025	27	11	1	39
Oct 2025	29	11	2	42
Nov 2025	23	12	2	37
Dec 2025	22	9	2	33
Jan 2026	27	14	4	45
Feb 2026	15	9	3	27
Mar 2026	9	5	2	16
Apr 2026	34	16	0	50
May 2026	19	12	0	31
Jun 2026	8	2	1	11
Jul 2026	21	8	3	32
Aug 2026	12	12	2	26
Sep 2026	46	32	28	106
Oct 2026	49	37	15	101
Nov 2026	13	15	10	38

Cumulative views and downloads (calculated since 01 Feb 2013)

Month	HTML	PDF	XML	Total
Feb 2013	3	8	1	12
Mar 2013	7	12	0	19
Apr 2013	4	7	1	12
May 2013	1	12	2	15
Jun 2013	3	9	0	12
Jul 2013	4	13	0	17
Aug 2013	11	7	2	20
Sep 2013	1	10	0	11
Oct 2013	6	17	2	25
Nov 2013	3	10	0	13
Dec 2013	5	8	0	13
Jan 2014	8	10	2	20
Feb 2014	6	17	2	25
Mar 2014	9	9	0	18
Apr 2014	2	12	1	15
May 2014	7	13	2	22
Jun 2014	4	10	3	17
Jul 2014	2	19	0	21
Aug 2014	3	10	1	14
Sep 2014	3	15	1	19
Oct 2014	1	15	1	17
Nov 2014	5	10	1	16
Dec 2014	3	10	3	16
Jan 2015	11	7	0	18
Feb 2015	7	1	0	8
Mar 2015	7	1	0	8
Apr 2015	11	3	0	14
May 2015	4	36	1	41
Jun 2015	27	71	2	100
Jul 2015	14	67	0	81
Aug 2015	4	50	0	54
Sep 2015	1	2	1	4
Oct 2015	10	5	2	17
Nov 2015	9	3	0	12
Dec 2015	2	3	0	5
Jan 2016	19	12	1	32
Feb 2016	7	10	1	18
Mar 2016	11	4	2	17
Apr 2016	7	2	0	9
May 2016	5	5	0	10
Jun 2016	5	0	5
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Apr 2017	11	2	0	13
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Jun 2017	17	2	2	21
Jul 2017	8	7	1	16
Aug 2017	5	5	2	12
Sep 2017	7	5	1	13
Oct 2017	8	6	1	15
Nov 2017	4	7	0	11
Dec 2017	12	7	4	23
Jan 2018	20	17	11	48
Feb 2018	11	7	4	22
Mar 2018	8	9	4	21
Apr 2018	12	11	4	27
May 2018	11	8	3	22
Jun 2018	12	8	5	25
Jul 2018	16	14	6	36
Aug 2018	18	11	5	34
Sep 2018	9	12	4	25
Oct 2018	21	15	6	42
Nov 2018	9	5	1	15
Dec 2018	10	6	3	19
Jan 2019	10	5	1	16
Feb 2019	16	4	4	24
Mar 2019	10	4	3	17
Apr 2019	14	10	1	25
May 2019	13	6	2	21
Jun 2019	6	5	0	11
Jul 2019	1	7	0	8
Aug 2019	3	3	0	6
Sep 2019	5	11	3	19
Oct 2019	2	6	1	9
Nov 2019	6	4	0	10
Dec 2019	2	10	2	14
Jan 2020	8	7	4	19
Feb 2020	4	6	1	11
Mar 2020	7	2	9
Apr 2020	3	5	0	8
May 2020	5	8	5	18
Jun 2020	13	11	2	26
Jul 2020	15	7	14	36
Aug 2020	4	7	7	18
Sep 2020	12	7	0	19
Oct 2020	10	10	0	20
Nov 2020	6	1	0	7
Dec 2020	7	12	3	22
Jan 2021	13	10	9	32
Feb 2021	9	7	6	22
Mar 2021	6	5	0	11
Apr 2021	3	9	5	17
May 2021	1	4	0	5
Jun 2021	3	2	0	5
Jul 2021	2	9	2	13
Aug 2021	3	5	3	11
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Oct 2021	5	18	0	23
Nov 2021	6	17	3	26
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Jan 2022	6	9	1	16
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Apr 2022	7	2	0	9
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Jun 2023	5	3	1	9
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Nov 2023	1	1	2
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Jan 2024	4	7	0	11
Feb 2024	1	5	0	6
Mar 2024	1	3	0	4
Apr 2024	8	3	4	15
May 2024	7	11	3	21
Jun 2024	38	3	2	43
Jul 2024	12	2	4	18
Aug 2024	39	2	2	43
Sep 2024	5	5	1	11
Oct 2024	9	1	1	11
Nov 2024	3	0	3
Dec 2024	1	6	1	8
Jan 2025	5	4	0	9
Feb 2025	10	2	0	12
Mar 2025	9	5	0	14
Apr 2025	12	9	1	22
May 2025	24	6	3	33
Jun 2025	34	11	0	45
Jul 2025	17	11	0	28
Aug 2025	24	11	0	35
Sep 2025	27	11	1	39
Oct 2025	29	11	2	42
Nov 2025	23	12	2	37
Dec 2025	22	9	2	33
Jan 2026	27	14	4	45
Feb 2026	15	9	3	27
Mar 2026	9	5	2	16
Apr 2026	34	16	0	50
May 2026	19	12	0	31
Jun 2026	8	2	1	11
Jul 2026	21	8	3	32
Aug 2026	12	12	2	26
Sep 2026	46	32	28	106
Oct 2026	49	37	15	101
Nov 2026	13	15	10	38

Cited

Latest update: 12 Nov 2026

A semi-phenomenological approach to explain the event-size distribution of the Drossel-Schwabl forest-fire model

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Cited

5 citations as recorded by crossref.