Finding recurrence networks' threshold adaptively for a specific time series

Eroglu, D.; Marwan, N.; Prasad, S.; Kurths, J.

doi:10.5194/npg-21-1085-2014

Articles | Volume 21, issue 6

https://doi.org/10.5194/npg-21-1085-2014

© Author(s) 2014. This work is distributed under
the Creative Commons Attribution 3.0 License.

Special issue:

Complex network approaches to analyzing and modeling nonlinear...

https://doi.org/10.5194/npg-21-1085-2014

© Author(s) 2014. This work is distributed under
the Creative Commons Attribution 3.0 License.

Articles | Volume 21, issue 6

Research article

|

11 Nov 2014

Research article |

| 11 Nov 2014

Finding recurrence networks' threshold adaptively for a specific time series

D. Eroglu, N. Marwan, S. Prasad, and J. Kurths

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Month	HTML	PDF	XML	Total
Apr 2014	26	21	1	48
May 2014	45	25	2	72
Jun 2014	19	12	3	34
Jul 2014	64	33	1	98
Aug 2014	31	26	1	58
Sep 2014	26	23	3	52
Oct 2014	8	24	1	33
Nov 2014	61	56	1	118
Dec 2014	43	50	4	97
Jan 2015	20	30	1	51
Feb 2015	16	9	0	25
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Jun 2015	38	8	2	48
Jul 2015	30	17	0	47
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Oct 2015	21	8	1	30
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Nov 2023	5	3	0	8
Dec 2023	20	8	3	31
Jan 2024	6	3	0	9
Feb 2024	12	8	0	20
Mar 2024	11	6	1	18
Apr 2024	10	8	8	26
May 2024	22	18	2	42
Jun 2024	61	14	2	77
Jul 2024	14	7	3	24
Aug 2024	28	2	4	34
Sep 2024	11	6	1	18
Oct 2024	20	14	1	35
Nov 2024	15	6	3	24
Dec 2024	18	8	0	26
Jan 2025	33	10	1	44
Feb 2025	35	10	5	50
Mar 2025	31	9	3	43
Apr 2025	35	14	0	49
May 2025	52	7	3	62
Jun 2025	38	13	1	52
Jul 2025	29	17	0	46
Aug 2025	31	23	5	59
Sep 2025	47	14	3	64
Oct 2025	46	51	4	101
Nov 2025	35	26	2	63
Dec 2025	33	21	3	57

Cumulative views and downloads (calculated since 24 Apr 2014)

Month	HTML	PDF	XML	Total
Apr 2014	26	21	1	48
May 2014	45	25	2	72
Jun 2014	19	12	3	34
Jul 2014	64	33	1	98
Aug 2014	31	26	1	58
Sep 2014	26	23	3	52
Oct 2014	8	24	1	33
Nov 2014	61	56	1	118
Dec 2014	43	50	4	97
Jan 2015	20	30	1	51
Feb 2015	16	9	0	25
Mar 2015	59	20	2	81
Apr 2015	41	20	1	62
May 2015	18	10	0	28
Jun 2015	38	8	2	48
Jul 2015	30	17	0	47
Aug 2015	13	13	1	27
Sep 2015	9	3	0	12
Oct 2015	21	8	1	30
Nov 2015	27	19	1	47
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Feb 2016	7	13	0	20
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Apr 2016	3	4	0	7
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Oct 2017	12	5	1	18
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Apr 2022	6	6	0	12
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Jun 2022	11	3	2	16
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Sep 2022	7	4	0	11
Oct 2022	9	6	1	16
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Jan 2023	20	10	1	31
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Mar 2023	25	5	0	30
Apr 2023	4	6	1	11
May 2023	12	7	0	19
Jun 2023	6	8	1	15
Jul 2023	7	4	0	11
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Sep 2023	8	4	0	12
Oct 2023	15	9	0	24
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Dec 2023	20	8	3	31
Jan 2024	6	3	0	9
Feb 2024	12	8	0	20
Mar 2024	11	6	1	18
Apr 2024	10	8	8	26
May 2024	22	18	2	42
Jun 2024	61	14	2	77
Jul 2024	14	7	3	24
Aug 2024	28	2	4	34
Sep 2024	11	6	1	18
Oct 2024	20	14	1	35
Nov 2024	15	6	3	24
Dec 2024	18	8	0	26
Jan 2025	33	10	1	44
Feb 2025	35	10	5	50
Mar 2025	31	9	3	43
Apr 2025	35	14	0	49
May 2025	52	7	3	62
Jun 2025	38	13	1	52
Jul 2025	29	17	0	46
Aug 2025	31	23	5	59
Sep 2025	47	14	3	64
Oct 2025	46	51	4	101
Nov 2025	35	26	2	63
Dec 2025	33	21	3	57

Latest update: 26 Dec 2025