The Modular Arbitrary-Order Ocean-Atmosphere Model: MAOOAM v1.0

De Cruz, Lesley; Demaeyer, Jonathan; Vannitsem, Stéphane

doi:10.5194/gmd-9-2793-2016

Articles | Volume 9, issue 8

https://doi.org/10.5194/gmd-9-2793-2016

© Author(s) 2016. This work is distributed under
the Creative Commons Attribution 3.0 License.

https://doi.org/10.5194/gmd-9-2793-2016

© Author(s) 2016. This work is distributed under
the Creative Commons Attribution 3.0 License.

Articles | Volume 9, issue 8

Model description paper

|

24 Aug 2016

Model description paper |

| 24 Aug 2016

The Modular Arbitrary-Order Ocean-Atmosphere Model: MAOOAM v1.0

Lesley De Cruz, Jonathan Demaeyer, and Stéphane Vannitsem

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Total article views: 5,592 (including HTML, PDF, and XML)

HTML	PDF	XML	Total	Supplement	BibTeX	EndNote
3,359	1,949	284	5,592	475	297	340

HTML: 3,359
PDF: 1,949
XML: 284
Total: 5,592
Supplement: 475
BibTeX: 297
EndNote: 340

Views and downloads (calculated since 03 May 2016)

Month	HTML	PDF	XML	Total
May 2016	96	26	0	122
Jun 2016	27	10	4	41
Jul 2016	14	9	0	23
Aug 2016	26	8	0	34
Sep 2016	31	11	2	44
Oct 2016	18	9	1	28
Nov 2016	18	8	4	30
Dec 2016	13	6	4	23
Jan 2017	33	26	12	71
Feb 2017	31	14	5	50
Mar 2017	38	16	8	62
Apr 2017	43	24	18	85
May 2017	52	27	20	99
Jun 2017	48	21	20	89
Jul 2017	20	10	2	32
Aug 2017	9	12	3	24
Sep 2017	12	10	2	24
Oct 2017	16	14	4	34
Nov 2017	15	6	1	22
Dec 2017	15	13	2	30
Jan 2018	19	27	2	48
Feb 2018	32	34	4	70
Mar 2018	11	21	0	32
Apr 2018	9	21	0	30
May 2018	10	27	1	38
Jun 2018	11	28	0	39
Jul 2018	14	27	1	42
Aug 2018	14	32	0	46
Sep 2018	17	18	0	35
Oct 2018	17	26	3	46
Nov 2018	29	25	2	56
Dec 2018	11	23	1	35
Jan 2019	11	24	1	36
Feb 2019	9	10	0	19
Mar 2019	10	22	0	32
Apr 2019	17	24	1	42
May 2019	21	25	1	47
Jun 2019	21	24	2	47
Jul 2019	28	23	0	51
Aug 2019	35	18	2	55
Sep 2019	39	24	1	64
Oct 2019	19	21	1	41
Nov 2019	20	21	0	41
Dec 2019	9	30	0	39
Jan 2020	22	9	2	33
Feb 2020	16	16	0	32
Mar 2020	20	9	2	31
Apr 2020	5	10	0	15
May 2020	15	6	0	21
Jun 2020	22	18	0	40
Jul 2020	55	68	23	146
Aug 2020	11	8	1	20
Sep 2020	20	12	0	32
Oct 2020	11	8	0	19
Nov 2020	20	11	0	31
Dec 2020	23	20	2	45
Jan 2021	30	18	0	48
Feb 2021	22	19	1	42
Mar 2021	25	21	1	47
Apr 2021	17	22	0	39
May 2021	14	19	1	34
Jun 2021	15	10	1	26
Jul 2021	10	16	0	26
Aug 2021	8	7	2	17
Sep 2021	13	14	2	29
Oct 2021	14	42	0	56
Nov 2021	17	34	1	52
Dec 2021	12	16	4	32
Jan 2022	21	20	2	43
Feb 2022	13	12	2	27
Mar 2022	11	12	0	23
Apr 2022	37	9	1	47
May 2022	38	5	0	43
Jun 2022	38	12	0	50
Jul 2022	29	9	0	38
Aug 2022	49	6	1	56
Sep 2022	50	15	0	65
Oct 2022	43	10	2	55
Nov 2022	46	12	0	58
Dec 2022	50	14	1	65
Jan 2023	52	17	2	71
Feb 2023	45	16	1	62
Mar 2023	61	19	1	81
Apr 2023	45	20	0	65
May 2023	58	13	0	71
Jun 2023	65	14	3	82
Jul 2023	49	7	1	57
Aug 2023	49	9	2	60
Sep 2023	49	10	0	59
Oct 2023	53	8	0	61
Nov 2023	26	6	0	32
Dec 2023	52	7	2	61
Jan 2024	51	4	3	58
Feb 2024	40	5	2	47
Mar 2024	50	17	2	69
Apr 2024	53	13	8	74
May 2024	25	13	5	43
Jun 2024	45	10	2	57
Jul 2024	23	14	4	41
Aug 2024	25	15	1	41
Sep 2024	26	13	1	40
Oct 2024	28	6	0	34
Nov 2024	12	6	3	21
Dec 2024	19	5	1	25
Jan 2025	19	9	1	29
Feb 2025	47	10	6	63
Mar 2025	36	18	0	54
Apr 2025	42	13	0	55
May 2025	38	9	2	49
Jun 2025	52	22	1	75
Jul 2025	31	17	2	50
Aug 2025	27	8	0	35
Sep 2025	42	20	6	68
Oct 2025	26	22	6	54
Nov 2025	48	49	15	112
Dec 2025	30	21	5	56
Jan 2026	50	40	9	99

Cumulative views and downloads (calculated since 03 May 2016)

Month	HTML	PDF	XML	Total
May 2016	96	26	0	122
Jun 2016	27	10	4	41
Jul 2016	14	9	0	23
Aug 2016	26	8	0	34
Sep 2016	31	11	2	44
Oct 2016	18	9	1	28
Nov 2016	18	8	4	30
Dec 2016	13	6	4	23
Jan 2017	33	26	12	71
Feb 2017	31	14	5	50
Mar 2017	38	16	8	62
Apr 2017	43	24	18	85
May 2017	52	27	20	99
Jun 2017	48	21	20	89
Jul 2017	20	10	2	32
Aug 2017	9	12	3	24
Sep 2017	12	10	2	24
Oct 2017	16	14	4	34
Nov 2017	15	6	1	22
Dec 2017	15	13	2	30
Jan 2018	19	27	2	48
Feb 2018	32	34	4	70
Mar 2018	11	21	0	32
Apr 2018	9	21	0	30
May 2018	10	27	1	38
Jun 2018	11	28	0	39
Jul 2018	14	27	1	42
Aug 2018	14	32	0	46
Sep 2018	17	18	0	35
Oct 2018	17	26	3	46
Nov 2018	29	25	2	56
Dec 2018	11	23	1	35
Jan 2019	11	24	1	36
Feb 2019	9	10	0	19
Mar 2019	10	22	0	32
Apr 2019	17	24	1	42
May 2019	21	25	1	47
Jun 2019	21	24	2	47
Jul 2019	28	23	0	51
Aug 2019	35	18	2	55
Sep 2019	39	24	1	64
Oct 2019	19	21	1	41
Nov 2019	20	21	0	41
Dec 2019	9	30	0	39
Jan 2020	22	9	2	33
Feb 2020	16	16	0	32
Mar 2020	20	9	2	31
Apr 2020	5	10	0	15
May 2020	15	6	0	21
Jun 2020	22	18	0	40
Jul 2020	55	68	23	146
Aug 2020	11	8	1	20
Sep 2020	20	12	0	32
Oct 2020	11	8	0	19
Nov 2020	20	11	0	31
Dec 2020	23	20	2	45
Jan 2021	30	18	0	48
Feb 2021	22	19	1	42
Mar 2021	25	21	1	47
Apr 2021	17	22	0	39
May 2021	14	19	1	34
Jun 2021	15	10	1	26
Jul 2021	10	16	0	26
Aug 2021	8	7	2	17
Sep 2021	13	14	2	29
Oct 2021	14	42	0	56
Nov 2021	17	34	1	52
Dec 2021	12	16	4	32
Jan 2022	21	20	2	43
Feb 2022	13	12	2	27
Mar 2022	11	12	0	23
Apr 2022	37	9	1	47
May 2022	38	5	0	43
Jun 2022	38	12	0	50
Jul 2022	29	9	0	38
Aug 2022	49	6	1	56
Sep 2022	50	15	0	65
Oct 2022	43	10	2	55
Nov 2022	46	12	0	58
Dec 2022	50	14	1	65
Jan 2023	52	17	2	71
Feb 2023	45	16	1	62
Mar 2023	61	19	1	81
Apr 2023	45	20	0	65
May 2023	58	13	0	71
Jun 2023	65	14	3	82
Jul 2023	49	7	1	57
Aug 2023	49	9	2	60
Sep 2023	49	10	0	59
Oct 2023	53	8	0	61
Nov 2023	26	6	0	32
Dec 2023	52	7	2	61
Jan 2024	51	4	3	58
Feb 2024	40	5	2	47
Mar 2024	50	17	2	69
Apr 2024	53	13	8	74
May 2024	25	13	5	43
Jun 2024	45	10	2	57
Jul 2024	23	14	4	41
Aug 2024	25	15	1	41
Sep 2024	26	13	1	40
Oct 2024	28	6	0	34
Nov 2024	12	6	3	21
Dec 2024	19	5	1	25
Jan 2025	19	9	1	29
Feb 2025	47	10	6	63
Mar 2025	36	18	0	54
Apr 2025	42	13	0	55
May 2025	38	9	2	49
Jun 2025	52	22	1	75
Jul 2025	31	17	2	50
Aug 2025	27	8	0	35
Sep 2025	42	20	6	68
Oct 2025	26	22	6	54
Nov 2025	48	49	15	112
Dec 2025	30	21	5	56
Jan 2026	50	40	9	99

Latest update: 30 Jan 2026

Short summary

Large-scale weather patterns such as the North Atlantic Oscillation, which dictates the harshness of European winters, vary over the course of years. By recreating it in a simple ocean-atmosphere model, we hope to understand what drives this slow, hard-to-predict variability. MAOOAM is such a model, in which the resolution and included physical processes can easily be modified. The modular system allowed us to show the robustness of the slow variability against changes in model resolution.