DYNAMICO-1.0, an icosahedral hydrostatic dynamical core designed for consistency and versatility

Dubos, T.; Dubey, S.; Tort, M.; Mittal, R.; Meurdesoif, Y.; Hourdin, F.

doi:10.5194/gmd-8-3131-2015

Articles | Volume 8, issue 10

https://doi.org/10.5194/gmd-8-3131-2015

© Author(s) 2015. This work is distributed under
the Creative Commons Attribution 3.0 License.

Special issue:

Isaac Newton Institute programme on multiscale numerics for...

https://doi.org/10.5194/gmd-8-3131-2015

© Author(s) 2015. This work is distributed under
the Creative Commons Attribution 3.0 License.

Articles | Volume 8, issue 10

Model description paper

|

07 Oct 2015

Model description paper |

| 07 Oct 2015

DYNAMICO-1.0, an icosahedral hydrostatic dynamical core designed for consistency and versatility

T. Dubos, S. Dubey, M. Tort, R. Mittal, Y. Meurdesoif, and F. Hourdin

Viewed

Total article views: 5,586 (including HTML, PDF, and XML)

HTML	PDF	XML	Total	BibTeX	EndNote
3,635	1,695	256	5,586	300	336

HTML: 3,635
PDF: 1,695
XML: 256
Total: 5,586
BibTeX: 300
EndNote: 336

Views and downloads (calculated since 19 Feb 2015)

Month	HTML	PDF	XML	Total
Feb 2015	28	18	2	48
Mar 2015	23	20	1	44
Apr 2015	24	11	10	45
May 2015	16	7	6	29
Jun 2015	6	8	3	17
Jul 2015	16	9	4	29
Aug 2015	4	2	1	7
Sep 2015	3	10	0	13
Oct 2015	62	44	7	113
Nov 2015	21	23	1	45
Dec 2015	9	19	0	28
Jan 2016	31	17	2	50
Feb 2016	22	22	5	49
Mar 2016	14	3	1	18
Apr 2016	8	6	0	14
May 2016	28	17	5	50
Jun 2016	16	11	5	32
Jul 2016	14	12	4	30
Aug 2016	10	11	2	23
Sep 2016	10	9	0	19
Oct 2016	13	10	3	26
Nov 2016	12	4	3	19
Dec 2016	8	4	1	13
Jan 2017	31	11	8	50
Feb 2017	26	7	2	35
Mar 2017	24	8	6	38
Apr 2017	39	14	10	63
May 2017	44	22	8	74
Jun 2017	40	8	4	52
Jul 2017	26	11	1	38
Aug 2017	8	5	1	14
Sep 2017	13	14	2	29
Oct 2017	11	5	0	16
Nov 2017	15	11	0	26
Dec 2017	10	3	1	14
Jan 2018	14	9	3	26
Feb 2018	9	7	0	16
Mar 2018	15	6	0	21
Apr 2018	9	8	0	17
May 2018	20	8	1	29
Jun 2018	11	10	0	21
Jul 2018	18	11	1	30
Aug 2018	13	15	0	28
Sep 2018	8	11	0	19
Oct 2018	15	11	1	27
Nov 2018	16	16	2	34
Dec 2018	11	10	1	22
Jan 2019	13	10	0	23
Feb 2019	9	5	0	14
Mar 2019	9	8	0	17
Apr 2019	5	10	1	16
May 2019	4	5	0	9
Jun 2019	7	9	0	16
Jul 2019	8	13	0	21
Aug 2019	10	9	0	19
Sep 2019	10	13	0	23
Oct 2019	16	33	1	50
Nov 2019	12	17	0	29
Dec 2019	8	15	0	23
Jan 2020	13	10	2	25
Feb 2020	12	10	0	22
Mar 2020	12	10	0	22
Apr 2020	5	7	0	12
May 2020	10	9	0	19
Jun 2020	24	12	0	36
Jul 2020	48	35	30	113
Aug 2020	8	6	2	16
Sep 2020	15	8	0	23
Oct 2020	8	8	0	16
Nov 2020	9	9	0	18
Dec 2020	18	12	0	30
Jan 2021	28	14	0	42
Feb 2021	11	9	0	20
Mar 2021	19	11	1	31
Apr 2021	21	12	0	33
May 2021	11	9	0	20
Jun 2021	13	13	0	26
Jul 2021	10	16	0	26
Aug 2021	13	6	1	20
Sep 2021	15	13	0	28
Oct 2021	19	34	1	54
Nov 2021	20	43	2	65
Dec 2021	19	6	0	25
Jan 2022	23	18	4	45
Feb 2022	12	8	2	22
Mar 2022	25	11	0	36
Apr 2022	51	4	1	56
May 2022	49	5	3	57
Jun 2022	53	3	1	57
Jul 2022	51	7	1	59
Aug 2022	58	7	2	67
Sep 2022	41	16	1	58
Oct 2022	43	10	1	54
Nov 2022	59	14	0	73
Dec 2022	63	11	0	74
Jan 2023	63	20	0	83
Feb 2023	54	5	0	59
Mar 2023	67	13	0	80
Apr 2023	61	12	1	74
May 2023	54	16	0	70
Jun 2023	68	10	2	80
Jul 2023	52	8	1	61
Aug 2023	52	11	2	65
Sep 2023	64	6	0	70
Oct 2023	67	11	2	80
Nov 2023	41	1	0	42
Dec 2023	65	9	3	77
Jan 2024	59	15	2	76
Feb 2024	63	9	0	72
Mar 2024	48	12	2	62
Apr 2024	68	11	4	83
May 2024	37	23	9	69
Jun 2024	24	12	2	38
Jul 2024	22	9	1	32
Aug 2024	31	11	1	43
Sep 2024	23	10	0	33
Oct 2024	31	6	1	38
Nov 2024	27	7	3	37
Dec 2024	23	7	2	32
Jan 2025	24	14	4	42
Feb 2025	37	9	4	50
Mar 2025	44	11	2	57
Apr 2025	35	18	1	54
May 2025	30	17	1	48
Jun 2025	51	19	0	70
Jul 2025	25	26	1	52
Aug 2025	38	25	4	67
Sep 2025	43	23	2	68
Oct 2025	68	25	4	97
Nov 2025	58	38	4	100
Dec 2025	31	33	1	65
Jan 2026	61	30	13	104
Feb 2026	60	32	2	94
Mar 2026	2	0	2

Cumulative views and downloads (calculated since 19 Feb 2015)

Month	HTML	PDF	XML	Total
Feb 2015	28	18	2	48
Mar 2015	23	20	1	44
Apr 2015	24	11	10	45
May 2015	16	7	6	29
Jun 2015	6	8	3	17
Jul 2015	16	9	4	29
Aug 2015	4	2	1	7
Sep 2015	3	10	0	13
Oct 2015	62	44	7	113
Nov 2015	21	23	1	45
Dec 2015	9	19	0	28
Jan 2016	31	17	2	50
Feb 2016	22	22	5	49
Mar 2016	14	3	1	18
Apr 2016	8	6	0	14
May 2016	28	17	5	50
Jun 2016	16	11	5	32
Jul 2016	14	12	4	30
Aug 2016	10	11	2	23
Sep 2016	10	9	0	19
Oct 2016	13	10	3	26
Nov 2016	12	4	3	19
Dec 2016	8	4	1	13
Jan 2017	31	11	8	50
Feb 2017	26	7	2	35
Mar 2017	24	8	6	38
Apr 2017	39	14	10	63
May 2017	44	22	8	74
Jun 2017	40	8	4	52
Jul 2017	26	11	1	38
Aug 2017	8	5	1	14
Sep 2017	13	14	2	29
Oct 2017	11	5	0	16
Nov 2017	15	11	0	26
Dec 2017	10	3	1	14
Jan 2018	14	9	3	26
Feb 2018	9	7	0	16
Mar 2018	15	6	0	21
Apr 2018	9	8	0	17
May 2018	20	8	1	29
Jun 2018	11	10	0	21
Jul 2018	18	11	1	30
Aug 2018	13	15	0	28
Sep 2018	8	11	0	19
Oct 2018	15	11	1	27
Nov 2018	16	16	2	34
Dec 2018	11	10	1	22
Jan 2019	13	10	0	23
Feb 2019	9	5	0	14
Mar 2019	9	8	0	17
Apr 2019	5	10	1	16
May 2019	4	5	0	9
Jun 2019	7	9	0	16
Jul 2019	8	13	0	21
Aug 2019	10	9	0	19
Sep 2019	10	13	0	23
Oct 2019	16	33	1	50
Nov 2019	12	17	0	29
Dec 2019	8	15	0	23
Jan 2020	13	10	2	25
Feb 2020	12	10	0	22
Mar 2020	12	10	0	22
Apr 2020	5	7	0	12
May 2020	10	9	0	19
Jun 2020	24	12	0	36
Jul 2020	48	35	30	113
Aug 2020	8	6	2	16
Sep 2020	15	8	0	23
Oct 2020	8	8	0	16
Nov 2020	9	9	0	18
Dec 2020	18	12	0	30
Jan 2021	28	14	0	42
Feb 2021	11	9	0	20
Mar 2021	19	11	1	31
Apr 2021	21	12	0	33
May 2021	11	9	0	20
Jun 2021	13	13	0	26
Jul 2021	10	16	0	26
Aug 2021	13	6	1	20
Sep 2021	15	13	0	28
Oct 2021	19	34	1	54
Nov 2021	20	43	2	65
Dec 2021	19	6	0	25
Jan 2022	23	18	4	45
Feb 2022	12	8	2	22
Mar 2022	25	11	0	36
Apr 2022	51	4	1	56
May 2022	49	5	3	57
Jun 2022	53	3	1	57
Jul 2022	51	7	1	59
Aug 2022	58	7	2	67
Sep 2022	41	16	1	58
Oct 2022	43	10	1	54
Nov 2022	59	14	0	73
Dec 2022	63	11	0	74
Jan 2023	63	20	0	83
Feb 2023	54	5	0	59
Mar 2023	67	13	0	80
Apr 2023	61	12	1	74
May 2023	54	16	0	70
Jun 2023	68	10	2	80
Jul 2023	52	8	1	61
Aug 2023	52	11	2	65
Sep 2023	64	6	0	70
Oct 2023	67	11	2	80
Nov 2023	41	1	0	42
Dec 2023	65	9	3	77
Jan 2024	59	15	2	76
Feb 2024	63	9	0	72
Mar 2024	48	12	2	62
Apr 2024	68	11	4	83
May 2024	37	23	9	69
Jun 2024	24	12	2	38
Jul 2024	22	9	1	32
Aug 2024	31	11	1	43
Sep 2024	23	10	0	33
Oct 2024	31	6	1	38
Nov 2024	27	7	3	37
Dec 2024	23	7	2	32
Jan 2025	24	14	4	42
Feb 2025	37	9	4	50
Mar 2025	44	11	2	57
Apr 2025	35	18	1	54
May 2025	30	17	1	48
Jun 2025	51	19	0	70
Jul 2025	25	26	1	52
Aug 2025	38	25	4	67
Sep 2025	43	23	2	68
Oct 2025	68	25	4	97
Nov 2025	58	38	4	100
Dec 2025	31	33	1	65
Jan 2026	61	30	13	104
Feb 2026	60	32	2	94
Mar 2026	2	0	2

Latest update: 03 Mar 2026

Short summary

The design of the icosahedral atmospheric dynamical core DYNAMICO is presented. The key contribution is to combine a strict separatation of kinematics from dynamics to a Hamiltonian formulation of the equations of motion in a non-Eulerian vertical coordinate to achieve energetic consistency. This approach allows for a unified treatment of various equations of motion: multi-layer shallow-water equations and hydrostatic primitive equations.