Application of the adjoint approach to optimise the initial conditions of a turbidity current with the AdjointTurbidity 1.0 model

Parkinson, Samuel D.; Funke, Simon W.; Hill, Jon; Piggott, Matthew D.; Allison, Peter A.

doi:https://doi.org/10.5194/gmd-10-1051-2017

Articles | Volume 10, issue 3

https://doi.org/10.5194/gmd-10-1051-2017

© Author(s) 2017. This work is distributed under
the Creative Commons Attribution 3.0 License.

https://doi.org/10.5194/gmd-10-1051-2017

© Author(s) 2017. This work is distributed under
the Creative Commons Attribution 3.0 License.

Articles | Volume 10, issue 3

Development and technical paper

|

07 Mar 2017

Development and technical paper |

| 07 Mar 2017

Application of the adjoint approach to optimise the initial conditions of a turbidity current with the AdjointTurbidity 1.0 model

Samuel D. Parkinson, Simon W. Funke, Jon Hill, Matthew D. Piggott, and Peter A. Allison

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Views and downloads (calculated since 13 Jul 2016)

Month	HTML	PDF	XML	Total
Jul 2016	45	9	2	56
Aug 2016	12	4	1	17
Sep 2016	8	2	0	10
Oct 2016	10	2	0	12
Nov 2016	11	5	0	16
Dec 2016	1	2	0	3
Jan 2017	14	2	0	16
Feb 2017	13	2	2	17
Mar 2017	199	37	21	257
Apr 2017	65	17	17	99
May 2017	46	22	9	77
Jun 2017	39	22	9	70
Jul 2017	17	18	2	37
Aug 2017	12	8	0	20
Sep 2017	20	12	1	33
Oct 2017	7	6	1	14
Nov 2017	8	5	1	14
Dec 2017	14	7	1	22
Jan 2018	17	10	0	27
Feb 2018	9	4	0	13
Mar 2018	9	7	0	16
Apr 2018	8	6	0	14
May 2018	10	7	1	18
Jun 2018	10	11	0	21
Jul 2018	13	4	1	18
Aug 2018	14	4	0	18
Sep 2018	8	6	0	14
Oct 2018	7	9	0	16
Nov 2018	16	5	0	21
Dec 2018	10	9	0	19
Jan 2019	10	8	0	18
Feb 2019	4	5	0	9
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Apr 2019	10	12	1	23
May 2019	6	7	1	14
Jun 2019	7	6	0	13
Jul 2019	7	5	0	12
Aug 2019	11	10	0	21
Sep 2019	9	8	0	17
Oct 2019	14	7	0	21
Nov 2019	17	2	0	19
Dec 2019	10	5	0	15
Jan 2020	31	3	2	36
Feb 2020	20	8	0	28
Mar 2020	6	8	0	14
Apr 2020	7	2	1	10
May 2020	6	6	0	12
Jun 2020	17	10	1	28
Jul 2020	37	56	30	123
Aug 2020	5	3	0	8
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Feb 2021	10	3	0	13
Mar 2021	9	8	0	17
Apr 2021	5	6	0	11
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Jan 2022	9	5	1	15
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Mar 2022	6	5	0	11
Apr 2022	33	6	1	40
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Nov 2022	40	5	3	48
Dec 2022	40	6	2	48
Jan 2023	33	9	1	43
Feb 2023	43	4	4	51
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Apr 2023	55	3	0	58
May 2023	39	8	1	48
Jun 2023	37	6	0	43
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Nov 2023	20	4	0	24
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Jan 2024	38	13	0	51
Feb 2024	35	3	2	40
Mar 2024	38	8	1	47
Apr 2024	42	4	4	50
May 2024	15	6	9	30
Jun 2024	6	9	3	18
Jul 2024	9	5	2	16
Aug 2024	11	5	3	19
Sep 2024	6	3	0	9
Oct 2024	15	9	0	24
Nov 2024	5	3	1	9
Dec 2024	4	12	1	17
Jan 2025	9	7	0	16
Feb 2025	24	10	2	36
Mar 2025	9	9	0	18
Apr 2025	24	13	0	37
May 2025	15	10	1	26
Jun 2025	36	10	2	48
Jul 2025	18	18	3	39
Aug 2025	15	6	2	23
Sep 2025	20	20	2	42
Oct 2025	4	5	0	9

Cumulative views and downloads (calculated since 13 Jul 2016)

Month	HTML	PDF	XML	Total
Jul 2016	45	9	2	56
Aug 2016	12	4	1	17
Sep 2016	8	2	0	10
Oct 2016	10	2	0	12
Nov 2016	11	5	0	16
Dec 2016	1	2	0	3
Jan 2017	14	2	0	16
Feb 2017	13	2	2	17
Mar 2017	199	37	21	257
Apr 2017	65	17	17	99
May 2017	46	22	9	77
Jun 2017	39	22	9	70
Jul 2017	17	18	2	37
Aug 2017	12	8	0	20
Sep 2017	20	12	1	33
Oct 2017	7	6	1	14
Nov 2017	8	5	1	14
Dec 2017	14	7	1	22
Jan 2018	17	10	0	27
Feb 2018	9	4	0	13
Mar 2018	9	7	0	16
Apr 2018	8	6	0	14
May 2018	10	7	1	18
Jun 2018	10	11	0	21
Jul 2018	13	4	1	18
Aug 2018	14	4	0	18
Sep 2018	8	6	0	14
Oct 2018	7	9	0	16
Nov 2018	16	5	0	21
Dec 2018	10	9	0	19
Jan 2019	10	8	0	18
Feb 2019	4	5	0	9
Mar 2019	6	7	0	13
Apr 2019	10	12	1	23
May 2019	6	7	1	14
Jun 2019	7	6	0	13
Jul 2019	7	5	0	12
Aug 2019	11	10	0	21
Sep 2019	9	8	0	17
Oct 2019	14	7	0	21
Nov 2019	17	2	0	19
Dec 2019	10	5	0	15
Jan 2020	31	3	2	36
Feb 2020	20	8	0	28
Mar 2020	6	8	0	14
Apr 2020	7	2	1	10
May 2020	6	6	0	12
Jun 2020	17	10	1	28
Jul 2020	37	56	30	123
Aug 2020	5	3	0	8
Sep 2020	18	10	0	28
Oct 2020	6	8	1	15
Nov 2020	6	9	0	15
Dec 2020	13	10	0	23
Jan 2021	17	8	0	25
Feb 2021	10	3	0	13
Mar 2021	9	8	0	17
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Feb 2022	11	5	2	18
Mar 2022	6	5	0	11
Apr 2022	33	6	1	40
May 2022	30	9	0	39
Jun 2022	35	5	2	42
Jul 2022	30	2	0	32
Aug 2022	38	7	0	45
Sep 2022	29	4	1	34
Oct 2022	46	3	3	52
Nov 2022	40	5	3	48
Dec 2022	40	6	2	48
Jan 2023	33	9	1	43
Feb 2023	43	4	4	51
Mar 2023	49	5	0	54
Apr 2023	55	3	0	58
May 2023	39	8	1	48
Jun 2023	37	6	0	43
Jul 2023	35	1	1	37
Aug 2023	38	6	2	46
Sep 2023	37	2	0	39
Oct 2023	35	3	0	38
Nov 2023	20	4	0	24
Dec 2023	46	11	5	62
Jan 2024	38	13	0	51
Feb 2024	35	3	2	40
Mar 2024	38	8	1	47
Apr 2024	42	4	4	50
May 2024	15	6	9	30
Jun 2024	6	9	3	18
Jul 2024	9	5	2	16
Aug 2024	11	5	3	19
Sep 2024	6	3	0	9
Oct 2024	15	9	0	24
Nov 2024	5	3	1	9
Dec 2024	4	12	1	17
Jan 2025	9	7	0	16
Feb 2025	24	10	2	36
Mar 2025	9	9	0	18
Apr 2025	24	13	0	37
May 2025	15	10	1	26
Jun 2025	36	10	2	48
Jul 2025	18	18	3	39
Aug 2025	15	6	2	23
Sep 2025	20	20	2	42
Oct 2025	4	5	0	9

Cited

Latest update: 09 Oct 2025

Application of the adjoint approach to optimise the initial conditions of a turbidity current with the AdjointTurbidity 1.0 model

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Cited

4 citations as recorded by crossref.

4 citations as recorded by crossref.