A new time-independent formulation of fractional release

Ostermöller, Jennifer; Bönisch, Harald; Jöckel, Patrick; Engel, Andreas

doi:https://doi.org/10.5194/acp-17-3785-2017

Articles | Volume 17, issue 6

https://doi.org/10.5194/acp-17-3785-2017

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

Special issue:

The Modular Earth Submodel System (MESSy) (ACP/GMD inter-journal...

https://doi.org/10.5194/acp-17-3785-2017

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

Articles | Volume 17, issue 6

Research article

|

20 Mar 2017

Research article |

| 20 Mar 2017

A new time-independent formulation of fractional release

Jennifer Ostermöller, Harald Bönisch, Patrick Jöckel, and Andreas Engel

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Oct 2016	13	1	1	15
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Dec 2016	8	5	1	14
Jan 2017	17	4	2	23
Feb 2017	17	1	1	19
Mar 2017	215	41	9	265
Apr 2017	56	16	2	74
May 2017	46	21	3	70
Jun 2017	43	24	1	68
Jul 2017	27	10	1	38
Aug 2017	21	14	0	35
Sep 2017	29	19	2	50
Oct 2017	12	6	0	18
Nov 2017	13	10	1	24
Dec 2017	10	5	1	16
Jan 2018	13	16	1	30
Feb 2018	14	15	2	31
Mar 2018	20	17	1	38
Apr 2018	17	9	0	26
May 2018	14	11	0	25
Jun 2018	5	6	0	11
Jul 2018	5	3	0	8
Aug 2018	12	8	0	20
Sep 2018	10	13	0	23
Oct 2018	11	7	1	19
Nov 2018	9	4	1	14
Dec 2018	13	5	1	19
Jan 2019	2	1	1	4
Feb 2019	4	0	4
Mar 2019	3	4	0	7
Apr 2019	8	3	0	11
May 2019	8	5	0	13
Jun 2019	4	7	1	12
Jul 2019	8	5	0	13
Aug 2019	4	5	1	10
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Jan 2020	7	3	0	10
Feb 2020	5	4	1	10
Mar 2020	1	1	0	2
Apr 2020	3	3	0	6
May 2020	5	4	0	9
Jun 2020	12	9	0	21
Jul 2020	16	10	3	29
Aug 2020	16	7	1	24
Sep 2020	8	4	2	14
Oct 2020	4	6	0	10
Nov 2020	11	4	0	15
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Jan 2021	13	10	0	23
Feb 2021	9	3	0	12
Mar 2021	7	4	0	11
Apr 2021	8	4	0	12
May 2021	8	3	1	12
Jun 2021	8	9	0	17
Jul 2021	10	6	0	16
Aug 2021	10	41	0	51
Sep 2021	11	33	0	44
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Mar 2022	7	5	0	12
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May 2022	5	3	0	8
Jun 2022	3	2	0	5
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Aug 2022	11	3	1	15
Sep 2022	5	3	0	8
Oct 2022	8	1	3	12
Nov 2022	13	6	0	19
Dec 2022	8	4	2	14
Jan 2023	8	7	0	15
Feb 2023	10	5	0	15
Mar 2023	9	6	0	15
Apr 2023	5	2	0	7
May 2023	28	9	0	37
Jun 2023	33	3	1	37
Jul 2023	33	4	1	38
Aug 2023	31	5	1	37
Sep 2023	43	3	46
Oct 2023	35	2	2	39
Nov 2023	33	3	0	36
Dec 2023	47	5	2	54
Jan 2024	34	4	0	38
Feb 2024	36	9	1	46
Mar 2024	40	18	1	59
Apr 2024	43	6	5	54
May 2024	19	13	3	35
Jun 2024	41	8	3	52
Jul 2024	11	4	4	19
Aug 2024	30	6	5	41
Sep 2024	10	5	3	18
Oct 2024	16	10	0	26
Nov 2024	6	2	3	11

Cumulative views and downloads (calculated since 16 Sep 2016)

Month	HTML	PDF	XML	Total
Sep 2016	73	16	0	89
Oct 2016	13	1	1	15
Nov 2016	9	2	1	12
Dec 2016	8	5	1	14
Jan 2017	17	4	2	23
Feb 2017	17	1	1	19
Mar 2017	215	41	9	265
Apr 2017	56	16	2	74
May 2017	46	21	3	70
Jun 2017	43	24	1	68
Jul 2017	27	10	1	38
Aug 2017	21	14	0	35
Sep 2017	29	19	2	50
Oct 2017	12	6	0	18
Nov 2017	13	10	1	24
Dec 2017	10	5	1	16
Jan 2018	13	16	1	30
Feb 2018	14	15	2	31
Mar 2018	20	17	1	38
Apr 2018	17	9	0	26
May 2018	14	11	0	25
Jun 2018	5	6	0	11
Jul 2018	5	3	0	8
Aug 2018	12	8	0	20
Sep 2018	10	13	0	23
Oct 2018	11	7	1	19
Nov 2018	9	4	1	14
Dec 2018	13	5	1	19
Jan 2019	2	1	1	4
Feb 2019	4	0	4
Mar 2019	3	4	0	7
Apr 2019	8	3	0	11
May 2019	8	5	0	13
Jun 2019	4	7	1	12
Jul 2019	8	5	0	13
Aug 2019	4	5	1	10
Sep 2019	3	6	0	9
Oct 2019	6	6	2	14
Nov 2019	7	2	1	10
Dec 2019	7	3	0	10
Jan 2020	7	3	0	10
Feb 2020	5	4	1	10
Mar 2020	1	1	0	2
Apr 2020	3	3	0	6
May 2020	5	4	0	9
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Aug 2020	16	7	1	24
Sep 2020	8	4	2	14
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Nov 2020	11	4	0	15
Dec 2020	9	6	0	15
Jan 2021	13	10	0	23
Feb 2021	9	3	0	12
Mar 2021	7	4	0	11
Apr 2021	8	4	0	12
May 2021	8	3	1	12
Jun 2021	8	9	0	17
Jul 2021	10	6	0	16
Aug 2021	10	41	0	51
Sep 2021	11	33	0	44
Oct 2021	3	30	0	33
Nov 2021	18	23	1	42
Dec 2021	17	9	0	26
Jan 2022	10	8	0	18
Feb 2022	8	4	2	14
Mar 2022	7	5	0	12
Apr 2022	5	6	0	11
May 2022	5	3	0	8
Jun 2022	3	2	0	5
Jul 2022	2	2	0	4
Aug 2022	11	3	1	15
Sep 2022	5	3	0	8
Oct 2022	8	1	3	12
Nov 2022	13	6	0	19
Dec 2022	8	4	2	14
Jan 2023	8	7	0	15
Feb 2023	10	5	0	15
Mar 2023	9	6	0	15
Apr 2023	5	2	0	7
May 2023	28	9	0	37
Jun 2023	33	3	1	37
Jul 2023	33	4	1	38
Aug 2023	31	5	1	37
Sep 2023	43	3	46
Oct 2023	35	2	2	39
Nov 2023	33	3	0	36
Dec 2023	47	5	2	54
Jan 2024	34	4	0	38
Feb 2024	36	9	1	46
Mar 2024	40	18	1	59
Apr 2024	43	6	5	54
May 2024	19	13	3	35
Jun 2024	41	8	3	52
Jul 2024	11	4	4	19
Aug 2024	30	6	5	41
Sep 2024	10	5	3	18
Oct 2024	16	10	0	26
Nov 2024	6	2	3	11

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Short summary

We analysed the temporal evolution of fractional release factors (FRFs) from EMAC model simulations for several halocarbons and nitrous oxide. The current formulation of FRFs yields values that depend on the tropospheric trend of the species. This is a problematic issue for the application of FRF in the calculation of steady-state quantities (e.g. ODP). Including a loss term in the calculation, we develop a new formulation of FRF and find that the time dependence can almost be compensated.

A new time-independent formulation of fractional release

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8 citations as recorded by crossref.


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