Equilibrium absorptive partitioning theory between multiple aerosol particle modes

Crooks, Matthew; Connolly, Paul; Topping, David; McFiggans, Gordon

doi:https://doi.org/10.5194/gmd-9-3617-2016

Articles | Volume 9, issue 10

https://doi.org/10.5194/gmd-9-3617-2016

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

Special issue:

BACCHUS – Impact of Biogenic versus Anthropogenic emissions...

https://doi.org/10.5194/gmd-9-3617-2016

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

Articles | Volume 9, issue 10

Model description paper

|

12 Oct 2016

Model description paper |

| 12 Oct 2016

Equilibrium absorptive partitioning theory between multiple aerosol particle modes

Matthew Crooks, Paul Connolly, David Topping, and Gordon McFiggans

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Total article views: 4,228 (including HTML, PDF, and XML)

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PDF: 1,574
XML: 179
Total: 4,228
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BibTeX: 199
EndNote: 251

Views and downloads (calculated since 19 Jan 2016)

Month	HTML	PDF	XML	Total
Jan 2016	64	20	1	85
Feb 2016	122	20	2	144
Mar 2016	41	4	0	45
Apr 2016	11	5	1	17
May 2016	7	2	0	9
Jun 2016	4	3	0	7
Jul 2016	3	5	0	8
Aug 2016	7	3	0	10
Sep 2016	6	6	1	13
Oct 2016	85	28	3	116
Nov 2016	27	10	4	41
Dec 2016	12	7	2	21
Jan 2017	28	19	7	54
Feb 2017	25	14	2	41
Mar 2017	31	20	5	56
Apr 2017	35	19	5	59
May 2017	49	24	8	81
Jun 2017	34	16	5	55
Jul 2017	14	17	2	33
Aug 2017	11	14	1	26
Sep 2017	19	10	1	30
Oct 2017	12	16	0	28
Nov 2017	12	19	0	31
Dec 2017	10	18	1	29
Jan 2018	7	26	0	33
Feb 2018	12	17	0	29
Mar 2018	11	20	0	31
Apr 2018	14	26	0	40
May 2018	9	24	1	34
Jun 2018	11	24	1	36
Jul 2018	10	44	1	55
Aug 2018	17	26	0	43
Sep 2018	10	21	0	31
Oct 2018	7	25	3	35
Nov 2018	14	28	2	44
Dec 2018	10	16	0	26
Jan 2019	15	17	0	32
Feb 2019	9	12	0	21
Mar 2019	9	21	0	30
Apr 2019	9	18	0	27
May 2019	5	15	1	21
Jun 2019	8	21	0	29
Jul 2019	7	20	0	27
Aug 2019	7	22	0	29
Sep 2019	7	18	0	25
Oct 2019	17	29	1	47
Nov 2019	9	19	0	28
Dec 2019	5	18	1	24
Jan 2020	14	8	1	23
Feb 2020	8	7	0	15
Mar 2020	12	18	1	31
Apr 2020	6	18	0	24
May 2020	5	5	0	10
Jun 2020	18	28	0	46
Jul 2020	44	76	30	150
Aug 2020	5	11	1	17
Sep 2020	19	12	0	31
Oct 2020	5	4	2	11
Nov 2020	5	11	0	16
Dec 2020	16	10	0	26
Jan 2021	26	13	0	39
Feb 2021	3	6	0	9
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Apr 2021	9	5	1	15
May 2021	8	7	0	15
Jun 2021	7	9	0	16
Jul 2021	11	12	0	23
Aug 2021	7	23	0	30
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Oct 2021	6	35	0	41
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Jan 2022	14	19	4	37
Feb 2022	12	11	2	25
Mar 2022	11	2	1	14
Apr 2022	31	6	0	37
May 2022	32	5	0	37
Jun 2022	33	2	2	37
Jul 2022	31	0	31
Aug 2022	43	18	1	62
Sep 2022	34	14	1	49
Oct 2022	37	8	1	46
Nov 2022	41	7	0	48
Dec 2022	34	6	1	41
Jan 2023	28	12	0	40
Feb 2023	37	6	1	44
Mar 2023	39	5	0	44
Apr 2023	32	5	0	37
May 2023	49	10	0	59
Jun 2023	63	4	2	69
Jul 2023	41	6	0	47
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Sep 2023	39	7	1	47
Oct 2023	38	3	0	41
Nov 2023	20	3	0	23
Dec 2023	39	6	1	46
Jan 2024	35	4	1	40
Feb 2024	33	5	0	38
Mar 2024	42	17	5	64
Apr 2024	51	16	5	72
May 2024	17	4	8	29
Jun 2024	12	7	2	21
Jul 2024	21	10	4	35
Aug 2024	11	4	2	17
Sep 2024	7	7	0	14
Oct 2024	19	2	1	22
Nov 2024	20	6	2	28
Dec 2024	18	2	2	22
Jan 2025	11	4	3	18
Feb 2025	14	18	4	36
Mar 2025	6	3	1	10
Apr 2025	17	13	1	31
May 2025	12	3	0	15
Jun 2025	27	10	1	38
Jul 2025	10	11	2	23
Aug 2025	25	7	2	34
Sep 2025	32	14	3	49
Oct 2025	16	21	3	40

Cumulative views and downloads (calculated since 19 Jan 2016)

Month	HTML	PDF	XML	Total
Jan 2016	64	20	1	85
Feb 2016	122	20	2	144
Mar 2016	41	4	0	45
Apr 2016	11	5	1	17
May 2016	7	2	0	9
Jun 2016	4	3	0	7
Jul 2016	3	5	0	8
Aug 2016	7	3	0	10
Sep 2016	6	6	1	13
Oct 2016	85	28	3	116
Nov 2016	27	10	4	41
Dec 2016	12	7	2	21
Jan 2017	28	19	7	54
Feb 2017	25	14	2	41
Mar 2017	31	20	5	56
Apr 2017	35	19	5	59
May 2017	49	24	8	81
Jun 2017	34	16	5	55
Jul 2017	14	17	2	33
Aug 2017	11	14	1	26
Sep 2017	19	10	1	30
Oct 2017	12	16	0	28
Nov 2017	12	19	0	31
Dec 2017	10	18	1	29
Jan 2018	7	26	0	33
Feb 2018	12	17	0	29
Mar 2018	11	20	0	31
Apr 2018	14	26	0	40
May 2018	9	24	1	34
Jun 2018	11	24	1	36
Jul 2018	10	44	1	55
Aug 2018	17	26	0	43
Sep 2018	10	21	0	31
Oct 2018	7	25	3	35
Nov 2018	14	28	2	44
Dec 2018	10	16	0	26
Jan 2019	15	17	0	32
Feb 2019	9	12	0	21
Mar 2019	9	21	0	30
Apr 2019	9	18	0	27
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Jun 2019	8	21	0	29
Jul 2019	7	20	0	27
Aug 2019	7	22	0	29
Sep 2019	7	18	0	25
Oct 2019	17	29	1	47
Nov 2019	9	19	0	28
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Feb 2020	8	7	0	15
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Apr 2020	6	18	0	24
May 2020	5	5	0	10
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Jul 2020	44	76	30	150
Aug 2020	5	11	1	17
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Oct 2020	5	4	2	11
Nov 2020	5	11	0	16
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Jan 2021	26	13	0	39
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Jun 2021	7	9	0	16
Jul 2021	11	12	0	23
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Sep 2021	21	8	0	29
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Feb 2022	12	11	2	25
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Apr 2022	31	6	0	37
May 2022	32	5	0	37
Jun 2022	33	2	2	37
Jul 2022	31	0	31
Aug 2022	43	18	1	62
Sep 2022	34	14	1	49
Oct 2022	37	8	1	46
Nov 2022	41	7	0	48
Dec 2022	34	6	1	41
Jan 2023	28	12	0	40
Feb 2023	37	6	1	44
Mar 2023	39	5	0	44
Apr 2023	32	5	0	37
May 2023	49	10	0	59
Jun 2023	63	4	2	69
Jul 2023	41	6	0	47
Aug 2023	42	5	2	49
Sep 2023	39	7	1	47
Oct 2023	38	3	0	41
Nov 2023	20	3	0	23
Dec 2023	39	6	1	46
Jan 2024	35	4	1	40
Feb 2024	33	5	0	38
Mar 2024	42	17	5	64
Apr 2024	51	16	5	72
May 2024	17	4	8	29
Jun 2024	12	7	2	21
Jul 2024	21	10	4	35
Aug 2024	11	4	2	17
Sep 2024	7	7	0	14
Oct 2024	19	2	1	22
Nov 2024	20	6	2	28
Dec 2024	18	2	2	22
Jan 2025	11	4	3	18
Feb 2025	14	18	4	36
Mar 2025	6	3	1	10
Apr 2025	17	13	1	31
May 2025	12	3	0	15
Jun 2025	27	10	1	38
Jul 2025	10	11	2	23
Aug 2025	25	7	2	34
Sep 2025	32	14	3	49
Oct 2025	16	21	3	40

Latest update: 31 Oct 2025

Short summary

Semi-volatile compounds, like water, can exist in both vapour phases and condensed phases within a system. This paper presents a method of calculating the condensed and vapour phases of semi-volatile compounds at equilibrium, in particular, when the condensed mass occurs within particles of different sizes and chemical composition. The applications of interest to the authors are those of atmospheric importance such as cloud droplet formation and reflection or absorption of solar radiation.