Estimating flow and transport parameters in the unsaturated zone with pore water stable isotopes

Sprenger, M.; Volkmann, T. H. M.; Blume, T.; Weiler, M.

doi:10.5194/hess-19-2617-2015

Articles | Volume 19, issue 6

https://doi.org/10.5194/hess-19-2617-2015

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

https://doi.org/10.5194/hess-19-2617-2015

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

Articles | Volume 19, issue 6

Research article

|

03 Jun 2015

Research article |

| 03 Jun 2015

Estimating flow and transport parameters in the unsaturated zone with pore water stable isotopes

M. Sprenger, T. H. M. Volkmann, T. Blume, and M. Weiler

Viewed

Total article views: 7,001 (including HTML, PDF, and XML)

HTML	PDF	XML	Total	BibTeX	EndNote
3,180	3,385	436	7,001	209	274

HTML: 3,180
PDF: 3,385
XML: 436
Total: 7,001
BibTeX: 209
EndNote: 274

Views and downloads (calculated since 10 Oct 2014)

Month	HTML	PDF	XML	Total
Oct 2014	69	71	7	147
Nov 2014	29	32	8	69
Dec 2014	16	28	4	48
Jan 2015	7	13	0	20
Feb 2015	15	12	1	28
Mar 2015	12	11	0	23
Apr 2015	11	4	1	16
May 2015	8	16	0	24
Jun 2015	140	106	1	247
Jul 2015	65	54	1	120
Aug 2015	21	65	0	86
Sep 2015	18	45	6	69
Oct 2015	20	15	5	40
Nov 2015	37	27	2	66
Dec 2015	19	19	0	38
Jan 2016	45	34	1	80
Feb 2016	26	23	2	51
Mar 2016	38	24	12	74
Apr 2016	20	15	2	37
May 2016	14	6	1	21
Jun 2016	15	14	1	30
Jul 2016	17	8	3	28
Aug 2016	16	13	3	32
Sep 2016	23	14	0	37
Oct 2016	34	6	0	40
Nov 2016	21	6	1	28
Dec 2016	5	5	0	10
Jan 2017	22	10	0	32
Feb 2017	16	15	2	33
Mar 2017	25	28	2	55
Apr 2017	26	34	0	60
May 2017	24	27	0	51
Jun 2017	31	27	2	60
Jul 2017	23	25	0	48
Aug 2017	7	15	1	23
Sep 2017	15	25	1	41
Oct 2017	15	36	0	51
Nov 2017	13	43	3	59
Dec 2017	11	51	0	62
Jan 2018	9	34	1	44
Feb 2018	19	26	4	49
Mar 2018	18	37	0	55
Apr 2018	11	44	1	56
May 2018	24	30	0	54
Jun 2018	10	35	3	48
Jul 2018	9	28	2	39
Aug 2018	13	23	2	38
Sep 2018	20	38	1	59
Oct 2018	21	45	6	72
Nov 2018	14	53	6	73
Dec 2018	16	46	0	62
Jan 2019	11	38	2	51
Feb 2019	8	26	2	36
Mar 2019	9	34	5	48
Apr 2019	16	24	3	43
May 2019	16	40	5	61
Jun 2019	14	26	1	41
Jul 2019	13	45	2	60
Aug 2019	8	41	8	57
Sep 2019	14	27	4	45
Oct 2019	25	41	2	68
Nov 2019	20	30	7	57
Dec 2019	13	33	6	52
Jan 2020	17	32	7	56
Feb 2020	15	33	4	52
Mar 2020	17	30	10	57
Apr 2020	16	25	1	42
May 2020	11	23	2	36
Jun 2020	20	17	4	41
Jul 2020	23	26	11	60
Aug 2020	13	18	10	41
Sep 2020	17	18	7	42
Oct 2020	12	16	7	35
Nov 2020	17	10	7	34
Dec 2020	19	20	6	45
Jan 2021	29	23	15	67
Feb 2021	24	17	7	48
Mar 2021	20	21	11	52
Apr 2021	15	22	15	52
May 2021	26	25	9	60
Jun 2021	15	21	8	44
Jul 2021	19	22	3	44
Aug 2021	24	34	1	59
Sep 2021	29	23	1	53
Oct 2021	26	36	4	66
Nov 2021	14	29	6	49
Dec 2021	15	10	6	31
Jan 2022	21	15	3	39
Feb 2022	12	15	8	35
Mar 2022	9	12	6	27
Apr 2022	19	15	1	35
May 2022	16	11	2	29
Jun 2022	14	16	4	34
Jul 2022	14	8	1	23
Aug 2022	24	13	2	39
Sep 2022	15	16	1	32
Oct 2022	21	16	4	41
Nov 2022	23	15	2	40
Dec 2022	29	21	4	54
Jan 2023	19	28	2	49
Feb 2023	28	20	2	50
Mar 2023	21	25	1	47
Apr 2023	19	20	3	42
May 2023	20	20	1	41
Jun 2023	24	17	2	43
Jul 2023	19	22	4	45
Aug 2023	18	18	2	38
Sep 2023	12	16	0	28
Oct 2023	43	25	3	71
Nov 2023	23	8	0	31
Dec 2023	13	9	2	24
Jan 2024	16	17	1	34
Feb 2024	21	20	0	41
Mar 2024	23	18	4	45
Apr 2024	31	17	3	51
May 2024	30	18	7	55
Jun 2024	48	18	3	69
Jul 2024	22	19	4	45
Aug 2024	41	15	4	60
Sep 2024	24	28	5	57
Oct 2024	29	11	0	40
Nov 2024	18	12	3	33
Dec 2024	33	21	1	55
Jan 2025	24	22	4	50
Feb 2025	30	12	4	46
Mar 2025	30	18	1	49
Apr 2025	40	22	0	62
May 2025	40	8	0	48
Jun 2025	41	23	1	65
Jul 2025	32	29	1	62
Aug 2025	33	24	2	59
Sep 2025	71	16	1	88
Oct 2025	27	34	0	61
Nov 2025	32	28	2	62
Dec 2025	39	38	4	81
Jan 2026	54	21	9	84
Feb 2026	46	15	2	63
Mar 2026	28	29	2	59
Apr 2026	8	14	0	22

Cumulative views and downloads (calculated since 10 Oct 2014)

Month	HTML	PDF	XML	Total
Oct 2014	69	71	7	147
Nov 2014	29	32	8	69
Dec 2014	16	28	4	48
Jan 2015	7	13	0	20
Feb 2015	15	12	1	28
Mar 2015	12	11	0	23
Apr 2015	11	4	1	16
May 2015	8	16	0	24
Jun 2015	140	106	1	247
Jul 2015	65	54	1	120
Aug 2015	21	65	0	86
Sep 2015	18	45	6	69
Oct 2015	20	15	5	40
Nov 2015	37	27	2	66
Dec 2015	19	19	0	38
Jan 2016	45	34	1	80
Feb 2016	26	23	2	51
Mar 2016	38	24	12	74
Apr 2016	20	15	2	37
May 2016	14	6	1	21
Jun 2016	15	14	1	30
Jul 2016	17	8	3	28
Aug 2016	16	13	3	32
Sep 2016	23	14	0	37
Oct 2016	34	6	0	40
Nov 2016	21	6	1	28
Dec 2016	5	5	0	10
Jan 2017	22	10	0	32
Feb 2017	16	15	2	33
Mar 2017	25	28	2	55
Apr 2017	26	34	0	60
May 2017	24	27	0	51
Jun 2017	31	27	2	60
Jul 2017	23	25	0	48
Aug 2017	7	15	1	23
Sep 2017	15	25	1	41
Oct 2017	15	36	0	51
Nov 2017	13	43	3	59
Dec 2017	11	51	0	62
Jan 2018	9	34	1	44
Feb 2018	19	26	4	49
Mar 2018	18	37	0	55
Apr 2018	11	44	1	56
May 2018	24	30	0	54
Jun 2018	10	35	3	48
Jul 2018	9	28	2	39
Aug 2018	13	23	2	38
Sep 2018	20	38	1	59
Oct 2018	21	45	6	72
Nov 2018	14	53	6	73
Dec 2018	16	46	0	62
Jan 2019	11	38	2	51
Feb 2019	8	26	2	36
Mar 2019	9	34	5	48
Apr 2019	16	24	3	43
May 2019	16	40	5	61
Jun 2019	14	26	1	41
Jul 2019	13	45	2	60
Aug 2019	8	41	8	57
Sep 2019	14	27	4	45
Oct 2019	25	41	2	68
Nov 2019	20	30	7	57
Dec 2019	13	33	6	52
Jan 2020	17	32	7	56
Feb 2020	15	33	4	52
Mar 2020	17	30	10	57
Apr 2020	16	25	1	42
May 2020	11	23	2	36
Jun 2020	20	17	4	41
Jul 2020	23	26	11	60
Aug 2020	13	18	10	41
Sep 2020	17	18	7	42
Oct 2020	12	16	7	35
Nov 2020	17	10	7	34
Dec 2020	19	20	6	45
Jan 2021	29	23	15	67
Feb 2021	24	17	7	48
Mar 2021	20	21	11	52
Apr 2021	15	22	15	52
May 2021	26	25	9	60
Jun 2021	15	21	8	44
Jul 2021	19	22	3	44
Aug 2021	24	34	1	59
Sep 2021	29	23	1	53
Oct 2021	26	36	4	66
Nov 2021	14	29	6	49
Dec 2021	15	10	6	31
Jan 2022	21	15	3	39
Feb 2022	12	15	8	35
Mar 2022	9	12	6	27
Apr 2022	19	15	1	35
May 2022	16	11	2	29
Jun 2022	14	16	4	34
Jul 2022	14	8	1	23
Aug 2022	24	13	2	39
Sep 2022	15	16	1	32
Oct 2022	21	16	4	41
Nov 2022	23	15	2	40
Dec 2022	29	21	4	54
Jan 2023	19	28	2	49
Feb 2023	28	20	2	50
Mar 2023	21	25	1	47
Apr 2023	19	20	3	42
May 2023	20	20	1	41
Jun 2023	24	17	2	43
Jul 2023	19	22	4	45
Aug 2023	18	18	2	38
Sep 2023	12	16	0	28
Oct 2023	43	25	3	71
Nov 2023	23	8	0	31
Dec 2023	13	9	2	24
Jan 2024	16	17	1	34
Feb 2024	21	20	0	41
Mar 2024	23	18	4	45
Apr 2024	31	17	3	51
May 2024	30	18	7	55
Jun 2024	48	18	3	69
Jul 2024	22	19	4	45
Aug 2024	41	15	4	60
Sep 2024	24	28	5	57
Oct 2024	29	11	0	40
Nov 2024	18	12	3	33
Dec 2024	33	21	1	55
Jan 2025	24	22	4	50
Feb 2025	30	12	4	46
Mar 2025	30	18	1	49
Apr 2025	40	22	0	62
May 2025	40	8	0	48
Jun 2025	41	23	1	65
Jul 2025	32	29	1	62
Aug 2025	33	24	2	59
Sep 2025	71	16	1	88
Oct 2025	27	34	0	61
Nov 2025	32	28	2	62
Dec 2025	39	38	4	81
Jan 2026	54	21	9	84
Feb 2026	46	15	2	63
Mar 2026	28	29	2	59
Apr 2026	8	14	0	22

Saved (final revised paper)

Latest update: 24 Apr 2026

Short summary

We present a novel approach that includes information about the pore water stable isotopic composition in inverse model approaches to estimate soil hydraulic parameters. Different approaches are presented and their adequacy regarding the model efficiency, realism and parameter identifiability are discussed. The advantages of the new approach are shown by an application of the inverse estimated parameters to infer the water balance and the transit time for three different study sites.