Error estimate of Taylor's frozen-in flow hypothesis in the spectral domain

Narita, Yasuhito

doi:10.5194/angeo-35-325-2017

Articles | Volume 35, issue 2

https://doi.org/10.5194/angeo-35-325-2017

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

https://doi.org/10.5194/angeo-35-325-2017

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

Articles | Volume 35, issue 2

ANGEO Communicates

|

01 Mar 2017

ANGEO Communicates |

| 01 Mar 2017

Error estimate of Taylor's frozen-in flow hypothesis in the spectral domain

Yasuhito Narita

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Views and downloads (calculated since 01 Mar 2017)

Month	HTML	PDF	XML	Total
Mar 2017	116	42	13	171
Apr 2017	85	16	11	112
May 2017	28	18	3	49
Jun 2017	24	7	0	31
Jul 2017	15	5	0	20
Aug 2017	6	9	0	15
Sep 2017	7	8	0	15
Oct 2017	5	9	0	14
Nov 2017	10	6	2	18
Dec 2017	7	6	0	13
Jan 2018	8	10	0	18
Feb 2018	8	3	0	11
Mar 2018	10	7	1	18
Apr 2018	6	6	0	12
May 2018	6	3	0	9
Jun 2018	7	6	0	13
Jul 2018	3	5	0	8
Aug 2018	10	5	0	15
Sep 2018	4	4	0	8
Oct 2018	6	3	0	9
Nov 2018	20	4	0	24
Dec 2018	8	6	1	15
Jan 2019	6	6	0	12
Feb 2019	7	7	0	14
Mar 2019	8	5	0	13
Apr 2019	25	5	0	30
May 2019	29	5	0	34
Jun 2019	24	5	0	29
Jul 2019	22	5	0	27
Aug 2019	30	6	1	37
Sep 2019	22	3	0	25
Oct 2019	28	6	1	35
Nov 2019	24	4	0	28
Dec 2019	26	3	1	30
Jan 2020	28	5	0	33
Feb 2020	31	3	0	34
Mar 2020	23	6	0	29
Apr 2020	22	8	0	30
May 2020	26	2	0	28
Jun 2020	29	4	0	33
Jul 2020	38	14	7	59
Aug 2020	27	4	4	35
Sep 2020	30	2	0	32
Oct 2020	24	7	0	31
Nov 2020	24	5	0	29
Dec 2020	37	10	0	47
Jan 2021	40	7	0	47
Feb 2021	36	5	0	41
Mar 2021	37	5	1	43
Apr 2021	37	5	1	43
May 2021	37	5	1	43
Jun 2021	35	6	0	41
Jul 2021	35	3	0	38
Aug 2021	39	8	1	48
Sep 2021	38	6	0	44
Oct 2021	37	16	1	54
Nov 2021	37	16	0	53
Dec 2021	37	2	0	39
Jan 2022	40	4	0	44
Feb 2022	39	3	1	43
Mar 2022	33	4	0	37
Apr 2022	30	7	1	38
May 2022	35	4	1	40
Jun 2022	39	3	1	43
Jul 2022	36	0	36
Aug 2022	42	3	0	45
Sep 2022	35	2	0	37
Oct 2022	39	2	2	43
Nov 2022	37	10	1	48
Dec 2022	42	6	1	49
Jan 2023	31	6	1	38
Feb 2023	8	2	1	11
Mar 2023	13	2	0	15
Apr 2023	23	4	0	27
May 2023	22	7	3	32
Jun 2023	2	0	2
Jul 2023	7	3	1	11
Aug 2023	6	3	2	11
Sep 2023	10	3	2	15
Oct 2023	6	3	1	10
Nov 2023	1	1	0	2
Dec 2023	11	2	2	15
Jan 2024	2	2	0	4
Feb 2024	4	4	0	8
Mar 2024	2	4	2	8
Apr 2024	10	3	2	15
May 2024	12	7	11	30
Jun 2024	25	1	2	28
Jul 2024	11	5	4	20
Aug 2024	18	1	3	22
Sep 2024	7	2	1	10
Oct 2024	15	2	3	20
Nov 2024	9	1	1	11
Dec 2024	6	8	3	17
Jan 2025	10	7	6	23
Feb 2025	20	4	2	26
Mar 2025	11	4	1	16
Apr 2025	12	10	0	22
May 2025	17	4	2	23
Jun 2025	37	11	1	49
Jul 2025	20	13	1	34
Aug 2025	39	17	0	56
Sep 2025	63	9	3	75
Oct 2025	19	23	2	44
Nov 2025	34	20	2	56
Dec 2025	3	3	0	6

Cumulative views and downloads (calculated since 01 Mar 2017)

Month	HTML	PDF	XML	Total
Mar 2017	116	42	13	171
Apr 2017	85	16	11	112
May 2017	28	18	3	49
Jun 2017	24	7	0	31
Jul 2017	15	5	0	20
Aug 2017	6	9	0	15
Sep 2017	7	8	0	15
Oct 2017	5	9	0	14
Nov 2017	10	6	2	18
Dec 2017	7	6	0	13
Jan 2018	8	10	0	18
Feb 2018	8	3	0	11
Mar 2018	10	7	1	18
Apr 2018	6	6	0	12
May 2018	6	3	0	9
Jun 2018	7	6	0	13
Jul 2018	3	5	0	8
Aug 2018	10	5	0	15
Sep 2018	4	4	0	8
Oct 2018	6	3	0	9
Nov 2018	20	4	0	24
Dec 2018	8	6	1	15
Jan 2019	6	6	0	12
Feb 2019	7	7	0	14
Mar 2019	8	5	0	13
Apr 2019	25	5	0	30
May 2019	29	5	0	34
Jun 2019	24	5	0	29
Jul 2019	22	5	0	27
Aug 2019	30	6	1	37
Sep 2019	22	3	0	25
Oct 2019	28	6	1	35
Nov 2019	24	4	0	28
Dec 2019	26	3	1	30
Jan 2020	28	5	0	33
Feb 2020	31	3	0	34
Mar 2020	23	6	0	29
Apr 2020	22	8	0	30
May 2020	26	2	0	28
Jun 2020	29	4	0	33
Jul 2020	38	14	7	59
Aug 2020	27	4	4	35
Sep 2020	30	2	0	32
Oct 2020	24	7	0	31
Nov 2020	24	5	0	29
Dec 2020	37	10	0	47
Jan 2021	40	7	0	47
Feb 2021	36	5	0	41
Mar 2021	37	5	1	43
Apr 2021	37	5	1	43
May 2021	37	5	1	43
Jun 2021	35	6	0	41
Jul 2021	35	3	0	38
Aug 2021	39	8	1	48
Sep 2021	38	6	0	44
Oct 2021	37	16	1	54
Nov 2021	37	16	0	53
Dec 2021	37	2	0	39
Jan 2022	40	4	0	44
Feb 2022	39	3	1	43
Mar 2022	33	4	0	37
Apr 2022	30	7	1	38
May 2022	35	4	1	40
Jun 2022	39	3	1	43
Jul 2022	36	0	36
Aug 2022	42	3	0	45
Sep 2022	35	2	0	37
Oct 2022	39	2	2	43
Nov 2022	37	10	1	48
Dec 2022	42	6	1	49
Jan 2023	31	6	1	38
Feb 2023	8	2	1	11
Mar 2023	13	2	0	15
Apr 2023	23	4	0	27
May 2023	22	7	3	32
Jun 2023	2	0	2
Jul 2023	7	3	1	11
Aug 2023	6	3	2	11
Sep 2023	10	3	2	15
Oct 2023	6	3	1	10
Nov 2023	1	1	0	2
Dec 2023	11	2	2	15
Jan 2024	2	2	0	4
Feb 2024	4	4	0	8
Mar 2024	2	4	2	8
Apr 2024	10	3	2	15
May 2024	12	7	11	30
Jun 2024	25	1	2	28
Jul 2024	11	5	4	20
Aug 2024	18	1	3	22
Sep 2024	7	2	1	10
Oct 2024	15	2	3	20
Nov 2024	9	1	1	11
Dec 2024	6	8	3	17
Jan 2025	10	7	6	23
Feb 2025	20	4	2	26
Mar 2025	11	4	1	16
Apr 2025	12	10	0	22
May 2025	17	4	2	23
Jun 2025	37	11	1	49
Jul 2025	20	13	1	34
Aug 2025	39	17	0	56
Sep 2025	63	9	3	75
Oct 2025	19	23	2	44
Nov 2025	34	20	2	56
Dec 2025	3	3	0	6

Latest update: 06 Dec 2025

Short summary

In situ spacecraft data in space plasma are obtained often as time series data. Using Taylor's frozen-in flow hypothesis, one can interpret the time series data as spatial variations swept by the slow and passing by the spacecraft. A quantitative method for estimating the error for Taylor's hypothesis is developed here.