Parallel algorithms for planar and spherical Delaunay construction with an application to centroidal Voronoi tessellations

Jacobsen, D. W.; Gunzburger, M.; Ringler, T.; Burkardt, J.; Peterson, J.

doi:10.5194/gmd-6-1353-2013

Articles | Volume 6, issue 4

https://doi.org/10.5194/gmd-6-1353-2013

© Author(s) 2013. This work is distributed under
the Creative Commons Attribution 3.0 License.

Special issue:

Isaac Newton Institute programme on multiscale numerics for...

https://doi.org/10.5194/gmd-6-1353-2013

© Author(s) 2013. This work is distributed under
the Creative Commons Attribution 3.0 License.

Articles | Volume 6, issue 4

Model description paper

|

30 Aug 2013

Model description paper |

| 30 Aug 2013

Parallel algorithms for planar and spherical Delaunay construction with an application to centroidal Voronoi tessellations

D. W. Jacobsen, M. Gunzburger, T. Ringler, J. Burkardt, and J. Peterson

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Total article views: 5,225 (including HTML, PDF, and XML)

HTML	PDF	XML	Total	BibTeX	EndNote
2,988	1,981	256	5,225	291	287

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XML: 256
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Views and downloads (calculated since 22 Feb 2013)

Month	HTML	PDF	XML	Total
Feb 2013	37	16	0	53
Mar 2013	31	31	2	64
Apr 2013	22	16	1	39
May 2013	36	17	0	53
Jun 2013	8	13	0	21
Jul 2013	20	19	2	41
Aug 2013	4	7	1	12
Sep 2013	19	42	3	64
Oct 2013	36	33	4	73
Nov 2013	19	22	2	43
Dec 2013	29	59	6	94
Jan 2014	15	28	7	50
Feb 2014	29	23	7	59
Mar 2014	21	30	4	55
Apr 2014	24	34	2	60
May 2014	23	20	3	46
Jun 2014	10	19	1	30
Jul 2014	12	31	1	44
Aug 2014	10	26	4	40
Sep 2014	23	32	1	56
Oct 2014	14	22	0	36
Nov 2014	13	29	2	44
Dec 2014	19	47	1	67
Jan 2015	4	15	1	20
Feb 2015	12	7	0	19
Mar 2015	10	13	0	23
Apr 2015	20	13	3	36
May 2015	7	7	1	15
Jun 2015	28	11	0	39
Jul 2015	26	17	7	50
Aug 2015	15	18	1	34
Sep 2015	8	18	3	29
Oct 2015	15	7	2	24
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Dec 2015	5	10	1	16
Jan 2016	23	11	0	34
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Jan 2017	29	13	7	49
Feb 2017	19	4	3	26
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Feb 2022	5	6	1	12
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Apr 2022	33	8	1	42
May 2022	36	5	0	41
Jun 2022	33	2	0	35
Jul 2022	30	2	0	32
Aug 2022	37	5	0	42
Sep 2022	32	4	0	36
Oct 2022	38	7	2	47
Nov 2022	43	14	0	57
Dec 2022	40	8	0	48
Jan 2023	31	11	2	44
Feb 2023	43	10	0	53
Mar 2023	48	7	1	56
Apr 2023	37	7	0	44
May 2023	37	14	0	51
Jun 2023	44	8	1	53
Jul 2023	36	5	0	41
Aug 2023	37	5	3	45
Sep 2023	37	12	0	49
Oct 2023	40	8	2	50
Nov 2023	24	3	1	28
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Feb 2024	36	4	0	40
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Apr 2024	42	8	2	52
May 2024	15	10	6	31
Jun 2024	16	9	2	27
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Aug 2024	20	6	2	28
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Nov 2024	11	5	2	18
Dec 2024	9	9	0	18
Jan 2025	15	12	0	27
Feb 2025	40	10	4	54
Mar 2025	16	9	2	27
Apr 2025	16	14	1	31
May 2025	13	6	0	19
Jun 2025	40	15	0	55
Jul 2025	9	13	1	23
Aug 2025	20	24	1	45
Sep 2025	20	20	1	41
Oct 2025	33	25	4	62
Nov 2025	39	36	5	80
Dec 2025	23	25	3	51
Jan 2026	58	28	12	98
Feb 2026	19	24	1	44
Mar 2026	4	2	0	6

Cumulative views and downloads (calculated since 22 Feb 2013)

Month	HTML	PDF	XML	Total
Feb 2013	37	16	0	53
Mar 2013	31	31	2	64
Apr 2013	22	16	1	39
May 2013	36	17	0	53
Jun 2013	8	13	0	21
Jul 2013	20	19	2	41
Aug 2013	4	7	1	12
Sep 2013	19	42	3	64
Oct 2013	36	33	4	73
Nov 2013	19	22	2	43
Dec 2013	29	59	6	94
Jan 2014	15	28	7	50
Feb 2014	29	23	7	59
Mar 2014	21	30	4	55
Apr 2014	24	34	2	60
May 2014	23	20	3	46
Jun 2014	10	19	1	30
Jul 2014	12	31	1	44
Aug 2014	10	26	4	40
Sep 2014	23	32	1	56
Oct 2014	14	22	0	36
Nov 2014	13	29	2	44
Dec 2014	19	47	1	67
Jan 2015	4	15	1	20
Feb 2015	12	7	0	19
Mar 2015	10	13	0	23
Apr 2015	20	13	3	36
May 2015	7	7	1	15
Jun 2015	28	11	0	39
Jul 2015	26	17	7	50
Aug 2015	15	18	1	34
Sep 2015	8	18	3	29
Oct 2015	15	7	2	24
Nov 2015	16	6	1	23
Dec 2015	5	10	1	16
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Mar 2016	17	9	0	26
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Jun 2016	14	10	1	25
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Aug 2016	13	11	6	30
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Oct 2016	11	3	2	16
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Jan 2017	29	13	7	49
Feb 2017	19	4	3	26
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May 2017	39	17	7	63
Jun 2017	34	9	5	48
Jul 2017	17	13	0	30
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Oct 2019	17	6	0	23
Nov 2019	11	8	0	19
Dec 2019	9	9	0	18
Jan 2020	16	5	1	22
Feb 2020	12	11	0	23
Mar 2020	5	15	1	21
Apr 2020	6	11	0	17
May 2020	10	9	0	19
Jun 2020	10	11	0	21
Jul 2020	50	34	31	115
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Nov 2020	8	7	4	19
Dec 2020	20	10	0	30
Jan 2021	20	7	1	28
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Sep 2021	13	16	0	29
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Mar 2022	9	4	1	14
Apr 2022	33	8	1	42
May 2022	36	5	0	41
Jun 2022	33	2	0	35
Jul 2022	30	2	0	32
Aug 2022	37	5	0	42
Sep 2022	32	4	0	36
Oct 2022	38	7	2	47
Nov 2022	43	14	0	57
Dec 2022	40	8	0	48
Jan 2023	31	11	2	44
Feb 2023	43	10	0	53
Mar 2023	48	7	1	56
Apr 2023	37	7	0	44
May 2023	37	14	0	51
Jun 2023	44	8	1	53
Jul 2023	36	5	0	41
Aug 2023	37	5	3	45
Sep 2023	37	12	0	49
Oct 2023	40	8	2	50
Nov 2023	24	3	1	28
Dec 2023	37	6	1	44
Jan 2024	54	10	3	67
Feb 2024	36	4	0	40
Mar 2024	46	6	4	56
Apr 2024	42	8	2	52
May 2024	15	10	6	31
Jun 2024	16	9	2	27
Jul 2024	9	12	1	22
Aug 2024	20	6	2	28
Sep 2024	5	5	0	10
Oct 2024	11	14	0	25
Nov 2024	11	5	2	18
Dec 2024	9	9	0	18
Jan 2025	15	12	0	27
Feb 2025	40	10	4	54
Mar 2025	16	9	2	27
Apr 2025	16	14	1	31
May 2025	13	6	0	19
Jun 2025	40	15	0	55
Jul 2025	9	13	1	23
Aug 2025	20	24	1	45
Sep 2025	20	20	1	41
Oct 2025	33	25	4	62
Nov 2025	39	36	5	80
Dec 2025	23	25	3	51
Jan 2026	58	28	12	98
Feb 2026	19	24	1	44
Mar 2026	4	2	0	6

Latest update: 04 Mar 2026