A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home

Hariyanto; Chairul Imron; Suhud Wahyudi; Nur Asiyah

doi:10.1063/5.0115068

A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home

Hariyanto^*
, Chairul Imron
, Suhud Wahyudi
, Nur Asiyah

^*Corresponding author for this work

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › peer-review

Abstract

This paper presents a mathematical model based on the influence of unmonitored asymptomatic individuals, vaccinations and individuals returning home to the spread of COVID 19. The concept used is that individual populations moves in 3 regions with each region having 1 interface or 1 connecting route. Individual movement is expressed by a weight function which in modeling use the Kernel density function in the normal group. The mathematical model obtained is in the form of a System of Integro-Partial Differential Equations consisting of 3 regional sub-models and an entire regional system model. Leipzig constant analysis was carried out in order to obtain model validation that was suitable for the phenomenon that occurred.

Original language	English
Title of host publication	7th International Conference on Mathematics - Pure, Applied and Computation
Subtitle of host publication	Mathematics of Quantum Computing
Editors	Muhammad Syifa�ul Mufid, Dieky Adzkiya
Publisher	American Institute of Physics Inc.
ISBN (Electronic)	9780735442917
DOIs	https://doi.org/10.1063/5.0115068
Publication status	Published - 19 Dec 2022
Event	7th International Conference on Mathematics: Pure, Applied and Computation: , ICoMPAC 2021 - Surabaya, Indonesia Duration: 2 Oct 2021 → …

Publication series

Name	AIP Conference Proceedings
Volume	2641
ISSN (Print)	0094-243X
ISSN (Electronic)	1551-7616

Conference

Conference	7th International Conference on Mathematics: Pure, Applied and Computation: , ICoMPAC 2021
Country/Territory	Indonesia
City	Surabaya
Period	2/10/21 → …

UN SDGs

This output contributes to the following UN Sustainable Development Goals (SDGs)

SDG 3 Good Health and Well-being

Access to Document

10.1063/5.0115068

Cite this

Hariyanto, Imron, C., Wahyudi, S., & Asiyah, N. (2022). A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home. In M. S. Mufid, & D. Adzkiya (Eds.), 7th International Conference on Mathematics - Pure, Applied and Computation: Mathematics of Quantum Computing Article 030017 (AIP Conference Proceedings; Vol. 2641). American Institute of Physics Inc.. https://doi.org/10.1063/5.0115068

Hariyanto, ; Imron, Chairul ; Wahyudi, Suhud et al. / A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home. 7th International Conference on Mathematics - Pure, Applied and Computation: Mathematics of Quantum Computing. editor / Muhammad Syifa�ul Mufid ; Dieky Adzkiya. American Institute of Physics Inc., 2022. (AIP Conference Proceedings).

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title = "A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home",

abstract = "This paper presents a mathematical model based on the influence of unmonitored asymptomatic individuals, vaccinations and individuals returning home to the spread of COVID 19. The concept used is that individual populations moves in 3 regions with each region having 1 interface or 1 connecting route. Individual movement is expressed by a weight function which in modeling use the Kernel density function in the normal group. The mathematical model obtained is in the form of a System of Integro-Partial Differential Equations consisting of 3 regional sub-models and an entire regional system model. Leipzig constant analysis was carried out in order to obtain model validation that was suitable for the phenomenon that occurred.",

author = "Hariyanto and Chairul Imron and Suhud Wahyudi and Nur Asiyah",

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Hariyanto, , Imron, C, Wahyudi, S & Asiyah, N 2022, A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home. in MS Mufid & D Adzkiya (eds), 7th International Conference on Mathematics - Pure, Applied and Computation: Mathematics of Quantum Computing., 030017, AIP Conference Proceedings, vol. 2641, American Institute of Physics Inc., 7th International Conference on Mathematics: Pure, Applied and Computation: , ICoMPAC 2021, Surabaya, Indonesia, 2/10/21. https://doi.org/10.1063/5.0115068

A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home. / Hariyanto, ; Imron, Chairul; Wahyudi, Suhud et al.
7th International Conference on Mathematics - Pure, Applied and Computation: Mathematics of Quantum Computing. ed. / Muhammad Syifa�ul Mufid; Dieky Adzkiya. American Institute of Physics Inc., 2022. 030017 (AIP Conference Proceedings; Vol. 2641).

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › peer-review

TY - GEN

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AU - Asiyah, Nur

PY - 2022/12/19

Y1 - 2022/12/19

N2 - This paper presents a mathematical model based on the influence of unmonitored asymptomatic individuals, vaccinations and individuals returning home to the spread of COVID 19. The concept used is that individual populations moves in 3 regions with each region having 1 interface or 1 connecting route. Individual movement is expressed by a weight function which in modeling use the Kernel density function in the normal group. The mathematical model obtained is in the form of a System of Integro-Partial Differential Equations consisting of 3 regional sub-models and an entire regional system model. Leipzig constant analysis was carried out in order to obtain model validation that was suitable for the phenomenon that occurred.

AB - This paper presents a mathematical model based on the influence of unmonitored asymptomatic individuals, vaccinations and individuals returning home to the spread of COVID 19. The concept used is that individual populations moves in 3 regions with each region having 1 interface or 1 connecting route. Individual movement is expressed by a weight function which in modeling use the Kernel density function in the normal group. The mathematical model obtained is in the form of a System of Integro-Partial Differential Equations consisting of 3 regional sub-models and an entire regional system model. Leipzig constant analysis was carried out in order to obtain model validation that was suitable for the phenomenon that occurred.

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U2 - 10.1063/5.0115068

DO - 10.1063/5.0115068

M3 - Conference contribution

AN - SCOPUS:85145477796

T3 - AIP Conference Proceedings

BT - 7th International Conference on Mathematics - Pure, Applied and Computation

A2 - Mufid, Muhammad Syifa�ul

A2 - Adzkiya, Dieky

PB - American Institute of Physics Inc.

T2 - 7th International Conference on Mathematics: Pure, Applied and Computation: , ICoMPAC 2021

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ER -

Hariyanto , Imron C, Wahyudi S, Asiyah N. A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home. In Mufid MS, Adzkiya D, editors, 7th International Conference on Mathematics - Pure, Applied and Computation: Mathematics of Quantum Computing. American Institute of Physics Inc. 2022. 030017. (AIP Conference Proceedings). doi: 10.1063/5.0115068

A mathematical model for the spread of COVID-19 with unmonitored individual asymptomatic, vaccinations and returning home

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