Dipo Aldila

Dr. Dipo Aldila

Department of Mathematics, Universitas Indonesia
orcid

Research Focus & Metrics

Academic Career Length

14Years (2013-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 October 2020 in Chaos, Solitons & Fractals
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Journal Article
Closed access
Dipo AldilaDipo Aldila
Dipo Aldila
SKSarbaz H.A. Khoshnaw
Sarbaz H.A. Khoshnaw
ESEgi Safitri
Egi Safitri
YAYusril Rais Anwar
Yusril Rais Anwar
ABAanisah R.Q. Bakry
Aanisah R.Q. Bakry
SSSheryl N. Salim
Sheryl N. Salim

1 March 2013 in Mathematical Biosciences
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Journal Article
Closed access
Dipo AldilaDipo Aldila
Dipo Aldila
TGThomas Götz
Thomas Götz
ESEdy Soewono
Edy Soewono

1 January 2020 in Mathematical Biosciences and Engineering
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Journal Article
Open access
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Dipo AldilaDipo Aldila
Dipo Aldila
MNMeksianis Z. Ndii
Meksianis Z. Ndii
BSBrenda M. Samiadji
Brenda M. Samiadji
A total of more than 27 million confirmed cases of the novel coronavirus outbreak, also known as COVID-19, have been reported as of September 7, 2020. To reduce its transmission, a number of strategies have been proposed. In this study, mathematical models with nonpharmaceutical and pharmaceutical interventions were formulated and analyzed. The first model was formulated without the inclusion of community awareness. The analysis focused on investigating the mathematical behavior of the model, which can explain how medical masks, medical treatment, and rapid testing can be used to suppress the spread of COVID-19. In the second model, community awareness was taken into account, and all the interventions considered were represented as time-dependent parameters. Using the center-manifold theorem, we showed that both models exhibit forward bifurcation. The infection parameters were obtained by fitting the model to COVID-19 incidence data from three provinces in Indonesia, namely, Jakarta, West Java, and East Java. Furthermore, a global sensitivity analysis was performed to identify the most influential parameters on the number of new infections and the basic reproduction number. We found that the use of medical masks has the greatest effect in determining the number of new infections. The optimal control problem from the second model was characterized using the well-known Pontryagin's maximum principle and solved numerically. The results of a cost-effectiveness analysis showed that community awareness plays a crucial role in determining the success of COVID-19 eradication programs.

1 April 2021 in Heliyon
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Journal Article
Open access
Dipo AldilaDipo Aldila
Dipo Aldila
MAMichellyn Angelina
Michellyn Angelina
This article aims to apply a mathematical model to investigate the spread of malaria by considering vector bias, saturated treatment, and an optimal control approach. A mathematical analysis of the equilibrium points and an investigation of the basic reproduction number show that if the basic reproduction number (R0) is less than one, the disease-free equilibrium is locally asymptotically stable. Furthermore, the center-manifold theory is applied to analyze the stability of the endemic equilibrium when R0=1. We find that our model performs a backward bifurcation phenomenon when the saturated treatment or vector bias parameter is larger than the threshold. Interestingly, we found that uncontrolled fumigation could increase the chance of the appearance of backward bifurcation. From the sensitivity analysis of R0, we find that the fumigation and vector bias are the most influential parameters for determining the magnitude of R0. Using the Pontryagin maximum principle, the optimal control problem is constructed by treating fumigation and medical treatment parameters as the time-dependent variable. Our numerical results on the optimal control simulation suggest that time-dependent fumigation and medical treatment could suppress the spread of malaria more efficiently at minimum cost.


12 April 2021 in BMC Research Notes
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Journal Article
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Dipo AldilaDipo Aldila
Dipo Aldila
BSBrenda M. Samiadji
Brenda M. Samiadji
GSGracia M. Simorangkir
Gracia M. Simorangkir
SKSarbaz H. A. Khosnaw
Sarbaz H. A. Khosnaw
MSMuhammad Shahzad
Muhammad Shahzad
Objective: Several essential factors have played a crucial role in the spreading mechanism of COVID-19 (Coronavirus disease 2019) in the human population. These factors include undetected cases, asymptomatic cases, and several non-pharmaceutical interventions. Because of the rapid spread of COVID-19 worldwide, understanding the significance of these factors is crucial in determining whether COVID-19 will be eradicated or persist in the population. Hence, in this study, we establish a new mathematical model to predict the spread of COVID-19 considering mentioned factors.Results: Infection detection and vaccination have the potential to eradicate COVID-19 from Jakarta. From the sensitivity analysis, we find that rapid testing is crucial in reducing the basic reproduction number when COVID-19 is endemic in the population rather than contact trace. Furthermore, our results indicate that a vaccination strategy has the potential to relax social distancing rules, while maintaining the basic reproduction number at the minimum possible, and also eradicate COVID-19 from the population with a higher vaccination rate. In conclusion, our model proposed a mathematical model that can be used by Jakarta’s government to relax social distancing policy by relying on future COVID-19 vaccine potential.