Nontrivial periodic solutions in the modelling of infectious disease
The modelling of the spread of infectious disease is discussed for time t in the real (R), discrete (Z) and time scale (T) domains. We shall offer criteria for the existence of a nontrivial and nonnegative periodic solution for the model in all the three domains. These criteria can be implemented nu...
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sg-ntu-dr.10356-1509912021-06-01T05:31:54Z Nontrivial periodic solutions in the modelling of infectious disease Wong, Patricia Jia Yiing Boey, K. L. School of Electrical and Electronic Engineering Engineering::Electrical and electronic engineering Periodic Solution Modelling of Infectious Disease The modelling of the spread of infectious disease is discussed for time t in the real (R), discrete (Z) and time scale (T) domains. We shall offer criteria for the existence of a nontrivial and nonnegative periodic solution for the model in all the three domains. These criteria can be implemented numerically and an algorithm is given. 2021-06-01T05:31:53Z 2021-06-01T05:31:53Z 2006 Journal Article Wong, P. J. Y. & Boey, K. L. (2006). Nontrivial periodic solutions in the modelling of infectious disease. Applicable Analysis, 83(1), 1-16. https://dx.doi.org/10.1080/00036810310001613151 0003-6811 https://hdl.handle.net/10356/150991 10.1080/00036810310001613151 2-s2.0-85064308118 1 83 1 16 en Applicable Analysis © 2004 Taylor & Francis Ltd. All rights reserved. |
| institution |
Nanyang Technological University |
| building |
NTU Library |
| continent |
Asia |
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Singapore Singapore |
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NTU Library |
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| language |
English |
| topic |
Engineering::Electrical and electronic engineering Periodic Solution Modelling of Infectious Disease |
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Engineering::Electrical and electronic engineering Periodic Solution Modelling of Infectious Disease Wong, Patricia Jia Yiing Boey, K. L. Nontrivial periodic solutions in the modelling of infectious disease |
| description |
The modelling of the spread of infectious disease is discussed for time t in the real (R), discrete (Z) and time scale (T) domains. We shall offer criteria for the existence of a nontrivial and nonnegative periodic solution for the model in all the three domains. These criteria can be implemented numerically and an algorithm is given. |
| author2 |
School of Electrical and Electronic Engineering |
| author_facet |
School of Electrical and Electronic Engineering Wong, Patricia Jia Yiing Boey, K. L. |
| format |
Article |
| author |
Wong, Patricia Jia Yiing Boey, K. L. |
| author_sort |
Wong, Patricia Jia Yiing |
| title |
Nontrivial periodic solutions in the modelling of infectious disease |
| title_short |
Nontrivial periodic solutions in the modelling of infectious disease |
| title_full |
Nontrivial periodic solutions in the modelling of infectious disease |
| title_fullStr |
Nontrivial periodic solutions in the modelling of infectious disease |
| title_full_unstemmed |
Nontrivial periodic solutions in the modelling of infectious disease |
| title_sort |
nontrivial periodic solutions in the modelling of infectious disease |
| publishDate |
2021 |
| url |
https://hdl.handle.net/10356/150991 |
| _version_ |
1702431253509177344 |