Please use this identifier to cite or link to this item: http://hdl.handle.net/10603/330784
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dc.date.accessioned2021-07-08T12:21:34Z-
dc.date.available2021-07-08T12:21:34Z-
dc.identifier.urihttp://hdl.handle.net/10603/330784-
dc.description.abstractThe main objective of mathematical modelling of infectious diseases is to identify and study the factors that influence the spread of disease and to predict the future dynamics of a particular disease or combination of diseases. Among all the prevailing infectious diseases in the world, the Acquired Immunodeficiency Syndrome (AIDS) is the most serious life threatening condition caused by infection with the Human Immunodeficiency Virus (HIV) for which there is no cure available at present. Tuberculosis (TB) is a common, and in many cases fatal, infectious disease caused by various strains of myco-bacteria, usually Mycobacterium Tuberculosis. The work done in this thesis focuses on the use of deterministic mathematical models and their analysis to gain qualitatively as well as quantitatively meaningful insight into the transmission dynamics of the Human Immunodeficiency Virus (HIV), Tuberculosis (TB) and HIV-TB co-infection. The potential role of various control measures (such as awareness, screening), reinfection and co-infection is addressed. The developed models are analyzed using the stability theory of differential equations. newline
dc.format.extent195p.
dc.languageEnglish
dc.relation
dc.rightsuniversity
dc.titleDeterministic Mathematical Modelling of Tuberculosis and HIV Diseases
dc.title.alternative
dc.creator.researcherKaur, Navjot
dc.subject.keywordHIV
dc.subject.keywordMathematical Modelling
dc.subject.keywordTuberculosis
dc.description.note
dc.contributor.guideGhosh, Mini and Bhatia, S.S.
dc.publisher.placePatiala
dc.publisher.universityThapar Institute of Engineering and Technology
dc.publisher.institutionSchool of Mathematics
dc.date.registered
dc.date.completed2014
dc.date.awarded
dc.format.dimensions
dc.format.accompanyingmaterialNone
dc.source.universityUniversity
dc.type.degreePh.D.
Appears in Departments:School of Mathematics

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01_title.pdfAttached File279.6 kBAdobe PDFView/Open
02_certificate.pdf3.56 MBAdobe PDFView/Open
03_declaration.pdf3.67 MBAdobe PDFView/Open
04_dedication.pdf14.97 kBAdobe PDFView/Open
05_acknowledgements.pdf25.9 kBAdobe PDFView/Open
06_abstract.pdf40.13 kBAdobe PDFView/Open
07_research publications.pdf34.6 kBAdobe PDFView/Open
08_contents.pdf42.25 kBAdobe PDFView/Open
09_list of tables.pdf22.72 kBAdobe PDFView/Open
10_list of figures.pdf55.05 kBAdobe PDFView/Open
11_nomenclature.pdf23.05 kBAdobe PDFView/Open
12_chapter 1.pdf140.37 kBAdobe PDFView/Open
13_chapter 2.pdf287.76 kBAdobe PDFView/Open
14_chapter 3.pdf992.43 kBAdobe PDFView/Open
15_chapter 4.pdf277.11 kBAdobe PDFView/Open
16_chapter 5.pdf255.63 kBAdobe PDFView/Open
17_chapter 6.pdf437.73 kBAdobe PDFView/Open
18_chapter 7.pdf459.65 kBAdobe PDFView/Open
19_future work.pdf27 kBAdobe PDFView/Open
20_bibliography.pdf79.76 kBAdobe PDFView/Open
80_recommendation.pdf291.19 kBAdobe PDFView/Open


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