Article Outline
Keywords
Epidemic Models
Analytical Results
Numerical Analyses
Practical Tools for Decision Makers
See also
References
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
Abounadi J, Wein LM (1993) Resource allocation for AIDS. Oral Presentation ORSA/TIMS Meeting, Phoenix
Anderson RM, May RM (1991) Infectious diseases of humans: dynamics and control. Oxford Univ Press, Oxford
Bailey NTJ (1975) The mathematical theory of infectious diseases and its applications. Hafner, New York
Denardo EV (1982) Dynamic programming. Prentice-Hall, Englewood Cliffs
Friedrich CM, Brandeau ML (1998) Using simulation to find optimal funding levels for HIV prevention programs with different costs and effectiveness. In: Proc 1998 Medical Sci Simulation Conf, Soc Computer Simulation, pp 58–64
Greenhalgh D (1986) Control of an epidemic spreading in a heterogeneously mixing population. Math Biosci 80:23–45
Hethcote HW (1976) Qualitative analyses of communicable disease models. Math Biosci 28:335–356
Hethcote HW, Yorke JA (1984) Gonorrhea transmission dynamics and control. Lect Notes Biomath, vol 56
Hethcote HW, Yorke JA, Nold A (1982) Gonorrhea modeling: A comparison of control methods. Math Biosci 58:93–109
Hillier FS, Lieberman GJ (1993) Operations research. Holden Day, San Francisco
Kaplan EH (1997) Economic evaluation and HIV prevention community planning: AÂ policy analyst's perspective. In: Holtgrave DR (ed) Handbook HIV Prevention Policy Analysis. Plenum, New York
Kermack WO, McKendrick AG (1927) Contributions to the mathematical theory of epidemics, Part I. Proc Royal Statist Soc (Ser A) 115:700–721
Kermack WO, McKendrick AG (1932) Contributions to the mathematical theory of epidemics, Part II. Proc Royal Statist Soc (Ser A) 138:55–83
Lai TL, Yakowitz S (1995) Machine learning and nonparametric bandit theory. IEEE Trans Autom Control 40:1199–1210
Lee HL, Pierskalla WP (1988) Mass screening models for contagious diseases with no latent period. Oper Res 36:917–928
Longini IM, Ackerman E, Elveback LR (1978) An optimization model for influenza A epidemics. Math Biosci 38:141–157
May RM, Anderson RM (1984) Spatial heterogeneity and the design of immunization programs. Math Biosci 72:83–111
ReVelle C, Feldmann F, Lynn W (1969) An optimization model of tuberculosis epidemiology. Managem Sci 16:B190–B211
ReVelle C, Male J (1970) A mathematical model for determining case finding and treatment activities in tuberculosis control programs. Amer Rev Resp Dis 102:403–411
Richter A (1996) Optimal resource allocation for epidemic control. PhD Thesis, Oper Res Dept, Stanford Univ, Stanford
Richter A, Brandeau ML, Owens DK (1999) An analysis of optimal resource allocation for HIV prevention in injection drug users and nonusers. Medical Decision Making 19:167–179
Richter A, Brandeau ML, Zaric GS (2000) Optimal resource allocation for epidemic control in multiple independent populations. Techn Report, Dept Industr Engin and Engin Management, Stanford Univ, Stanford
Sethi SP (1978) Optimal quarantine programmes for controlling an epidemic spread. J Oper Res Soc 29:265–268
Sethi SP, Staats PW (1978) Optimal control of some simple deterministic epidemic models. J Oper Res Soc 29:129–136
Tan WY, Yakowitz S (1996) Machine learning for Markov decision processes with application to an AIDS allocation problem. Techn Report, Systems and Industr Engin Dept, Univ Arizona
Varian HR (1978) Microeconomic analysis. W Norton, New York
Wickwire K (1977) Mathematical models for the control of pests and infectious diseases: A survey. Theoret Population Biol 11:182–238
Zaric GS (2000) Resource allocation for epidemic control over short time horizons. PhD Thesis, Dept Industr Engin and Engin Management, Stanford Univ, Stanford
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2008 Springer-Verlag
About this entry
Cite this entry
Brandeau, M. (2008). Resource Allocation for Epidemic Control . In: Floudas, C., Pardalos, P. (eds) Encyclopedia of Optimization. Springer, Boston, MA. https://doi.org/10.1007/978-0-387-74759-0_563
Download citation
DOI: https://doi.org/10.1007/978-0-387-74759-0_563
Publisher Name: Springer, Boston, MA
Print ISBN: 978-0-387-74758-3
Online ISBN: 978-0-387-74759-0
eBook Packages: Mathematics and StatisticsReference Module Computer Science and Engineering