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Mathematics of Biology [electronic resource] /edited by Mimmo Iannelli.

by Iannelli, Mimmo [editor.]; SpringerLink (Online service).
Material type: materialTypeLabelBookSeries: C.I.M.E. Summer Schools: 80Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg, 2011.Description: 368p. 37 illus. online resource.ISBN: 9783642110696.Subject(s): Mathematics | Mathematics | Mathematical and Computational BiologyDDC classification: 570.285 Online resources: Click here to access online
Contents:
K.L. Cooke: Delay differential equations -- J.M. Cushing: Volterra integrodifferential equations in population dynamics -- K.P. Hadeler: Diffusion equations in biology -- S. Hastings: Some mathematical problems arising in neurobiology -- F.C. Hoppensteadt: Perturbation methods in biology -- S.O. Londen: Integral equations of Volterra type.
In: Springer eBooksSummary: K.L. Cooke: Delay differential equations.- J.M. Cushing: Volterra integrodifferential equations in population dynamics.- K.P. Hadeler: Diffusion equations in biology.- S. Hastings: Some mathematical problems arising in neurobiology.- F.C. Hoppensteadt: Perturbation methods in biology.- S.O. Londen: Integral equations of Volterra type.
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Item type Current location Call number Status Date due Barcode
QH324.2-324.25 (Browse shelf) Available
Long Loan MAIN LIBRARY
QH323.5 (Browse shelf) Available

K.L. Cooke: Delay differential equations -- J.M. Cushing: Volterra integrodifferential equations in population dynamics -- K.P. Hadeler: Diffusion equations in biology -- S. Hastings: Some mathematical problems arising in neurobiology -- F.C. Hoppensteadt: Perturbation methods in biology -- S.O. Londen: Integral equations of Volterra type.

K.L. Cooke: Delay differential equations.- J.M. Cushing: Volterra integrodifferential equations in population dynamics.- K.P. Hadeler: Diffusion equations in biology.- S. Hastings: Some mathematical problems arising in neurobiology.- F.C. Hoppensteadt: Perturbation methods in biology.- S.O. Londen: Integral equations of Volterra type.

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