Mathematical biology
Mathematical biology or biomathematics is an interdisciplinary field of academic study which aims at modelling natural, biological processes using mathematical techniques and tools. It has both practical and theoretical applications in biological research.
Bibliographical references
- J.D. Murray, Mathematical Biology. Springer-Verlag, 3rd ed. in 2 vols.: Mathematical Biology: I. An Introduction, 2002 ISBN 0387952233; Mathematical Biology: II. Spatial Models and Biomedical Applications, 2003 ISBN 0387952284.
- L. Edelstein-Keshet, Mathematical Models in Biology. SIAM, 2004. ISBN 0075549506
- L.A. Segel, Modeling dynamic phenomena in molecular and cellular biology. C.U.P., 1984. ISBN 052127477X
- F. Hoppensteadt, Mathematical theories of populations: demographics, genetics and epidemics. SIAM, Philadelphia, 1975 (reprinted 1993). ISBN 0898710170
- S.I. Rubinow, Introduction to mathematical biology. John Wiley, 1975. ISBN 0471744468
- A. Goldbeter, Biochemical oscillations and cellular rhythms. C.U.P., 1996. ISBN 0521599466
- E. Renshaw, Modelling biological populations in space and time. C.U.P., 1991. ISBN 0521448557
- P.G. Drazin, Nonlinear systems. C.U.P., 1992. ISBN 0521406684
- D.W. Jordan and P. Smith, Nonlinear ordinary differential equations, 2nd ed. O.U.P., 1987. ISBN 0198565623
~ Table of Content ~
| ► | Introduction |
| ► | Importance |
| ► | Research |
| ► | Bibliographical references |
| ► | External references |
| ► | Internal links |
| ► | External links |
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