This is a partial bibliography for a specific area of Applied Mathematics: in Life Sciences and also
Mathematical Medicine.
[1] Erwin Schrödinger.1945. What is Life?. Cambridge University Press: Cambridge
(UK).
[2] Nicolas Rashevsky.1954, Topology and life: In search of general mathematical
principles in biology and sociology, Bull. Math. Biophys. 16: 317-348.
[3] Nicolas Rashevsky. 1965. Models and Mathematical Principles in Biology. In:
Waterman/Morowitz, Theoretical and Mathematical Biology, pp. 36-53.
[4] Rosalind E. Franklin and R.G. Gosling. 1953. Evidence for 2-chain helix in crystalline
structure of sodium deoxyribonucleate (DNA). Nature 177: 928-930.
[5] Wilkins, M.H.F. et al. 1953. Helical structure of crystalline deoxypentose nucleic acid
(DNA). Nature 172: 759-762.
[6] Francis H.C. Crick. 1953. Fourier transform of a coiled coil. Acta Cryst. 6: 685-687
[7] H. R. Wilson. 1966. Diffraction of X-rays by Proteins, Nucleic Acids and Viruses.
London: Arnold.
[8] I. C. Baianu, J. F. Glazebrook, R. Brown and G. Georgescu.: Complex Nonlinear
Biodynamics in Categories, Higher dimensional Algebra and Łukasiewicz-Moisil Topos:
Transformation of Neural, Genetic and Neoplastic Networks, Axiomathes, 16: 65-122
2006). PDF file of document
[9] I.C. Baianu. 1978. X-ray Scattering by Partially Disordered Membrane Lattices. Acta
Crystall. A34: 731-753. (paper contributed from The Cavendish Laboratory, Cambridge in
1979).
[10] I.C. Baianu. 1980. Structural Order and Partial Disorder in Biological Systems. Bull.
Math. Biol. (paper contributed from The Cavendish Laboratory, Cambridge in 1979).
[11] R. Hosemann and S. N. Bagchi. 1962. Direct Analysis of Diffraction by Matter.
Amsterdam: North Holland.
[12] D. Voet and J.G. Voet. 1995. Biochemistry. 2nd Edition, New York, Chichester,
Brisbone, Toronto, Singapore: J. Wiley and Sons, INC., 1361 pp.. (an excellently
illustrated textbook)
[13] Robert Rosen. 1997 and 2002. Essays on Life Itself.
[14] Rosen, R.: 1958a, A Relational Theory of Biological Systems Bulletin of
Mathematical Biophysics 20: 245-260.
[15] Rosen, R.: 1958b, The Representation of Biological Systems from the Standpoint of
the Theory of Categories., Bulletin of Mathematical Biophysics 20: 317-341.
[16] Rosen, R. 1960. A quantum-theoretic approach to genetic problems. Bulletin of
Mathematical Biophysics 22: 227-255.
[17] Rosen, R.: 1987, On Complex Systems, European Journal of Operational Research
30, 129-134.
[18] Rosen,R. 1970, Dynamical Systems Theory in Biology. New York: Wiley Interscience.
[19] Rosen,R. 1970, Optimality Principles in Biology, New York and London: Academic
Press.
[20] Rosen,R. 1978, Fundamentals of Measurement and Representation of Natural
Systems, Elsevier Science Ltd,
[21] Rosen,R. 1985, Anticipatory Systems: Philosophical, Mathematical and
Methodological Foundations. Pergamon Press.
[22] Rosen,R. 1991, Life Itself: A Comprehensive Inquiry into the Nature, Origin, and
Fabrication of Life, Columbia University Press
[23] Ehresmann, C.: 1984, Oeuvres complètes et commentées: Amiens, 1980-84, edited
and commented by Andrée Ehresmann.
[24] Ehresmann, A. C. and J.-P. Vanbremersch: 2006, The Memory Evolutive Systems
as a Model of Rosen’s Organisms, in Complex Systems Biology, I.C. Baianu, Editor,
Axiomathes 16 (1–2), pp. 13-50.
[25] Eilenberg, S. and Mac Lane, S.: 1942, Natural Isomorphisms in Group Theory.,
American Mathematical Society 43: 757-831.
[26] Eilenberg, S. and Mac Lane, S.: 1945, The General Theory of Natural Equivalences,
Transactions of the American Mathematical Society 58: 231-294.
[27] Elsasser, M.W.: 1981, A Form of Logic Suited for Biology., In: Robert, Rosen, ed.,
Progress in Theoretical Biology, Volume 6, Academic Press, New York and London, pp
23-62.
[28] Bartholomay, A. F.: 1960. Molecular Set Theory. A mathematical representation for
chemical reaction mechanisms. Bull. Math. Biophys., 22: 285-307.
[29] Bartholomay, A. F.: 1965. Molecular Set Theory: II. An aspect of biomathematical
theory of sets., Bull. Math. Biophys. 27: 235-251.
[30] Bartholomay, A.: 1971. Molecular Set Theory: III. The Wide-Sense Kinetics of
Molecular Sets ., Bulletin of Mathematical Biophysics, 33: 355-372.