1. Epstein, Irving R An introduction to nonlinear chemical dynamics : oscillations, waves, patterns, and chaos New York : Oxford University Press, 1998
   QD502.2 .E67 1998
   
2. Introduction to Nonlinear Science by G. Nicolis, Publisher: Cambridge University Press (June 22, 1995).Science Library - Stacks Q172 .N53 1995.
3. Self-organization in nonequilibrium systems : from dissipative structures to order through fluctuations / G. Nicolis, I. Prigogine. Science Library - Stacks Q325 .N5
4. Nonlinear Dynamics and Chaos: With Applications to Physics, Biology, Chemistry and Engineering,
   by Steven H. Strogatz
   Science Library - Stacks Q172.5.C45 S767 1994
5. "Nonlinear Ordinary Differential Equations: An Introduction to Dynamical Systems" Author: D. W. Jordan, and P. Smith.
6. Transport and structure, Berlin ; New York : Springer,
   QH509 .T686 1999
7. D. Walgraef, Daniel Walgraef, Spatio-Temporal Pattern Formation: with examples from physics, chemistry, and materials science, Springer Verlag, 1996
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8. Gerald H. Ristow, Pattern Formation in Granular Materials Berlin ; New York : Springer, c2000
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10. Gray, Peter, 1933-: Chemical oscillations and instabilities :. Oxford [England] : Clarendon Press ; Oxford ; New York : Oxford University Press, 1990.
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11. Y. Kuramoto. "Chemical oscillations, waves, and turbulence". Springer-Verlag, Berlin, 1984
12. Symposium on Oscillations in Heterogeneous Chemical and Biological Systems (1984 : University of Bremen): Temporal order :. Berlin ; New York : Springer-Verlag, c1985..
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13. Oscillations and traveling waves in chemical systems /. New York : Wiley, c1985.
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14. Scott, Stephen K.: Oscillations, waves, and chaos in chemical kinetics /. Oxford ; New York : Oxford University Press, 1994.
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15. "Chemical Waves and Patterns"  R. Kapral and K. Showalter Eds.,  (Kluwer Acad. Publ., Dordrecht, 1995).
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17. Mori, Hazime, 1926-: Dissipative structures and chaos /. Berlin ; New York : Springer,
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19. Nonlinear Dynamics and Chaos, S. Strogatz, Addison-Wesley, 1994.
20. Differential Equations and Their Applications, M. Braun. Springer-Verlag, 1993.
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23. Chaotic Vibrations: An Introduction for Applied Scientists and Engineers, F. Moon, Wiley, 1987.
24. Chaotic and Fractal Dynamics: An Introduction for Applied Scientists and Engineers, F. Moon, Wiley, 1992.
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27. From Clocks to Chaos, L. Glass and M. Mackey, Princeton University Press, 1988.
28. Chance and Chaos, D. Ruelle, Princeton University Press, 1991.
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33. From molecules to crystallizers :an introduction to crystallization, Oxford ; New York : Oxford University Press, 2000.
    Formally a solid is defined by the way in which its constituent atoms, ions or molecules are packed. If this packing is regular, forming an infinite three-dimensional array, the material is said to be crystalline. [crystal ~ amorphous(glass, rubber)]
    Crystallization is a purification technique. The power of crystallization arises from the reproducibility of this assembly process and nature of crystals themselves. Directionally dependent --- anisotropic. Phase equilibrium --- thermodynamics; kinetics of nucleation and of growth ~ solid state chemistry.
    At the process level, control of crystal size and size distribution is important. Population balances, mass and energy balance. Batch or continuous? For example: Crystal size distribution (CSD) for solid-liquid separation. Suppose that a saturated solution is prepared at 80 degree. The solution is then cooled to 20, crystallization takes place and system is allowed to come to equilibrium. An energy balance will enables us to calculate the heat duty necessary to perform this cooling operation while a mass balance, in combination with solubility data, will enable the crystal yield to be determined. These two conservation equations, however, tell us nothing about the size distribution of crystal product; we cannot distinguish the case when all the product is produced as a single large crystal from that when the product is in the form of innumerable tiny crystals. It is only by applying the number balance that we can distinguish between these two cases.
    Phase diagram, Gibbs phase rule: Phase + Freedom = Components + 2.
    Suspension, solidification, nucleation (supersaturation, critical size, rate equation), morphology, polymorphism.
34. The Ginzburg-Landau equation (Chinese)