j59 A. Goriely, S. Neukirch, and A. Hausrath. Polyhelices through n points. International Journal of Bioinformatics Research and Applications. 2009. 5, 2.
c16 A. Goriely, J. Rose. Linear and Nonlinear Front Selection for Reaction-Diffusion Equations. IN R.P. Mondaini & R. Dilao (Eds). BIOMAT 2008: International Symposium on Mathematical and Computational Biology. Campos do Jordão, Brazil. World-Scientific. 2009.
j46 R. Cangelosi and A. Goriely. Component retention in principal component analysis with application to cDNA microarray data. Biology Direct. 2007. 2, 2.
j39 A. Hausrath and A. Goriely. Protein architectures predicted by a continuum representation of fold space. Protein Science. 2006. 15, 4.
j32 S. Lafortune and A. Goriely. Singularity confinement and algebraic integrability. Journal of Mathematical Physics. 2004. 45.
j26 A. Goriely. Painlevé analysis and normal forms theory. Physica D: Nonlinear Phenomena. 2001. 152-153.
j23 A. Goriely. A brief history of the Kovalevskaya exponents and modern developments. Regular and Chaotic Dynamics. 2000. 5, 1.
j20 A. Goriely and C. Hyde. Necessary and Sufficient conditions for finite time singularities in ordinary differential equations. Journal of Differential Equations. 2000. 161, 2.
j16 A. Goriely and C. Hyde. Finite time blow-up in dynamical systems. Physics Letters A. 1998. 250.
j14 A. Goriely and M. Tabor. The role of complex-time singularities in chaotic dynamics. Regular and Chaotic Dynamics. 1998. 3, 3.
j9 A. Goriely and M. Tabor. Nonlinear Dynamics of Filaments I: Dynamical Instabilities. Physica D: Nonlinear Phenomena. 1997. 105, 1-3.
j7 A. Goriely. Integrability, Partial Integrability and Nonintegrability for Systems of Ordinary Differential Equations. Journal of Mathematical Physics. 1996. 37.
j6 A. Goriely. A simple solution to the nonlinear front problem. Physical Review Letters. 1995. 75.
j5 T. Bountis, A. Goriely and M. Kolman. Mel’nikov vector for N-dimensional mappings. Physics Letters A. 1995. 206.
j4 A. Goriely and M. Tabor. The Singularity Analysis for Nearly Integrable Systems: Homoclinic Intersections and Local Multivaluedness. Physica D: Nonlinear Phenomena. 1995. 85, 1-2.
c7 L. Brenig and A. Goriely. Painlevé analysis and normal forms theory. IN E.Tournier (Ed.) Computer Algebra and Differential Equations. Cambridge University Press. 1994.
c6 A. Goriely and M. Tabor. How to Compute the Melnikov vector? IN Proceedings of the International Symposium on Symbolic and Algebraic Computation ISSAC 1994. ACM Press.
j3 A. Goriely. Investigation of Painlevé Property under Time Singularities Transformations. Journal of Mathematical Physics. 1992. 33.
c5 A. Goriely. From weak to full Painlevé property via time singularities transformations. IN T. Bountis (Ed.) Chaotic Dynamics: Theory and Practice. Plenum Press. 1992.
Applied Mathematics: A Very Short Introduction, Oxford University Press (February 2018, 120 pages).
Find it on Amazon.
Read it together with the Youtube Playlist.
Enjoy!</p>
A.Goriely. Morphoelasticity: The Mathematics and Mechanics of Biological Growth. Springer-Verlag Interdisciplinary and Applied Mathematics. 2017 (651 Pages). Find it on Amazon.
Goriely, P. Hosoi, H. Dankowicz. Non-linear mechanics of biological structures. Special Issue of the International Journal of Nonlinear Mechanics. 2011. 46, 4.
M. Ben Amar, A. Goriely, M. Mueller (Eds.) New Trends in the Physics and Mechanics of Biological Systems: Lecture Notes of the Les Houches Summer School. Volume 92. Oxford University Press. 2011
Find it on Amazon.
A. Goriely. Integrability and Nonintegrability of Dynamical Systems. World Scientific. 2001 (436 pages).
Out of print, but you can grab one on Amazon for £375 (a bargain).