| The lorenz equations C Sparrow Springer, 1982 | 3035 | 1982 |
| Local and global behavior near homoclinic orbits P Glendinning, C Sparrow Journal of Statistical Physics 35, 645-696, 1984 | 594 | 1984 |
| T-points: A codimension two heteroclinic bifurcation P Glendinning, C Sparrow Journal of Statistical Physics 43, 479-488, 1986 | 159 | 1986 |
| Frequency encoded biochemical regulation is more accurate than amplitude dependent control PE Rapp, AI Mees, CT Sparrow Journal of theoretical biology 90 (4), 531-544, 1981 | 107 | 1981 |
| Chaos in a three-dimensional single loop feedback system with a piecewice linear feedbackk function CT Sparrow Journal of Mathematical Analysis and Applications 83 (1), 275-291, 1981 | 104 | 1981 |
| The classification of topologically expansive Lorenz maps JH Hubbard, CT Sparrow Communications on Pure and Applied Mathematics 43 (4), 431-443, 1990 | 96 | 1990 |
| Prime and renormalisable kneading invariants and the dynamics of expanding Lorenz maps P Glendinning, C Sparrow Physica D: Nonlinear Phenomena 62 (1-4), 22-50, 1993 | 82 | 1993 |
| Bifocal homoclinic orbits in four dimensions AC Fowler, CT Sparrow Nonlinearity 4 (4), 1159, 1991 | 62 | 1991 |
| Some tools for analyzing chaos A Mees, C Sparrow Proceedings of the IEEE 75 (8), 1058-1070, 1987 | 57 | 1987 |
| A tumor DNA complex aberration index is an independent predictor of survival in breast and ovarian cancer HKM Vollan, OM Rueda, SF Chin, C Curtis, G Turashvili, S Shah, ... Molecular oncology 9 (1), 115-127, 2015 | 53 | 2015 |
| Bifurcation and chaotic behaviour in simple feedback systems C Sparrow Journal of Theoretical Biology 83 (1), 93-105, 1980 | 47 | 1980 |
| Extension of order-preserving maps on a cone AD Burbanks, RD Nussbaum, CT Sparrow Proceedings of the Royal Society of Edinburgh Section A: Mathematics 133 (1 …, 2003 | 45 | 2003 |
| Fictitious play in 3× 3 games: The transition between periodic and chaotic behaviour C Sparrow, S van Strien, C Harris Games and Economic Behavior 63 (1), 259-291, 2008 | 38 | 2008 |
| An introduction to the Lorenz equations C Sparrow IEEE Transactions on Circuits and Systems 30 (8), 533-542, 1983 | 37 | 1983 |
| Fictitious play in 3× 3 games: Chaos and dithering behaviour S van Strien, C Sparrow Games and Economic Behavior 73 (1), 262-286, 2011 | 24 | 2011 |
| The Falkner-Skan equation I. The creation of strange invariant sets HPF Swinnertondyer, CT Sparrow Journal of differential equations 119 (2), 336-394, 1995 | 22 | 1995 |
| The Lorenz Equations, Chaos and Strange Attractors C Sparow Appl. Math. Sci. 41, 1982 | 20 | 1982 |
| The Lorenz equations: Bifurcation, chaos, and strange attractor C Sparow Applied Mathematical Sciences, 1982 | 15 | 1982 |
| Shilnikov’s saddle-node bifurcation P Glendinning, C Sparrow International Journal of Bifurcation and Chaos 6 (06), 1153-1160, 1996 | 14 | 1996 |
| The Falkner–Skan equation II: dynamics and the bifurcations of P-and Q-orbits C Sparrow, HPF Swinnerton-Dyer Journal of Differential Equations 183 (1), 1-55, 2002 | 11 | 2002 |
