Wm.G. Hoover, C. G. Hoover, H. A. Posch, Lyapunov Instability of Pendula, Chains and Strings, Physical Review A 41, 2999–3004 (1990).
 H.A. Posch, Symmetry Properties of Orthogonal and Covariant Lyapunov Vectors and Their Exponents, Journal of Physics A 46, 254006 (2013).
 I. Shimada, T. Nagashima, A Numerical Approach to Ergodic Problems of Dissipative Dynamical Systems, Progress of The- oretical Physics 61, 1605–1616 (1979).
 G. Benettin, L. Galgani, A. Giorgilli, J.-M. Strelcyn, Lyapunov Characteristic Exponents for Smooth Dynamical Systems and for Hamiltonian Systems; a Method for Computing All of Them, Parts I and II: Theory and Numerical Application, Mec- canica 15, 9–20 and 21–30 (1980).
 J.-P. Eckmann, D. Ruelle, Ergodic Theory of Chaos and Strange Attactors, Reviews of Modern Physics 57, 617–656 (1985).
 B.A. Bailey, Local Lyapunov Exponents; Predictability Depends on Where You Are, in Nonlinear Dynamics and Economics, W. A. Barnett, A. P. Kirman, M. Salmon, editors (Cambridge University Press, 1996) pages 345–359.
 Hong-Liu Yang, G. Radons, Comparison of Covariant and Orthogonal Lyapunov Vectors, Physical Review E 82, 046204 (2010) = arχiv:1008.1941.
 H.A. Posch, R. Hirschl, Simulation of Billiards and of Hard Body Fluids in Hard Ball Systems and the Lorentz Gas, En- cyclopedia of the Mathematical Sciences 101, edited by D. Szász (Springer Verlag, Berlin, 2000), pages 269–310.
 K. Aoki, D. Kusnezov, Nonequilibrium Statistical Mechanics of Classical Lattice φ4 Field Theory, Annals of Physics 295, 50–80 (2002).
 K. Aoki, Stable and Unstable Periodic Orbits in the One- Dimensional Lattice φ4 Theory, Physical Review E 94, 042209 (2016).
 Wm.G. Hoover and K. Aoki, Order and Chaos in the One- Dimensional φ4 Model: N-Dependence and the Second Law of Thermodynamics, Communications in Nonlinear Science and Numerical Simulation 49, 192–201 (2017), arχiv 1605.07721.
 Wm.G. Hoover, J.C. Sprott, C.G. Hoover, Adaptive Runge-Kutta Integration for Stiff Systems: Comparing Nosé and Nosé- Hoover Dynamics for the Harmonic Oscillator, American Journal of Physics 84, 786–794 (2016).
 Wm. G. Hoover and C. G. Hoover, Time-Symmetry Break- ing in Hamiltonian Mechanics, Computational Methods in Science and Technology 19, 77–87 (2013) = arχiv 1302.2533.
 Wm.G. Hoover, C.G. Hoover, What is Liquid? Lyapunov Instability Reveals Symmetry-Breaking Irreversibilities Hid- den Within Hamilton’s Many-Body Equations of Motion, Con- densed Matter Physics 18, 1–13 (2015) = arχiv 1405.2485.
 C. P. Dettmann and G. P Morriss, Proof of Lyapunov Expo- nent Pairing for Systems at Constant Kinetic Energy, Physical Review E 53, R5545-R5548 (1996).