1. Dumont G, Northoff G, Longtin A (2014) Linear noise approximation for oscillations in a stochastic inhibitory network with delays. Phys.Rev. E 90, 012702.
2. Thivierge, JP, Comas R, Longtin A (2014) Attractor dynamics in local neuronal networks. Front. Neural Circuits 8:22.
3. Lefebvre, J, Hutt, A, LeBlanc, V and Longtin, A (2012) Reduced dynamics for delayed systems with harmonic or stochastic forcing. Chaos 22, 043121.
4. Hutt, A, Lefebvre, J and Longtin, A (2012) Delay stabilizes stochastic systems near a non-oscillatory instability. Eur. Phys. Lett. 98, 20004. (pdf)
5. Xie, JL, Wang, ZJ and Longtin, A (2012) Correlated firing and oscillations in spiking networks with global delayed inhibition. Neurocomputing 83, 146-157. (pdf)
6. Laing, C.R. and Longtin, A. (2003) Dynamics of deterministic and stochastic paired excitatory-inhibitory delayed feedback. Neural Comput. 15, 2779-2822. (pdf)
7. Laing, C. and Longtin, A. (2002) A two-variable delay-differential model of somatic-dendritic interactions in bursting neurons. Bull. Math. Biol. 64/5, 829-860. (pdf)
8. Redmond, B., Leblanc, V.G. and Longtin, A. (2002) Bifurcation analysis of a class of first-order nonlinear delay-differential equations with reflectional symmetry. Physica D 166, 131-146. (pdf)
9. Mensour, B. and Longtin, A. (1998) Chaos control in multistable delay-differential equations and their singular limit maps, Phys. Rev. E 58(1): 410-422. (pdf)
10. Mensour, B. and Longtin, A. (1998) Synchronization of delay-differential equations with applications to private communication, Phys. Lett. A 244: 59-70. (pdf)
11. Mensour, B. and Longtin, A. (1998) Power spectra and dynamical invariants for delay-differential and difference equations, Physica D 113: 1-25. (pdf)
12. Mensour, B., Longtin, A. (1997) Multistability and invariants in delay-differential equations. AIP Proc.411, "Applied Nonlinear Dynamics at the Millenium", San Diego, July 1997 (Amer. Inst. Physics, New York), pp.131-136.
13. Foss, J., Longtin, A., Mensour, B., and Milton, J. (1996) Multistability and delayed recurrent loops, Phys. Rev. Lett. 76, 708-711. (pdf)
14. Mensour, B. and Longtin, A. (1995) Controlling chaos to store information in delay-differential equations, Phys. Lett. A 205, 18-24. (pdf)
15. Losson, J., Mackey, M. and Longtin, A. (1993) Solution multistability in first order nonlinear differential delay equations. Chaos 3, 167-176. (pdf)
16. an der Heiden, U., Longtin, A., Mackey, M.C., Milton, J.G. and Scholl, R. (1990) Oscillatory modes in a nonlinear second order differential equation with delay, J. Dynam. Diff. Eqs. 2: 423-449. (pdf)
17. Longtin, A. and Milton, J.G. (1989) Modelling autonomous oscillations in the human pupil light reflex using nonlinear delay-differential equations, Bull. Math. Biol. 51: 605-624. (pdf) (used as textbook example in Mathematical Physiology by J. Keener and J. Sneyd)
18. Longtin, A. and Milton, J.G. (1989) Insight into the transfer function, gain, and oscillation onset for the pupil light reflex using nonlinear delay-differential equations, Biol. Cybern. 61: 51-59. (pdf)
19. Longtin, A. and Milton, J.G. (1988) Complex oscillations in the human pupil light reflex with mixed delayed feedback, Math. Biosci. 90: 183-199. (pdf)