1975

  1. Delode, Claude and Arino, O. and Penot, Jean-Paul. Champs mesurables d'espaces polonais, C. R. Acad. Sci. Paris Sér. A-B, 281(15):A617-A620, 1975.

1976

  1. Arino, O. and Delode, C. and Genet, J.. Mesure et intégration. Exercices et problèmes avec solutions, 1976.
  2. Delode, C. and Arino, O. and Penot, J.-P.. Champs mesurables et multisections, Ann. Inst. H. Poincaré Sect. B (N.S.), 12(1):11-42, 1976.

1977

  1. Arino, O. and Séguier, Pierre . Solutions périodiques d'équations différentielles à argument retardé. Oscillations autour d'un point stationnaire, conditions suffisantes de non-existence, C. R. Acad. Sci. Paris Sér. A-B, 284(3):A145-A147, 1977. PDF

1978

  1. Arino, O. and Gautier, Serge. Stabilité d'un ensemble fermé pour une équation différentielle à argument retardé, C. R. Acad. Sci. Paris Sér. A-B, 287(16):A1101-A1104, 1978.
  2. Arino, O. and Séguier, Pierre . Solutions oscillantes d'équations différentielles autonomes à retard, C. R. Acad. Sci. Paris Sér. A-B, 287(8):A611-A613, 1978. PDF

1979

  1. Arino, O. and Séguier, P.. Existence of oscillating solutions for certain differential equations with delay:46-64, 1979.
  2. Arino, O. and Séguier, Pierre . Comportement des solutions de x (t)+f(t,x(t))= f((t-1),x(t-1)), C. R. Acad. Sci. Paris Sér. A-B, 288(20):A937-A939, 1979. PDF

1980

  1. Arino, O.. The behaviour at the infinity of the solutions of some linear equations with delay is characterized by special solutions of the adjoint equation:28-33, 1980.
  2. Arino, O. and Khouk, Kacem. Comportement des solutions d'équations différentielles à retard dans un espace ordonné, C. R. Acad. Sci. Paris Sér. A-B, 290(21):A1009-A1011, 1980. PDF
  3. Arino, O. and Séguier, P.. Quelques résultats de comportement des solutions d'une classe d'équations différentielles à argument retardé:34-48, 1980.

1982

  1. Arino, O. and Gyori, István. Intégration asymptotique de systèmes différentiels fonctionnels asymptotiquement autonomes, C. R. Acad. Sci. Paris Sér. I Math., 295(2):87-89, 1982. PDF

1983

  1. Ait Dads, E. and Arino, O.. Asymptotic almost periodicity of the solutions of some retarded differential equations:45-55, 1983.
  2. Arino, O. and Gyori, I.. Asymptotic integration of functional differential systems which are asymptotically autonomous, 1983.
  3. Arino, O. and Séguier, P.. About the behaviour at infinity of solutions of x (t)=f(t-1,x(t-1))-f(t,x(t)), J. Math. Anal. Appl., 96(2):420-436, 1983. DOI PDF
  4. Kimmel, Marek and Arino, O.. Complex proliferative systems. Formal description and qualitative analysis, Systems Sci., 9(1-2):135-161, 1983.

1984

  1. Arino, O. and Hanebaly, F.. Remarque sur le théorème de Mawhin-Willem:26-29, 1984.
  2. Arino, O. and Séguier, P.. Some results on the solution's behaviour at the infinity:29-31, 1984.
  3. Arino, O., Gautier, S. and Penot, J.-P.. A fixed point theorem for sequentially continuous mappings with application to ordinary differential equations, Funkcial. Ekvac., 27(3):273-279, 1984.
  4. Arino, O., Gyori, I. and Jawhari, A.. Oscillation criteria in delay equations, J. Differential Equations, 53(1):115-123, 1984.
  5. Arino, Ovide and Gyori, Istvan. Delay differential systems asymptotically equivalent to ordinary differential systems:27-36, 1984. PDF

1985

  1. Arino, O. and Burton, Theodore A. and Haddock, John R.. Attractivité de la solution périodique d'une classe d'équations non linéaires du type Volterra, C. R. Acad. Sci. Paris Sér. I Math., 300(15):517-520, 1985.
  2. Arino, O. and Kimmel, Marek. Asymptotic analysis of a functional-integral equation related to cell population kinetics:27-32, 1985.
  3. O. A. Arino and Burton, T.A. and Haddock, J.R.. Periodic solutions to functional-differential equations, Proc. Roy. Soc. Edinburgh Sect. A, 101(3-4):253-271, 1985.

1986

  1. Arino, O.. Estimates for periodic solutions of differential equations, Appl. Anal., 21(4):307-337, 1986.
  2. Arino, O. and Kimmel, Marek. Stability analysis of models of cell production systems, Math. Modelling, 7(9-12), 1986. PDF

1987

  1. Arino, O. and E. Haourigui. On the asymptotic behavior of solutions of some delay differential systems which have a first integral, J. Math. Anal. Appl., 122(1):36-46, 1987. DOI
  2. Arino, O. and I. Gyori. Stability results based on Gronwall type inequalities for some functional-differential systems:37-59, 1987.
  3. Arino, O. and Kimmel, Marek. Asymptotic analysis of a cell cycle model based on unequal division, SIAM J. Appl. Math., 47(1):128-145, 1987. PDF
  4. Arino, O., Ladas, G. and Sficas, Y.G.. On oscillations of some retarded differential equations, SIAM J. Math. Anal., 18(1):64-73, 1987.

1988

  1. Arino, O.. A note on: ``On oscillation of solutions of forced functional-differential equations of second order'' [Math. Nachr. 122 (1985), 289-300; MR 88b:34100] by D. C. Angelova and D. D. Ba\i nov, Math. Nachr., 139:303-307, 1988.
  2. Arino, O. and Benkhalti, R.. Periodic solutions for: x(t)=lambda f(x(t),x(t-1)), Proc. Roy. Soc. Edinburgh Sect. A, 109(3-4):245-260, 1988.
  3. Arino, O. and Bourad, Fawzia and Hassani, Nacer. Un résultat sur le comportement asymptotique des solutions de systèmes dynamiques monotones, C. R. Acad. Sci. Paris Sér. I Math., 307(7):311-315, 1988.
  4. Arino, O. and Hanebaly, Elaïdi. Solutions presque périodiques de: (dx/dt)+ x alpha x=h(t) (alpha>= 0) sur les espaces de Banach, C. R. Acad. Sci. Paris Sér. I Math., 306(16):707-710, 1988.
  5. Ben M'Barek, A. and Arino, O.. An integrability criterion for nonforced, nonlinear differential equations, Rad. Mat., 4(2):261-268, 1988.
  6. Guessab, A. and Milovanovic, G.V. and Arino, O.. Extremal problems for nonnegative polynomials in L r norm with generalized Laguerre weight, Facta Univ. Ser. Math. Inform., (3):1-8, 1988.
  7. Kimmel, Marek and Arino, O.. On active linear compartments, Math. Comput. Modelling, 11:1189-1194, 1988. DOI PDF

1989

  1. Ait Dads, E. and Arino, O.. A nonlinear delay differential equation whose solutions are asymptotically sums of periodic functions, Funkcial. Ekvac., 32(1):81-89, 1989.
  2. Arino, O. and Chérif, A.. Forced oscillations for Hamiltonian systems:25-32, 1989.
  3. Arino, O. and Chérif, A.A.. An exact formula for the branch of period-4-solutions of x=-lambda f(x(t-1)) which bifurcates at lambda=pi/2, Differential Integral Equations, 2(2):162-169, 1989.
  4. Arino, O. and Ferreira, José M.. Total oscillatory behaviour globally in the delays, Portugal. Math., 46(1):71-86, 1989.
  5. Arino, O. and I. Gyori. Necessary and sufficient condition for oscillation of a neutral differential system with several delays, J. Differential Equations, 81(1):98-105, 1989. DOI
  6. Arino, O. and I. Gyori. Asymptotic integration of delay differential systems, J. Math. Anal. Appl., 138(2):311-327, 1989. DOI
  7. Arino, O. and Kimmel, M.. Asymptotic behavior of a nonlinear functional-integral equation of cell kinetics with unequal division, J. Math. Biol., 27(3):341-354, 1989.
  8. Arino, O. and Kimmel, Marek. On some nonlinear effects in a model of population dynamics:20-25, 1989.
  9. Arino, O. and Mortabit, A.. A periodicity result for a nonlinear functional integral equation:1-11, 1989.
  10. Kimmel, M. and Arino, O.. A system of differential equations modeling the G 1 phase of the cell cycle, Comput. Math. Appl., 18(10-11):907-917, 1989. DOI PDF

1990

  1. Arino, O. and Ben M'Barek, A.. Periodic solutions of a system of differential equations of first order with discontinuous coefficients, Facta Univ. Ser. Math. Inform., (5):57-66, 1990.
  2. Arino, O. and Bourad, F.. On the asymptotic behavior of the solutions of a class of scalar neutral equations generating a monotone semi-flow, J. Differential Equations, 87(1):84-95, 1990.
  3. Arino, O. and Chérif, A. Aziz. Un système différentiel ordinaire qui fournit des solutions périodiques d'une équation à retard, C. R. Acad. Sci. Paris Sér. I Math., 311(9):511-514, 1990.
  4. Arino, O. and Hbid, M.L.. Periodic solutions for retarded differential systems close to ordinary ones, Nonlinear Analysis, 14(1):23-34, 1990. DOI PDF

1991

  1. Arino, O.. Monotone semi-flows which have a monotone first integral:64-75, 1991.
  2. Arino, O. and Axelrod, David E. and Kimmel, Marek, editors. , 1991.
  3. Arino, O. and Kimmel, M.. Asymptotic behavior of nonlinear semigroup describing a model of selective cell growth regulation, J. Math. Biol., 29(4):283-314, 1991.
  4. Arino, O. and Kimmel, Marek and Zerner, Martin. Analysis of a cell population model with unequal division and random transition:3-12, 1991.
  5. Arino, O. and Mortabit, Abdessamad. Slow oscillations in a model of cell population dynamics:13-25, 1991.
  6. Arino, O. and Niri, Khadija. Oscillations in vector spaces: a comparison result for monotone delay differential systems, J. Math. Anal. Appl., 160(1):267-283, 1991. DOI
  7. Kimmel, Marek and Arino, O.. Cell cycle kinetics with supramitotic control, two cell types, and unequal division: a model of transformed embryonic cells, Math. Biosci., 105(1):47-79, 1991. DOI PDF
  8. Sánchez, Eva and Arino, O. and Kimmel, Marek. Noncompact semigroups of operators generated by cell kinetics models, Differential Integral Equations, 4(6):1233-1249, 1991.

1992

  1. Arino, O.. Some spectral properties for the asymptotic behavior of semigroups connected to population dynamics, SIAM Rev., 34(3):445-476, 1992. PDF
  2. Arino, O. and Ben M'Barek, A. Uniqueness of periodic solutions of a second order ODE implied by jump discontinuities of the coefficients. In Recent trends in differential equations, pages 31-45. World Sci. Publishing, River Edge, NJ, . , 1992.
  3. Arino, O. and Benkhalti, Rachid. Bifurcation properties for a sequence of approximation of delay equations, J. Math. Anal. Appl., 171(2):377-388, 1992. DOI
  4. Arino, O. and Chérif, A.A.. On the existence of periodic solutions for a class of nonlinearly forced systems, Funkcial. Ekvac., 35(3):485-503, 1992.
  5. Arino, O. and Mortabit, Abdessamad. A periodicity result for a nonlinear functional integral equation, J. Math. Biol., 30(5):437-456, 1992.

1993

  1. Adimy, Mostafa and Arino, O.. Bifurcation de Hopf globale pour des équations à retard par des semi-groupes intégrés, C. R. Acad. Sci. Paris Sér. I Math., 317(8):767-772, 1993.
  2. Alaoui, L. and Arino, O.. Compactness and spectral properties for positive translation semigroups associated to models of populations dynamics, Differential Integral Equations, 6(2):459-480, 1993.
  3. Arino, O.. A note on: ``The discrete Lyapunov function for scalar differential delay equations'', J. Differential Equations, 104(1):169-181, 1993. DOI PDF
  4. Arino, O. and Chérif, A.A.. More on ordinary differential equations which yield periodic solutions of delay differential equations, J. Math. Anal. Appl., 180(2):361-385, 1993. DOI PDF
  5. Arino, O. and Kimmel, Marek. Comparison of approaches to modeling of cell population dynamics, SIAM J. Appl. Math., 53(5):1480-1504, 1993. PDF
  6. Bouzinab, A. and Arino, O.. On the existence and uniqueness for an age-dependent population model with nonlinear growth, Facta Univ. Ser. Math. Inform., (8):55-68, 1993.

1994

  1. Arino, O. and El Attar, M.A.. A proof of characterisation of oscillation for higher-order neutral differential equations of mixed type by the Laplace transform, Proc. Roy. Soc. Edinburgh Sect. A, 124(5):909-916, 1994.
  2. Arino, O. and Hbid, M.L.. Poincaré procedure for an ordinary differential system perturbed by a functional term, Differential Equations Dynam. Systems, 2(2):113-120, 1994.
  3. Arino, O. and Kimmel, Marek. A nondifferentiable semigroup generated by a model of cell population dynamics, Appl. Math. Comput. Sci., 4(2):211-221, 1994.
  4. Kimmel, Marek and Arino, O.. Two simple models of almost the same population with very different dynamics, Math. Biosci., 122(2):183-200, 1994. DOI PDF

1995

  1. Arino, O. and El Attar, M.A.. Necessary and sufficient condition for the oscillation of higher-order neutral differential system with several delays, Facta Univ. Ser. Math. Inform., (10):81-86, 1995.
  2. Arino, O. and Hbid, M.L.. Sur l'unicité des solutions périodiques du système différentiel à retard dx/dt=f(x(t-r)), xin r 2, Facta Univ. Ser. Math. Inform., (10):71-79, 1995.
  3. Arino, O. and Sánchez, Eva. Linear theory of abstract functional-differential equations of retarded type, J. Math. Anal. Appl., 191(3):547-571, 1995. DOI PDF
  4. Benouaz, Tayeb and Arino, O.. Determination of the stability of a non-linear ordinary differential equation by least square approximation. Computational procedure., Appl. Math. Comput. Sci., 5(1):33-48, 1995.
  5. Boussouar, Ahmed and Arino, O. and Gautier, S.. The necessary and sufficient conditions for the integral of a multivalued map to be a polygon, Appl. Math. Comput. Sci., 5(4):657-669, 1995.

1996

  1. Ait Dads, E. and Arino, O.. Exponential dichotomy and existence of pseudo almost-periodic solutions of some differential equations, Nonlinear Anal., 27(4):369-386, 1996. DOI PDF
  2. Ait Dads, E. and Ezzinbi, K. and Arino, O.. Positive almost periodic solution for some nonlinear delay integral equation, Nonlinear Stud., 3(1):85-101, 1996.
  3. Ait Dads, E. and Ezzinbi, K. and Arino, O.. Existence of periodic solution for some neutral nonlinear integral equation with delay time dependen, Facta Univ. Ser. Math. Inform., (11):79-92, 1996.
  4. Arino, O. and Bahaj, M.. Periodic and almost periodic solutions of differential equations in Banach spaces, Nonlinear Anal., 26(2):335-341, 1996. DOI PDF
  5. Arino, O. and Gyori, I. and Pituk, M.. Asymptotically diagonal delay differential systems, J. Math. Anal. Appl., 204(3):701-728, 1996. DOI PDF
  6. Arino, O. and Hbid, Moulay Lhassan. Existence of periodic solutions for a delay differential equation via the Poincaré procedure, Differential Equations Dynam. Systems, 4(2):125-148, 1996.
  7. Arino, O. and Khouk, K.. The delay effects on the behavior of solutions of reaction diffusion equations with delay, Appl. Anal., 61(3-4):195-208, 1996.
  8. Arino, O. and Niri, K.. Subdominant behavior in positive semigroups: the case of a class of delay differential equations, Differential Equations Dynam. Systems, 4(1):99-111, 1996.
  9. Arino, O. and Sánchez, Eva. A variation of constants formula for an abstract functional-differential equation of retarded type, Differential Integral Equations, 9(6):1305-1320, 1996.
  10. Benouaz, T. and Arino, O.. Least square approximation of a nonlinear ordinary differential equation. Comput. Math. Appl., 31(8):69-84, 1996. Least square approximation of a nonlinear ordinary differential equation, Comput. Math. Appl., 31(8):69-84, 1996. DOI PDF
  11. Kimmel, Marek, Arino, O. and Axelrod, David E.. Backward/forward duality of branching processes and cell population dynamics:233-240, 1996.

1997

  1. Ait Babram, M. and Hbid, M.L. and Arino, O.. Approximation scheme of a center manifold for functional-differential equations, J. Math. Anal. Appl., 213(2):554-572, 1997. DOI PDF
  2. Ait Dads, E. and Ezzinbi, K. and Arino, O.. Pseudo almost periodic solutions for some differential equations in a Banach space, Nonlinear Anal., 28(7):1141-1155, 1997. DOI PDF
  3. Arino, O. and Benkhalti, R. and Ezzinbi, K.. Existence results for initial value problems for neutral functional-differential equations, J. Differential Equations, 138(1):188-193, 1997. DOI PDF
  4. Arino, O. and Sánchez, E.. A survey of cell population dynamics, J. Theor. Med., 1(1):35-51, 1997.
  5. Arino, O. and Sánchez, E. and Webb, G.F.. Necessary and sufficient conditions for asynchronous exponential growth in age structured cell populations with quiescence, J. Math. Anal. Appl., 215(2):499-513, 1997. DOI PDF
  6. Arino, O. and Sánchez, E. and Webb, G.F.. Polynomial growth dynamics of telomere loss in a heterogeneous cell population, Dynam. Contin. Discrete Impuls. Systems, 3(3):263-282, 1997.
  7. Arino, O., Axelrod, D. and Kimmel, M., editors. , 1997.
  8. Pakdaman, K. and Malta, C.P. and Grotta-Ragazzo, C. and Arino, O. and Vibert, J.-F.. Transient oscillations in continuous-time excitatory ring neural networks with delay, Phys. Rev. E, 55(3, part B):3234-3248, 1997.

1998

  1. Ait Dads, E. and Ezzinbi, K. and Arino, O.. Periodic and almost periodic results for some differential equations in Banach spaces, Nonlinear Anal., 31(1-2):163-170, 1998. DOI PDF
  2. Arino, O. and Hadeler,K. P. and Hbid, M.L.. Existence of periodic solutions for delay differential equations with state dependent delay, J. Differential Equations, 144(2):263-301, 1998. DOI PDF
  3. Arino, O. and Hbid, My Lhassan and Bravo de la Parra, Rafael. A mathematical model of growth of population of fish in the larval stage: density-dependence effects, Math. Biosci., 150(1):1-20, 1998. DOI PDF
  4. Arino, O. and Nosov, Valery R.. On stability of a class of neutral type functional-differential equations, Math. Comput. Simulation, 45(3-4):299-307, 1998. DOI PDF
  5. Arino, O. and Pituk, M.. Asymptotic constancy for neutral functional-differential equations, Differential Equations Dynam. Systems, 6(3):261-273, 1998.
  6. Arino, O. and Sánchez, E. and Bravo de la Parra, R.. A model of an age-structured population in a multipatch environment, Math. Comput. Modelling, 27(4):137-150, 1998. DOI PDF
  7. Arino, O. and Sánchez, Eva. An integral equation of cell population dynamics formulated as an abstract delay equation-some consequences, Math. Models Methods Appl. Sci., 8(4):713-735, 1998. DOI
  8. Arino, O. and Smith, W.V.. Migration in age structured population dynamics, Math. Models Methods Appl. Sci., 8(5):905-925, 1998. DOI
  9. Benouaz, T. and Arino, O.. Optimal approximation of the initial value problem, Comput. Math. Appl., 36(1):21-32, 1998. DOI PDF
  10. Yousfi, N. and Arino, O. . Invariant cone of slowly oscillating solution in two delays differential equations, Acta Math. Univ. Comenian. (N.S.), 67(2):335-342, 1998. PDF

1999

  1. Arino, O. and Berboucha, Ahmed. Estimations sur des solutions globales d'équations différentielles ordinaires, Ann. Math. Univ. Sidi Bel Abbès, 6:159-170, 1999.
  2. Arino, O. and Gyori, I.. Qualitative properties of the solutions of a delay differential equation with impulses. II. Oscillations, Differential Equations Dynam. Systems, 7(2):161-179, 1999.
  3. Arino, O. and Gyori, I.. Qualitative properties of the solutions of a delay differential equation with impulses. I. Stability, Differential Equations Dynam. Systems, 7(1):21-37, 1999.
  4. Arino, O. and Pituk, Mihály. Convergence in asymptotically autonomous functional-differential equations, J. Math. Anal. Appl., 237(1):376-392, 1999. DOI PDF
  5. Arino, O. and Sánchez, Eva and Bravo de la Parra, Rafael and Auger, Pierre. A singular perturbation in an age-structured population model, SIAM J. Appl. Math., 60(2):408-436, 1999. DOI PDF
  6. Arino, O. and Sidki, O.. An abstract neutral functional-differential equation arising from a cell population model, J. Math. Anal. Appl., 235(2):435-453, 1999. DOI PDF
  7. Arino, O. and Smith, W. V.. A nonlinear model for migrating species, J. Math. Anal. Appl., 229(1):61-87, 1999. DOI PDF
  8. Bravo de la Parra, Rafael and Sánchez, Eva and Arino, O. and Auger, Pierre. A discrete model with density dependent fast migration, Math. Biosci., 157(1-2):91-109, 1999. DOI PDF
  9. Chattopadhyay, J. and Arino, O.. A predator-prey model with disease in the prey, Nonlinear Anal., Ser. B: Real World Appl., 36(6):747-766, 1999. DOI PDF
  10. De Gaetano, Andrea and Arino, O.. Probabilistic determination of stability for a delay-differential model of the glucose-insulin dynamical system, Journal of Biological Systems, 7(2):131-144, 1999. DOI
  11. Jost, C. and Arino, O. and Arditi, R.. About deterministic extinction in ratio-dependent predator-prey models, Bulletin of Mathematical Biology, 61(1):19-32, 1999. PDF
  12. Yousfi, N. and Arino, O.. Slowly oscillating solutions of differential equations with delays, Northeast. Math. J., 15(2):217-222, 1999.

2000

  1. Ait Dads, E. and Ezzinbi, K. and Arino, O.. Periodic and almost-periodic solutions for some delay integral equations in a Hilbert space, Differential Equations Dynam. Systems, 8(3-4):193-212, 2000.
  2. Arino, O. and Boushaba, Khalid and Boussouar, Ahmed. A mathematical model of the dynamics of the phytoplankton-nutrient system, Nonlinear Anal. Real World Appl., 1(1):69-87, 2000. DOI PDF
  3. Arino, O. and Boushaba, Khalid and Boussouar, Ahmed. Modelization of the role of currents and turbulence on the growth and dispersion of marine phytoplankton, C.R. Acad. Sci. Paris, Sciences de la vie, 323(1):113-118, 2000. DOI PDF
  4. Arino, O. and Montero-Sánchez, Juan-Aurelio. Optimal control of a nonlinear elliptic population system, Proc. Edinburgh Math. Soc., 43(2):225-241, 2000.
  5. Arino, O., editor. , Int. J. Appl. Math. Comput. Sci., 10(1), 2000.
  6. Arino, O., editor. , Ecological Modelling, 133, 2000. DOI PDF
  7. Bravo de la Parra, R. and Arino, O. and Sánchez, E. and Auger, P.. A model for an age-structured population with two time scales, Mathematical and Computer Modelling, 31(4-5):17-26, 2000. DOI PDF
  8. De Gaetano, Andrea and Arino, O.. Mathematical modelling of the intravenous glucose tolerance test, J. Math. Biol., 40(2):136-168, 2000. DOI PDF
  9. Khaladi, M. and Arino, O.. Estimation of the rate of convergence of semigroups to an asynchronous equilibrium, Semigroup Forum, 61(2):209-223, 2000. PDF
  10. Lakmeche, Abdelkader and Arino, O.. Bifurcation of non trivial periodic solutions of impulsive differential equations arising chemotherapeutic treatment, Dynam. Contin. Discrete Impuls. Systems, 7(2):265-287, 2000.
  11. Magal, P. and Arino, O.. Existence of periodic solutions for a state dependent delay differential equation, J. Differential Equations, 165(1):61-95, 2000. DOI PDF

2001

  1. Ait Babram, M. and Arino, O. and Hbid, M.L.. Computational scheme of a center manifold for neutral functional differential equations, J. Math. Anal. Appl., 258(2):396-414, 2001. DOI PDF
  2. Arino, O. and Pituk, Mihály. More on linear differential systems with small delays, J. Differential Equations, 170(2):381-407, 2001. DOI PDF
  3. Arino, O. and Sánchez, Eva and Fathallah, Ashraf. State-dependent delay differential equations in population dynamics: modeling and analysis:19-36, 2001.
  4. Bobrowski, Adam and Kimmel, Marek and Arino, O. and Chakraborty, Ranajit. A semigroup representation and asymptotic behavior of certain statistics of the Fisher-Wright-Moran coalescent:215-247, 2001.
  5. Boussouar, A. and Le Bihan, S. and Arino, O. and Prouzet, P.. Mathematical model and numerical simulations of the migration and growth of Biscay Bay anchovy early larval stages, Oceanologica Acta, 24(2):489-504, 2001. DOI PDF
  6. El Massoud, Mostafa and Arino, O.. The ideal thermocline equations:193-199, 2001.
  7. Krisztin, Tibor and Arino, O.. The two-dimensional attractor of a differential equation with state-dependent delay, J. Dynam. Differential Equations, 13(3):453-522, 2001. DOI PDF
  8. Lakmeche, Abdelkader and Arino, O.. Nonlinear mathematical model of pulsed-therapy of heterogeneous tumors, Nonlinear Anal. Real World Appl., 2(4):455-465, 2001. DOI PDF
  9. Pardo, Olivier and Arino, O.. Weight-controlled recruitment of the anchovy in the late larval stage, Natur. Resource Modeling, 14(2):257-286, 2001. PDF
  10. Ramzi, Azeddine and Arino, O. and Koutsikopoulos, Constantine and Boussouar,Ahmed and Lazure, Pascal. Modelling and numerical simulations of larval migration of the sole (Solea solea (L.)) of the Bay of Biscay. Part 2: numerical simulations, Oceanologica Acta, 24(2):113-124, 2001. DOI PDF
  11. Ramzi, Azeddine and Arino, O. and Koutsikopoulos, Constantine and Boussouar, Ahmed and Lazure, Pascal. Modelling and numerical simulations of larval migration of the sole (Solea solea (L.)) of the Bay of Biscay. Part 1: modelling, Oceanologica Acta, 24(2):101-112, 2001. DOI PDF
  12. Sidki, O. and Arino, O.. On semigroups of nonlinear operators and the solution of the functional differential equations, Dyn. Contin. Discrete Impuls. Syst. Ser. A Math. Anal., 8(2):249-259, 2001.

2002

  1. Boushaba, K. and Arino, O. and Boussouar, A.. A mathematical model for phytoplankton, Mathematical Models and Methods in Applied Sciences, 12(6):871-801, 2002. DOI
  2. El Abdllaoui, A. and Chattopadhyay, J. and Arino, O.. Comparisons, by models, of some basic mechanisms acting on the dynamics of the zooplankton-toxic phytoplankton system, Mathematical Models and Methods in Applied Sciences, 12(10):1421-1451, 2002. DOI
  3. Louihi, M. and Hbid, M. L. and Arino, O.. Semigroup properties and the Crandall Liggett approximation for a class of differential equations with state-dependent delays, J. Differential Equations, 181(1):1-30, 2002. DOI PDF

2003

  1. Adioui, M. and Arino, O. and Smith, W. V. and Treuil, J. P.. A mathematical analysis of a fish school model, J. Differential Equations, 188(2):406-446, 2003. DOI PDF
  2. Adioui, M. and Treuil, J. P. and Arino, O.. Alignment in a fish school: a mixed Lagrangian-Eulerian approach, Ecological Modelling, 167:19-32, 2003. DOI PDF
  3. Arino, Ovide and Berboucha, Ahmed. Une généralisation du théorème de Cartwright, Bull. Belg. Math. Soc. Simon Stevin, 10(1):65–75, 2003. PDF
  4. Bachar, M. and Arino, O.. Stability of a general linear delay-differential equation with impulses, Dynamics of Continuous, Discrete and Impulsive Systems - Series A - Mathematical Analysis, 10(6):973-990, 2003. PDF
  5. Bachar, M. and Arino, O.. Integrated semigroup and linear ordinary differential equation with impulses36:17-31, 2003. PDF
  6. Ouifki, R. and Hbid, M. L. and Arino, O.. Attractiveness and Hopf bifurcation for retarded differential equations, Commun. Pure Appl. Anal., 2(2):147-158, 2003. PDF
  7. Portet, S. and Arino, O. and Vassy, J. and Schoëvaërt, D.. Organization of the cytokeratin network in an epithelial cell, Journal of Theoretical Biology, 223:313-333, 2003. DOI PDF

2004

  1. Arino, Ovide and Delgado, Manuel and Molina-Becerra, Mónica . Asymptotic behavior of disease-free equilibriums of an age-structured predator-prey model with disease in the prey, Discrete and Continuous Dynamical Systems. Series B, 4(3):501-515, 2004.
  2. Arino, Ovide and El abdllaoui, A. and Mikram, J. and Chattopadhyay, J.. Infection in prey population may act as a biological control in ratio-dependent predator-prey models, Nonlinearity, 17(3):1101-1116, 2004. DOI PDF
  3. Arino, Ovide and Rudnicki, Ryszard. Phytoplankton dynamics, Comptes Rendus Biologies, 327(11):961-969, 2004. DOI PDF
  4. Arino, Ovide and Sánchez, Eva. Delays induced in population dynamics63:9-46, 2004.
  5. Arino, Ovide and Shin, Yunne-Jaib and Mullon, Christian. A mathematical derivation of size spectra in fish populations, Comptes Rendus Biologies, 327(3):245-254, 2004. DOI PDF
  6. Bachar, M. and Arino, O.. Integrated semigroup associated to a linear delay differential equation with impulses, Differential and Integral Equations, 17(3-4):407-442, 2004. PDF
  7. El Ghordaf, Jalila and Hbid, Moulay Lhassan and Ovide Arino. A mathematical study of a two-regional population growth model, Comptes Rendus Biologies, 327(11):977-982, 2004. DOI PDF
  8. Mukhopadhyay, A. and De Gaetano, A. and Arino, O.. Modeling the intra-venous glucose tolerance test: a global study for a single-distributed-delay model, Discrete and Continuous Dynamical Systems - Series B, 4(2):407-417, 2004. PDF
  9. Portet, S. and Vassy, J. and Hogue, C. and Arino, J. and Arino, O.. Intermediate filament networks: in vitro and in vivo assembly models, Comptes Rendus Biologies, 327(11):970-976, 2004. DOI PDF

2005

  1. Adioui, M., Arino, O. and El Saadi, N.. A nonlocal model of phytoplankton aggregation, Nonlinear Anal. Real World Appl., 6(4):593-607, 2005. PDF
  2. Arino, O. and Bertuzzi, A. and Gandolfi, A. and Sanchez, E. and Sinisgalli, C.. The asynchronous exponential growth property in a model for the kinetic heterogeneity of tumour cell populations, Journal of Mathematical Analysis and Applications, 302(2):521-542, 2005. PDF
  3. Arino, Ovide and Sánchez, Eva. A saddle point theorem for functional state-dependent delay differential equations, Discrete Contin. Dyn. Syst., 12(4):687-722, 2005.
  4. El Saadi, N. and Adioui, M. and Arino, Ovide. A mathematical analysis for an aggregation model of phytoplankton:397-405, 2005.
  5. Yebdri, Mustapha and Bouguima, Sidi Mohammed and Arino, Ovide. An iterative method for functional differential equations, Applied Mathematics and Computation, 161(1):265-269, 2005. DOI PDF