A mathematical model of competition between two populations, with disjoint starting domains
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Gabriele di Blasio, An initial boundary value problem for age dependent population diffusion. SIAM J. of Appl. Math. 35 (1979), pp. 593-619, https://doi.org/10.1137/0135049
Friedman A., Partial Differential Equations of Parabolic Type Prentice Hall, 1964.
M. E. Gurtin, R. C. Mc. Camy, Non-linear age dependent population dynamics. Arch. Rational Mechanics Anal. 54 (1974), pp. 281, https://doi.org/10.1007/bf00250793
A. Haimovici, On an ecological system, dependeing on ages and involving diffusion, Ricerche di Matematice, XXXIV 1, 1985.
A. Haimovici, On a Volterra struggle for life mathematical model, involving migration, Bull. Math. de la Soc. Math. de la R.S.Roumanie, 28 (76), 4 (1984).
F. Hoppenstaedt, Mathematical Theories of Populations Demographie, Genetics and Epidemics, Regional Conference Series in applied Mathematics, 80 SIAM 1975.
O. Ladyjenskaja, B.A. Solonnikov and N. N. Ural'ceva, Lineinie i kvazilineinie uravnenia parabolicescogo tipa Nauka, Moskva 1967.
A. Lotka, The stability of the normal age distribution, Proc. Nat. Sciences (1922), pp. 339-345.
V. Volterra, Leçons sur la theorie mathematique de la lutte pour la vie, Paris, Gauthier-Villars, 1931.
G. F. Webb, Theory of nonlinear age dependent population dynamics, Marcel Dekker Inc., New York, 1985.
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