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21 - Asymptotic behavior as t -> infinity of solutions of nonlinear equations with large initial perturbations,

Article

Mathematical Notes, Vol. 59, Issue 6, 1996, p. 618-624,
P. I. Naumkin; I. A. Shishmarev;

22 - On the asymptotic behavior as t -> infty of the solutions of the generalized Kortweg-de Vries equation,

Article

Doklady Akademii Nauk, Vol. 344, Issue 2, 1995, p. 165--167,
P. I. Naumkin; I. A. Shishmarëv;

23 - Asymptotic behavior of the solutions of nonlinear dissipative equations for large x and t,

Article

Vestnik Moskovskogo Universiteta. Seriya III. Fizika, Astronomiya, Vol. 33, Issue 1, 1992, p. 12--15,
P. I. Naumkin;

24 - Extreme selections for hyperspaces of topological spaces,

Inproceedings

Proceedings of the International Conference on Topology and its Applications (Yokohama, 1999), Topology and ist Applications, Vol. 122, Issue 1-2, 2002, p. 157--181,
S. García-Ferreira; V. Gutev; T. Nogura; M. Sanchis; A. Tomita;

25 - Asymptotics ast t tends to infinity of the solutions of nonlinear equations with nonsmall initial perturbations,

Article

Mathematical Notes, Vol. 59, Issue 6, 1996, p. 618-624,
Naumkin, P. I.; Shishmarev, I. A.;

26 - Blow up of solutions to nonlinear Neumann boundary value problem for Schrödinger equations,

Article

Differential Integral Equations, Vol. 37, Issue 11-12, 2024, p. 843-858,
Hayashi, Nakao; Kaikina, Elena I.; Naumkin, Pavel I.; Ogawa, Takayosh;

27 - A forced fractional Schrödinger equation with a Neumann boundary condition,

Article

Nonlinearity, Vol. 29, Issue 7, 2016, p. 2082-2111,
Esquivel L.; Kaikina, E.;

28 - Asymptotic behavior as t -> infty of solutions of the generalized Kolmogorov-Petrovskii-Piskunov equation,

Article

Mathematical Models and Computer Simulations, Vol. 1, Issue 6, 1989, p. 109--125,
P. I. Naumkin; I. A. Shishmarëv;

29 - On time evolution in quantum Gowdy T^3 models,

Article

Revista Mexicana de Física, Vol. 49, Issue suppl. 2, 2003, p. 106--110,
Alejandro Corichi; Jerónimo Cortez; Hernando Quevedo;

30 - Products of members of Lucas sequences with indices in an interval being a power,

Article

Journal of Number Theory, Vol. 129, Issue 2, 2009, p. 303--315,
Florian Luca; T. N. Shorey;

Sistema de Referencias Bibliográficas

Centro de Ciencias Matemáticas UNAM

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