Journal: Appl. Math. Lett.

Volume 14, Issue 6

657 -- 662Shaohong Zhu, Jennifer Zhao. The Alternating Segment Explicit-Implicit scheme for the dispersive equation
663 -- 666Jianchao Han. Using table lens to interactively build classifiers
667 -- 671Jorge P. Arenas, Malcolm J. Crocker. A note on a WKB application to a duct of varying cross-section
673 -- 678Gianfranco Capriz, Gaetano Napoli. Swelling and tilting in smectic layers
679 -- 684Mike A. Steel, Jotun Hein. Applying the Thorne-Kishino-Felsenstein model to sequence evolution on a star-shaped tree
685 -- 690Mustafa Turkyilmazoglu, Jiresh S. B. Gajjar. Upper branch nonstationary modes of the boundary layer due to a rotating disk
691 -- 696Pando G. Georgiev. Parametric Ekeland s variational principle
697 -- 699Andrei Korobeinikov. A Lyapunov function for Leslie-Gower predator-prey models
701 -- 705Richard K. Squier, Bruce Torrence, Abdrew Vogt. The number of edges in a subgraph of a Hamming graph
707 -- 714Teruya Minamoto. Numerical existence and uniqueness proof for solutions of semilinear parabolic equations
715 -- 723Chunlai Mu, Ying Su. Global existence and blow-up for a quasilinear degenerate parabolic system in a cylinder
725 -- 730Vyacheslav Maksimov, Luciano Pandolfi. Dynamical reconstruction of unknown inputs in nonlinear differential equations
731 -- 735Yunhi Cho, Eungchun Cho. The volume of simplices clipped by a half space
737 -- 740Sheng-Gang Li. Fuzzy intervals
741 -- 752Miguel Marano. Visual interpolation of data
753 -- 758A. Alonso Rodríguez. Heterogeneous time-harmonic Maxwell equations in bidimensional domains
759 -- 763Norbert J. Mauser. The Schrödinger-Poisson-X equation
765 -- 768Xin-She Yang. Asymptotic solutions of compaction in porous media
769 -- 773Cheon Seoung Ryoo. Verified computation of solutions for obstacle problems with guaranteed L error bound
775 -- 781Jianhua Shen, Lokenath Debnath. Oscillations of solutions of neutral differential equations with positive and negative coefficients
783 -- 788Gennady A. Kuzmin, Olga N. Soboleva. Conformal symmetric model of the porous media