Journal: Int. J. Comput. Math.

Volume 88, Issue 15

3113 -- 3124Hongwei Sun, Qin Guo. Coefficient regularized regression with non-iid sampling
3125 -- 3135Ruchi Gode, Sugata Gangopadhyay. On lower bounds of second-order nonlinearities of cubic bent functions constructed by concatenating Gold functions
3136 -- 3149Ali M. Rushdi, Motaz H. Amashah. Using variable-entered Karnaugh maps to produce compact parametric general solutions of Boolean equations
3150 -- 3162Chaojie Li, Chuandong Li, Tingwen Huang. Exponential stability of impulsive high-order Hopfield-type neural networks with delays and reaction-diffusion
3163 -- 3185Lipu Zhang, Yinghong Xu. A new infeasible interior-point algorithm with full step for linear optimization based on a simple function
3186 -- 3201J. Ruiz-Ramírez, Jorge Eduardo Macías-Díaz. A finite-difference scheme to approximate non-negative and bounded solutions of a FitzHugh-Nagumo equation
3202 -- 3216Jeffrey M. Connors, Eleanor W. Jenkins, Leo G. Rebholz. Small-scale divergence penalization for incompressible flow problems via time relaxation
3217 -- 3235Nicoleta Tarfulea. A mathematical model for HIV treatment with time-varying antiretroviral therapy
3236 -- 3254Xuehua Yang, Da Xu, Haixiang Zhang. Quasi-wavelet based numerical method for fourth-order partial integro-differential equations with a weakly singular kernel
3255 -- 3270Baogui Xin, Junhai Ma, Tong Chen, Qin Gao. Delay-induced Hopf bifurcation in a noise-driven excitable neuron model
3271 -- 3291P. Balasubramaniam, V. Vembarasan. Asymptotic stability of BAM neural networks of neutral-type with impulsive effects and time delay in the leakage term
3292 -- 3307Li-Nan Sun, Yu-Jiang Wu, Ai-Li Yang. Uniform convergence analysis of finite difference approximations for advection-reaction-diffusion problem on adaptive grids
3308 -- 3323Jorge Eduardo Macías-Díaz, A. Puri. On some explicit non-standard methods to approximate nonnegative solutions of a weakly hyperbolic equation with logistic nonlinearity
3324 -- 3334Qinghong Li. One-step explicit methods for the numerical integration of perturbed oscillators