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Applied Mathematics and Computation (AMC) - Volume 156, Issue 2 论文列表

本期论文列表
A linearized numerical scheme for Burgers-like equations

Decentralized dynamic output feedback controller design for guaranteed cost stabilization of large-scale discrete-delay systems

The planar n-body problem: regular polygon solutions

Positive periodic solutions of nonlinear functional differential equations

A numerical solution of the Klein–Gordon equation and convergence of the decomposition method

The blow-up estimate for heat equations with non-linear boundary conditions

The approximation properties of generalized Bernstein polynomials of two variables

The nearest trapezoidal fuzzy number to a fuzzy quantity

Separation of the Sturm–Liouville differential operator with an operator potential

A numerical solution of Burgers' equation

On the generator of two parameter semigroups

New design of fixed-lag smoother using covariance information in linear discrete-time stochastic systems

Input estimation and identification of extra inputs in inverse DEA models

On predicting incompressible flows by using a stabilized finite difference method with penalty

Horizontal lift of affinor structures and its applications

Sensitivity and stability analysis in DEA with interval data

On nonlinear Fredholm–Volterra integral equations with hysteresis

Numerical solution of functional differential, integral and integro-differential equations

An algorithm to compute the derivatives of the function

Lagrange interpolation to compute the derivatives of a function

Numerical solutions of functional integral equations

Solutions and perturbation estimates for the matrix equations X±A∗X−nA=Q

Comparison of homotopy perturbation method and homotopy analysis method

On the numerical solution of differential–algebraic equations with index-2

Percentage points for testing homogeneity of several univariate Gaussian populations

A note on oscillation for systems of high order quasilinear partial differential equations of neutral type

State space approach to generalized thermoelastic problem with thermomechanical shock

On the positive solutions of the difference equation xn+1=axn−11+bxnxn−1