## Communications in Applied Analysis |

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### Contents

January 1997 Volume 1 Number 1 | 145 |

Bainov E Minchev and A Myshkis 1 | 575 |

E BlNZ 213 Structural capillarity equilibrium configurations and | vi |

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absolute DN Agarwal algorithm AMS MOS Applications Applied Analysis approximation assume assumptions asymptotic Bainov Bairstow Banach space Binz boundary conditions boundary value problems bounded classical coefficients Communications in Applied computational conservative smoothing consider continuous function convergence convex Corollary Definition denote Department of Mathematics derivative order difference equations discrete domain Dynamic Publishers eigenvalues equilibrium configuration estimate exists finite fixed Fourier modes given Hence Hilbert Hilbert transform holds implies initial condition integral iterative Japan Kmax Koebe function L2 norm Lemma linear Lipschitz continuous Math matrix maximum norm membrane method Minchev nondecreasing nonlinear nonnegative Noor norm obtain operator optimal orthogonal paper parabolic polynomial positive constant Proposition prove residual respect Sambandham satisfies scalar product sequence stability structural capillarity Subject Classification subset Suppose theory unique variable variational inequalities vector versus the wave wave number yields zero