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Two-point Pade approximants to the effective heat conduction coefficient of non-uniform media

100%

May S.

Archives of Mechanics

1999

tom Vol. 51, nr 1

59-69

In [3] the two-point Pade approximants were used to obtain the lower and upper bounds to the effective heat transfer coefficient in the composite with inclusions in the form of densely packed cylinder array. The effective heat transfer coefficient fulfils the Keller symmetry condition, however the asymptotic formula (McPHEDRAN et al.[4]) used to build the approximants does not agree with this condition. By using the Keller symmetry explicitly we transform the asymptotic formula to the symmetric form and obtain better bounds than those in [3].

Dependence of the elastic constants on hydrophobic mismatch between proteins and lipids: a one dimensional model

100%

May S.

1994

tom 12

nr 2

Shape variation of bilayer membrane daughter vesicles induced by anisotropic membrane inclusions

32%

Bohinc K. , Lombardo D. , Kralj-Iglic V. , Fosnaric M. , May S. , Pernus F. , Hagerstrand H. , Iglic A.

tom 11

nr 1

A theoretical model of a two-component bilayer membrane was used in order to describe the influence of anisotropic membrane inclusions on shapes of membrane daughter micro and nano vesicles. It was shown that for weakly anisotropic inclusions the stable vesicle shapes are only slightly out-of-round. In contrast, for strongly anisotropic inclusions the stable vesicle shapes may significantly differ from spheres, i.e. they have a flattened oblate shape at small numbers of inclusions in the membrane, and an elongated cigar-like prolate shape at high numbers of inclusions in the vesicle membrane.