Presented is the development of a semi-analytical solution based on minimiz
ation of the total potential energy, the Rayleigh-Ritz procedure, and the K
antorovich method, to study the response of elliptical composite cylinders
to internal pressure. Using the solution, the response of a quasi-isotropic
elliptical cylinder is compared with the response of a quasi-isotropic cir
cular cylinder to study the effects of noncircular geometry. The distinguis
hing features of the response of an ellipse are the inward normal displacem
ent at the ends of the major diameter that occur despite the outward force
of the internal pressure, the presence of circumferential displacements, an
d the presence of inplane shear strains. These effects lead to spatial vari
ations, including sign reversals, of a number of displacement, strain, and
curvature responses. To study the influence of material orthotropy, the res
ponses of axially stiff and circumferentially stiff elliptical cylinders ar
e also examined. It is shown that in some instances material orthotropy can
be used to mitigate the influence of the elliptical geometry, and make par
ticular responses look like those of a circular cylinder. (C) 1999 Elsevier
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