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   <subfield code="a">COMPUTER-EXTENDED PERTURBATION SOLUTION FOR THE LARGE DEFLECTION OF A CIRCULAR PLATE. PART I: UNIFORM LOADING WITH CLAMPED EDGE</subfield>
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   <subfield code="a">The idea of extending a regular perturbation series to high order by computer was borrowed from physicists by fluid mechanicians. Here it is applied for the first time to solid mechanics. Von Kármán's nonlinear plate equations are solved for uniform loading of a circular plate by expanding in powers of the maximum deflection to 110 terms. Analysis of the load-deflection series shows that convergence is limited by a non-physical square-root singularity. Mapping it away to infinity extends the range of convergence to infinity, and it is then possible to extract the asymptotic solution for extreme deflection, which agrees with the membrane solution</subfield>
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