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Linear static analysis of arbitrarily curved beams is considered. Metric of a Bernoulli- Euler beam is rigorously defined and the weak form of the corresponding boundary-value problem is solved using isogeometric approach. Driving force behind present research is detail numerical analysis of recently developed model of an arbitrarily curved beam. This is obtained via in-depth analysis of convergence properties, as well as by comparison with other numerical models. Excellent agreement of results is obtained and improved accuracy of the model with the highest continuity is proved to be valid for most cases.

SOME NUMERICAL ASPECTS OF A LINEAR STATIC ISOGEOMETRIC ANALYSIS OF AN ARBITRARILY CURVED PLANE BERNOULLI-EULER BEAM