Isogeometric collocation mixed methods for spatial rods are presented and studied. A theoretical analysis of stability and convergence is available. The proposed schemes are locking-free, irrespective of the selected approximation spaces.
Isogeometric collocation mixed methods for rods / F. Auricchio, L.B. Da Veiga, J. Kiendl, C. Lovadina, A. Reali. - In: DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS. SERIES S. - ISSN 1937-1632. - 9:1(2016), pp. 33-42. [10.3934/dcdss.2016.9.33]
Isogeometric collocation mixed methods for rods
C. LovadinaPenultimo
;
2016
Abstract
Isogeometric collocation mixed methods for spatial rods are presented and studied. A theoretical analysis of stability and convergence is available. The proposed schemes are locking-free, irrespective of the selected approximation spaces.
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