Print Email Facebook Twitter Finite element and b-spline methods for one-dimensional non-local elasticity Title Finite element and b-spline methods for one-dimensional non-local elasticity Author Malagu, M. Benvenuti, E. Simone, A. Faculty Civil Engineering and Geosciences Department Structural Engineering Date 2012-09-14 Abstract Non-local elasticity theories have been intensively applied to a wide range of problems in physics and applied mechanics. Most applications are based either on the integrodifferential constitutive Icm proposed by Eringen or on the gradient constitutive law developed by Aifantis and co-workers. In this work, M>e study a one-dimensional non-local elastic tensile rod using Eringen and Aifantis constitutive laws. The problem is solved by means of standard finite elements arid B-splines elements with high continuity. The results are compared with the C°° analytical solution of the problem. Subject non-local elasticityFEMB-spline To reference this document use: http://resolver.tudelft.nl/uuid:ed56792d-402e-435c-9100-3eb480772f76 Publisher Vienna University of Technology Source ECCOMAS 2012: 6th European Congress on Computational Methods in Applied Sciences and Engineering, Vienna, Austria, 10-14 September 2012 Part of collection Institutional Repository Document type conference paper Rights (c) 2012 Malagu, M.Benvenuti, E.Simone, A. Files PDF 283525.pdf 4.54 MB Close viewer /islandora/object/uuid:ed56792d-402e-435c-9100-3eb480772f76/datastream/OBJ/view