FINITE ELEMENT DISCRETIZATION OF THE BEAM EQUATION
Journal: International Journal of Advanced Research (Vol.9, No. 04)Publication Date: 2021-04-13
Authors : Hagai Amakobe James;
Page : 679-687
Keywords : Beam Finite Element Method (Fem) Gerlerkins Method Stiffness Mass Nodal;
Abstract
A beam is a structural element or member designed to support loads applied at various points along the element. Beams make up a structure which is an assembly of a number of elements. Beams undergo displacement such as deflection and rotations at certain important location of a structure such as centre of a bridge or top of a building. I haveanalysed numerically a two dimensional beam equation with one degree of freedom of the form using finite element method. The positive constant has the meaning of flexural rigidity per linear mass density, the beam deflection and is the external forcing term. This involved discretization of the beam equation employing Galerkins technique which yields a system of ordinary differential equations.
Other Latest Articles
- CANCER PRIMITIF DU VAGIN ET GROSSESSE: A PROPOS DUN CAS ET REVUE DE LITTERATURE
- TUBERCULOSE MAMMAIRE: A PROPOS DUN CAS ET REVUE DE LA LITTERATURE
- INTERRATER AND INTRARATER RELIABILITY OF PRESSURE BIOFEEDBACK UNIT IN MEASUREMENT OF TRANSVERSES ABDOMINIS MUSCLE ACTIVATION IN ASYMPTOMATIC ADULTS
- EFFECTS OF PARTIAL SUBSTITUTION OF FISHMEAL BY SEA CLAM (SENILIA SENILIS)MEAT MEAL ON GROWTH PERFORMANCE, FEED EFFICIENCY, SURVIVAL, AND WHOLE-BODY COMPOSITION OF THE NILE TILAPIA (OREOCHROMIS NILOTICUS, L.1758)
- BREAST CANCER AND PREGNANCY: HOW TO PROCEED?
Last modified: 2021-08-09 20:37:18