Introductory Finite Element Method Mechanical and Aerospace Engineering Series
Auteurs : Desai Chandrakant S., Kundu Tribikram
Although there are many books on the finite element method (FEM) on the market, very few present its basic formulation in a simple, unified manner. Furthermore, many of the available texts address either only structure-related problems or only fluid or heat-flow problems, and those that explore both do so at an advanced level.
Introductory Finite Element Method examines both structural analysis and flow (heat and fluid) applications in a presentation specifically designed for upper-level undergraduate and beginning graduate students, both within and outside of the engineering disciplines. It includes a chapter on variational calculus, clearly presented to show how the functionals for structural analysis and flow problems are formulated. The authors provide both one- and two-dimensional finite element codes and a wide range of examples and exercises. The exercises include some simpler ones to solve by hand calculation-this allows readers to understand the theory and assimilate the details of the steps in formulating computer implementations of the method.
Anyone interested in learning to solve boundary value problems numerically deserves a straightforward and practical introduction to the powerful FEM. Its clear, simplified presentation and attention to both flow and structural problems make Introductory Finite Element Method the ideal gateway to using the FEM in a variety of applications.
Date de parution : 05-2001
Ouvrage de 500 p.
15.6x23.4 cm
Thèmes d’Introductory Finite Element Method :
Mots-clés :
Derive Element Equations; Interelement Compatibility; Stress Deformation Problem; equations; Stream Function Approach; Tribikram Kundu; Finite Element Formulation; Stress Deformation Analysis; Interpolation Functions; Fluid Heads; Quadrilateral Element; Triangular Element; Natural Boundary Condition; Load Vector; Element Equations; Beam Column Element; Plane Stress Idealization; Bending Moment Diagram; Element Load Vectors; Fluid Influx; Surface Traction; Time Dependent Problem; Heat Influx; Forced Boundary Conditions; Axisymmetric Idealization; Finite Element Solution; Kind Boundary Conditions