An Isogeometric Approach to Beam Structures, 1st ed. 2018
Bridging the Classical to Modern Technique

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Language: English

147.69 €

In Print (Delivery period: 15 days).

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An Isogeometric Approach to Beam Structures
Publication date:
Support: Print on demand

147.69 €

In Print (Delivery period: 15 days).

Add to cartAdd to cart
An Isogeometric Approach to Beam Structures
Publication date:
Support: Print on demand

This book proposes a novel, original condensation method to beam formulation based on the isogeometric approach to reducing the degrees of freedom to conventional two-node beam elements. In this volume, the author defines the Buntara Condensation Formulation: a unique formulation in condensing the dynamic equilibrium equation for beam structures, suitable for reducing the number of unlimited dynamic equations necessary to yield a classic two-node beam element. Professor Buntara?s method overcomes the problem of the isogeometric approach where the number of degrees of freedom is increased along with the complexity of the geometrical beam element and facilitates implementation of the codes into the existing beam structures programs, and CAD geometrical data into the conventional FE beam element codes. The book proposes a new reduction method where the beam element can be treated as under the conventional beam element theory that has only two nodes at both ends.

1. Representation of curves on a plane
2. Numerical Integration
3. Finite Element Formulation of Beam Elements
4. Isogeometric approach to beam element
5. Condensation Method
6. Straight beam element examples
7. Circular curved beam element examples
8. General curved beam element examples
9. Free curved beam element examples
Appendix A : Straight beam element matrices
Index
Professor Buntara S. Gan is Professor in the Department of Architecture, College of Engineering, Nihon University, Japan.

Adopts a progressive and rigorous presentation of topics to facilitate use by students and professionals

Presents a new reduction method in which the beam element can be treated as a conventional beam element with only two nodes at both ends

Allows computation of the exact solutions of beam theories based on a newly introduced condensation method, not approximation theory

Features relevant Matlab codes

Includes supplementary material: sn.pub/extras