Geometric algebra (also known as Clifford algebra) is a powerful mathematical tool that offers a natural and direct way to model geometric objects and their transformations. It is gaining growing attention in different research fields as physics, robotics, CAD/CAM and computer graphics. Clifford algebra makes geometric objects (points, lines and planes) into basic elements of computation and defines few universal operators that are applicable to all types of geometric elements. This paper provides an introduction to Clifford algebra elements and operators.

Franchini, S.G., Vassallo, G., Sorbello, F. (2010). A brief introduction to Clifford algebra.

A brief introduction to Clifford algebra

FRANCHINI, Silvia Giuseppina;VASSALLO, Giorgio;
2010-01-01

Abstract

Geometric algebra (also known as Clifford algebra) is a powerful mathematical tool that offers a natural and direct way to model geometric objects and their transformations. It is gaining growing attention in different research fields as physics, robotics, CAD/CAM and computer graphics. Clifford algebra makes geometric objects (points, lines and planes) into basic elements of computation and defines few universal operators that are applicable to all types of geometric elements. This paper provides an introduction to Clifford algebra elements and operators.
2010
Settore ING-INF/05 - Sistemi Di Elaborazione Delle Informazioni
Franchini, S.G., Vassallo, G., Sorbello, F. (2010). A brief introduction to Clifford algebra.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10447/53350
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