2014AIP conference proceedingsRequires access

Integral invariants for curves in 2D with respect to projective groups

Nasereh Azhir, Jamaludin Md. Ali

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Abstract

This work presents invariants for planar curves with respect to the projective groups. Novel integral potentials for 2D curves are used to derive these invariants under the action of projective group with six degrees of freedom, based on Cartan’s theory of moving frame. Examples are given to support the work.

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What this paper is about

This work presents invariants for planar curves with respect to the projective groups. Novel integral potentials for 2D curves are used to derive these invariants under the action of projective group with six degrees of freedom, based on Cartan’s theory of moving frame. Examples are given to support the work.

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Available abstract

This work presents invariants for planar curves with respect to the projective groups. Novel integral potentials for 2D curves are used to derive these invariants under the action of projective group with six degrees of freedom, based on Cartan’s theory of moving frame. Examples are given to support the work.

Key concepts: Projective test, Mathematics, Pure mathematics, Group (periodic table), Action (physics), Algebra over a field, Frame (networking), Planar

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