2005Unpublished venueRequires access

Confirming Principal Axis of Inertia of Rigid Body by Analytic Approach

Liyuan Tong

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Abstract

In rigid body mechanics, confirming the principal axis of inertia of rigid body is particularly important, its calculation can be made to be simplified and favorable to study the nature and movement law of rigid body. The methods and steps of confirming the principal axis of inertia by analytic approach were presented, starting from the definition of the principal axis of inertia and through strict derivation. The method of using analytic approach to confirm the principal axis of inertia is suitable in extensive range, universal, and especially for those problems having no obvious symmetry.

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What this paper is about

In rigid body mechanics, confirming the principal axis of inertia of rigid body is particularly important, its calculation can be made to be simplified and favorable to study the nature and movement law of rigid body. The methods and steps of confirming the principal axis of inertia by analytic approach were presented, starting from the definition of the principal axis of inertia and through strict derivation. The method of using analytic approach to confirm the principal axis of inertia is suitable in extensive range, universal, and especially for those problems having no obvious symmetry.

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Available abstract

In rigid body mechanics, confirming the principal axis of inertia of rigid body is particularly important, its calculation can be made to be simplified and favorable to study the nature and movement law of rigid body. The methods and steps of confirming the principal axis of inertia by analytic approach were presented, starting from the definition of the principal axis of inertia and through strict derivation. The method of using analytic approach to confirm the principal axis of inertia is suitable in extensive range, universal, and especially for those problems having no obvious symmetry.

Key concepts: Principal axis theorem, Inertia, Rigid body dynamics, Euler's equations, Rigid body, Principal (computer security), Moment of inertia, Symmetry (geometry)

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