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by Georges Vénizélos, Michel Borel
Movement Equations 3
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Introduction
Table of Notations
1 Fundamental Principle of Dynamics
1.1. The fundamental principle of dynamics and its scalar consequences
1.2. Secondary principles
1.3. Motion of a set in a given frame λ
1.4. Motion of a non-deformable solid in a given frame
2 Solid in Space. Efforts and Links: Power
2.1. Degrees of freedom of a solid
2.2. Free solid
2.3. Linked solids and links
2.4. Virtual power developed on a material set
2.5. Power of the efforts exerted on a solid
2.6. Properties of power
3 Scalar Consequences and Movement Equations
3.1. Establishment principle of the movement equations
3.2. Movement equations of a solid
3.3. Movement equations of the free solid
3.4. Movement equations of the linked solid with configurable links
3.5. Energetic expression of the equations of analytical mechanics
3.6. Summary example
4 Particular Applications
4.1. Simulation of the motion of Earth
4.2. Foucault’s pendulum
5 Methodological Formulary
5.1. Reference outline on the motion of a solid
5.2. Kinematics of the solid
5.3. Principle of motion with fixed plane
5.4. Combination of motions
5.5. Kinetics of non-deformable solids
Bibliography
Index
End User License Agreement
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