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Titlebook: Rigid Body Dynamics; A Lagrangian Approac Hamad M. Yehia Book 2022 Springer Nature Switzerland AG 2022 Rigid body dynamics.Lagrangian mecha

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Book 2022ere previously scattered throughout the literature, are collected here for convenient reference. Also contained are particular solutions to diverse problems treated within rigid body dynamics...The first seven chapters introduce the elementary dynamics of the rigid body and its main problems. A full
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Description of Rotation of a Rigid Body About a Fixed Points angles and the Euler–Rodrigues or quaternion coordinates as the most relevant to the Lagrangian approach. For space considerations, some other alternative descriptions, like Cayley–Klein, are not considered. We also use the most common notation.
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The Classical Problem: The Motion of a Heavy Rigid Body About a Fixed PointThe list of basic contributors to this problem from our perspective, the construction of integrable cases, will be clearly presented as we proceed through this preliminary chapter and the following two chapters, after we make clear the meanings of general integrable, conditional integrable and particular solvable cases of the classical problem.
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The Most General Integrable Cases in Rigid Body Dynamicslly hopeless in facing such a wide class of problems. Here, we speak about several-parameter generalizations of six of the seven integrable cases in the dynamics of a body in a liquid in two different ways, general and conditional, by applying Theorems 2 and 3 of the last chapter.
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1571-8689 grable cases in one convenient volume, which were previously.This monograph provides a complete and up-to-date examination of rigid body dynamics using a Lagrangian approach. All known integrable cases, which were previously scattered throughout the literature, are collected here for convenient refe
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Description of Rotation of a Rigid Body About a Fixed Pointt turns out that the study of finite rotations is essential in understanding several concepts concerning infinitesimal ones. In this chapter, we present a brief theory of finite rotations to elucidate their properties and relation to infinitesimal rotations. We shall concentrate on the use of Euler’
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The Classical Problem: The Motion of a Heavy Rigid Body About a Fixed Pointn weight. This problem has a long history that began with the work of Euler and continued to the present day. Various powerful methods belonging to eminent specialists in mechanics and mathematics were applied to this problem without stopping, sometimes successfully and sometimes with less success.
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Motion of a Rigid Body About a Fixed Point in the Field of a Distant Newtonian Centre and Brun’s Proalso as a good approximation for the forces acting on the body in most purposes. However, for certain applications, like precise surveying instruments, the slight variations in the Earth’s gravitational field from point to another must be taken into consideration. These variations play a decisive ro
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