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Classical mechanics - Description of the theory | A Wisdom Archive on Classical mechanics - Description of the theory |  | Classical mechanics - Description of the theory A selection of articles related to Classical mechanics - Description of the theory |  |
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Classical mechanics, Classical mechanics - Beyond Newton's Laws, Classical mechanics - Classical transformations, Classical mechanics - Description of the theory, Classical mechanics - Energy, Classical mechanics - Forces; Newton's second law, Classical mechanics - History, Classical mechanics - Limits of validity, Classical mechanics - Notes, Classical mechanics - Position and its derivatives, Classical mechanics - The classical approximation to quantum mechanics, Classical mechanics - The classical approximation to special relativity, Celestial mechanics, List of equations in classical mechanics, List of publications in classical mechanics
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ARTICLES RELATED TO Classical mechanics - Description of the theory | |
 |  |  | Classical mechanics - Description of the theory: Encyclopedia II - Classical mechanics - Description of the theoryThe following introduces the basic concepts of classical mechanics. For simplicity, it uses point particles, objects with negligible size. The motion of a point particle is characterized by a small number of parameters: its position, mass, and the forces applied to it. Each of these parameters is discussed in turn.
In reality, the kind of objects which classical mechanics can describe always have a non-zero size. True point particles, such as the electron, are normally better described by quantum mechanics. Objects with non-zero size ...
See also:Classical mechanics, Classical mechanics - Description of the theory, Classical mechanics - Position and its derivatives, Classical mechanics - Forces; Newton's second law, Classical mechanics - Energy, Classical mechanics - Beyond Newton's Laws, Classical mechanics - Classical transformations, Classical mechanics - History, Classical mechanics - Limits of validity, Classical mechanics - The classical approximation to special relativity, Classical mechanics - The classical approximation to quantum mechanics, Classical mechanics - Notes Read more here: » Classical mechanics: Encyclopedia II - Classical mechanics - Description of the theory |
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 |  |  | Classical mechanics - Description of the theory: Encyclopedia II - Classical mechanics - HistoryMain article: History of classical mechanics
The Greeks, and Aristotle in particular, were the first to propose that there are abstract principles governing nature.
One of the first scientists who suggested abstract laws was Galileo Galilei who may have performed the famous experiment of dropping two cannon balls from the tower of Pisa. (The theory and the practice showed that they both hit the ground at the same time.) Though the reality of this experiment is disputed, he did carry out quantitative experiments by rolling balls on an inclined plane; his correct theory of accelerated motion was apparent ...
See also:Classical mechanics, Classical mechanics - Description of the theory, Classical mechanics - Position and its derivatives, Classical mechanics - Forces; Newton's second law, Classical mechanics - Energy, Classical mechanics - Beyond Newton's Laws, Classical mechanics - Classical transformations, Classical mechanics - History, Classical mechanics - Limits of validity, Classical mechanics - The classical approximation to special relativity, Classical mechanics - The classical approximation to quantum mechanics, Classical mechanics - Notes Read more here: » Classical mechanics: Encyclopedia II - Classical mechanics - History |
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 |  |  | Classical mechanics - Description of the theory: Encyclopedia II - Classical mechanics - Limits of validity
Classical mechanics - The classical approximation to special relativity.
Non-relativistic classical mechanics approximates the relativistic momentum with m0v, so it is only valid when the velocity is much less than the speed of light. For example, the relativistic cyclotron frequency of a cyclotron, gyrotron, or high voltage magnetron is given by , where fc is the classical frequency of an electron (or oth ...
See also:Classical mechanics, Classical mechanics - Description of the theory, Classical mechanics - Position and its derivatives, Classical mechanics - Forces; Newton's second law, Classical mechanics - Energy, Classical mechanics - Beyond Newton's Laws, Classical mechanics - Classical transformations, Classical mechanics - History, Classical mechanics - Limits of validity, Classical mechanics - The classical approximation to special relativity, Classical mechanics - The classical approximation to quantum mechanics, Classical mechanics - Notes Read more here: » Classical mechanics: Encyclopedia II - Classical mechanics - Limits of validity |
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