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標(biāo)題: Titlebook: Classical Dynamics and Its Quantum Analogues; David Park Book 1990Latest edition Springer-Verlag Berlin Heidelberg 1990 Analogien.Analogie [打印本頁(yè)]

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Representations of Finite Groups Box III, below) was left with the belief that yes, it was almost certain that God had designed the universe along mathematical lines and again yes, that he gave to a few of his children a tremendous mental power that could discern a little of that order, but that no, the reader was not one of those
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https://doi.org/10.1007/978-93-80250-85-4mentum. The objects described by these laws have only mass and position. The properties of extended objects must be included in the theory by a process of summation or integration. In physics generally there are two situations of special interest: where the bodies are few in number, say up to 4 or 5
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Representations of Finite Groupsstatements about measurable quantities, and one finds ways to eliminate ?, either by considering situations in which phase changes much more rapidly than other parameters (Sect. 1.3) or by taking averages in a suitable way (Sect. 2.1).
作者: Firefly    時(shí)間: 2025-3-23 07:48
Representations of the Alternating Group l results so obtained is even smaller. The greater part of physics, engineering, and dynamical astronomy involves approximations, and the worst difficulties arise when the variables of a problem are not separable. What one hopes to do is to find a corresponding problem in which not only are the vari
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作者: Mendacious    時(shí)間: 2025-3-23 16:34
Semi-simple Rings and Brauer Grouph the infinite limit of an .-partiele system and that vast complexities would arise. This would of course be true if one wanted to understand everything the individual molecules are doing, but we will not be so ambitious. The right approach is to forget all about discreteness and deal from the begin
作者: 反應(yīng)    時(shí)間: 2025-3-23 18:28
https://doi.org/10.1007/978-3-642-74922-3Analogien; Analogies; Classical mechanics; Foundations of quantum mechanics; Mechanik; M?ssbauer effect; Q
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978-3-642-74924-7Springer-Verlag Berlin Heidelberg 1990
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Lagrangian Dynamics, Box III, below) was left with the belief that yes, it was almost certain that God had designed the universe along mathematical lines and again yes, that he gave to a few of his children a tremendous mental power that could discern a little of that order, but that no, the reader was not one of those
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作者: 戰(zhàn)役    時(shí)間: 2025-3-24 23:18
Hamiltonian Dynamics,njugate momenta. But once this has been done, it is up to us to solve the equations. This chapter will develop methods which will later lead to solutions with a minimum of equation-solving; in fact a large class of calculations will be reduced in Chap. 6 to the evaluation of a few integrals. (Proble
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The Motion of a Rigid Body,c field or some applied field. There are molecules, whose shapes may be very complex, and there are stars and planets interacting through gravitation. In the closely adjacent field of engineering, and especially space engineering, there is an immense variety of oscillating and rotating devices, some
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作者: 不如屎殼郎    時(shí)間: 2025-3-26 03:59
ics really say? was necessary in carrying out numerical calculations. In many parts of microphysics the calculations have now become relatively straightforward if not easy, but most physicists seem to agree that some questions of principle remain to be resolved, even if they do not think it is very
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The Motion of a Rigid Body, In the closely adjacent field of engineering, and especially space engineering, there is an immense variety of oscillating and rotating devices, some of which, such as the gyroscopic stabilizers used on space craft, are extremely sophisticated.
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Texts and Readings in Mathematicsn in terms of generalized coordinates. This will be done using Lagrange’s technique, which leads not only to general and useful equations of motion but also to the powerful methods of solution that follow.
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Semi-simple Rings and Brauer Group attempted here. We shall consider a few examples of mechanical vibrations — stretched strings, vibrating membranes, sound waves — and then an example of a field that can be treated in much the same way — the matter field ψ. Finally, a simple matter field will be quantized.
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Rays of Light,me which Einstein abandoned. This example contains a lesson: We may be able to derive the equations of an earlier theory from those of a later one, but to recapture the theory itself requires imagination and scholarship.
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Continuous Systems, attempted here. We shall consider a few examples of mechanical vibrations — stretched strings, vibrating membranes, sound waves — and then an example of a field that can be treated in much the same way — the matter field ψ. Finally, a simple matter field will be quantized.
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Book 1990Latest edition say? was necessary in carrying out numerical calculations. In many parts of microphysics the calculations have now become relatively straightforward if not easy, but most physicists seem to agree that some questions of principle remain to be resolved, even if they do not think it is very important
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The Hamilton-Jacobi Theory,f Newtonian dynamics. It is now our task to show that out of the dynamics of Lagrange and Hamilton comes a partial differential equation that is the same as the eikonal equation (1.31), which was derived from wave optics. In Chap. 7 we will see how to reconstruct quantum mechanics, under suitable as
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Representations of Finite Groupsort book [27] called . explaining a general method applicable to a wide variety of calculations in dynamics. “One will find no figures in this work,” he wrote in the Introduction, and indeed their lack makes the reading a little harder, but the claim must be taken as an affirmative Statement. The me
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https://doi.org/10.1007/978-93-80250-85-4n hydrodynamics will require four assumptions in addition to the assumption that a small element of the fluid obeys Newton’s second law. Except for Sects. 4.5 and 4.6 this chapter will be concerned with the simplest cases, in which the . particles can be considered one at a time, each one obeying Ne
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