wave mechanics


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Related to wave mechanics: quantum mechanics, Matrix mechanics
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Words related to wave mechanics

the modern form of quantum theory

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Schrodinger new quantum mechanical model of the atom (in the history of physics it came as Schrodinger quantum-wave model of the atom) has been developed on the basis of the laws of wave mechanics [3, 4, 13].
79, 361-372, translated into English in Collected papers on wave mechanics, together with his four lectures on wave mechanics, third edition augmented, p.
624 pages in length, Universal Cycle Theory: Neomechanics of the Hierarchically Infinite Universe is being aggressively promoted to appropriate markets with a focus on the science, waves and wave mechanics category.
You must surely have been struck by the way in which, all along, modern wave mechanics has taken up ideas of the past, and refurbished them.
Diatomic molecule according to wave mechanics, Vibrational levels, Phys.
Key words: bond integrity; dynamic elasticity; fundamental solution; Green's function; interface condition; layered half-space; NDE theoretical mechanics; wave mechanics.
Originated the study of wave mechanics with a celebrated wave equation
We now couple two aspects of the wave mechanics of the solid state based on wavelength as suggested by the presence of a two different wavelength adapter closely concerned with chemical reactions.
Major Works: Collected Papers on Wave Mechanics (1928), Science and Humanism: Physics in our Times (1951), Nature and the Greeks (1954)
This equation, the foundation for an important development in physics called wave mechanics, treats the motion of particles in terms of matter-waves under well-defined influences.
Having emigrated from Madras in 1930, somewhat too late to get in on the ground floor of wave mechanics, Subrahmanyan Chandrasekhar did his graduate study at Cambridge and shortly found himself at theoretical odds with Eddington over dark stars.
This view of Schrodinger's was called wave mechanics, and it was soon shown to be mathematically equivalent to Heisenberg's matrix mechanics of the year before (see 1925).
Erwin Schroedinger had devised a way of representing quantum mechanical processes by wave equations, known as wave mechanics.
In Schroedinger's third article of four in a series of title Quantisation as a Problem of Proper Values [1,2,3,4] with which he introduced wave mechanics, he applied his differential equation to the solution of the hydrogen atom in circular paraboloidal coordinates, and specified a method to calculate the intensities of spectral lines [3].
Bohm showed explicitly how parameters could indeed be introduced, into nonrelativistic wave mechanics, with the help of which the indeterministic description could be transformed into a deterministic one.