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Unit 2. Introduction to Wave Dynamics
Unit 2. Introduction to Wave Dynamics

... calculus. It provides us with the tools of real analysis, complex variables, and modern functional analysis. The idea of a real variable x or complex variable z that can assume arbitrary floating-point values (as opposed to only integer values) is so ingrained in our mathematical physics that few ca ...
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... channel is modelled as a beam splitter of transmissivity ηs(i) and a vacuum state incident on the reflecting port . . . . . . . . . . . . . . . . . . The final configuration of the experimental setup to observe relative intensity squeezing. The dotted path accessible by the removable mirror allows f ...
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... [4] A. Messiah, Quantum Mechanics. [for the graduates] The major attempt in this set of lectures was to give a self contained presentation of quantum mechanics, which is not based on the historical ”quantization” approach. The main inspiration comes from Ref.[3] and Ref.[1]. The challenge was to fin ...
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... νp /νc ≤ 1, implies B ≥ π/2 ' 1.6, which corresponds to a bound η/s ' 0.13h̄/kB . In this case, the lattice quasiparticles can model even more “perfect” fluids than the Luttinger liquid. On the other hand, if we assume that τ = ∆t, which means that the quasiparticles thermalise in a single time step ...
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... We see from (1 1) that for extremely high excitation N -+ 00 of the inner electron we get two collinear configurations with minimum angle (cosO) -+ ( N - l ) / N % + I which corresponds to a configuration with both electrons on the same side of the nucleus (8 % 0", the 'frozen planet states', Richte ...
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Wave–particle duality

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