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Does light change phase on refraction? - Physics Stack Exchange Conversely, when light goes from a high refractive index medium to a low refractive index medium (such as water to air) it DOES NOT undergo a phase change This is a general property of waves See: Phase shift of 180 degrees on reflection from optically denser medium The 'refracted' wave does not undergo a phase change either way
How to find the phase constant? - Physics Stack Exchange Then I was asked to find the phase constant I tried a few things but finally gave up and asked Mastering Physics for the answer, which is: $\phi_0=2 62$ rad Since I had this equation in my notes,
What is a phase of a wave and a phase difference? One twist The phase difference is meaningful only within the period of a wave In case of a second hand of a clock, there's no point in talking about the phase difference of more than 60 seconds A phase difference of 61 seconds is the same as phase difference of 1 second
Phase of a wave in relativity - Physics Stack Exchange Since a plane phase wave could be "superluminal" so not carrying an interaction IMO, having a general plane phase wave you consider that its phase is Lorentz invariant and the right question is how this wave is Lorentz tranformed between inertial frames All these are basic in the theory of de Broglie $\endgroup$ –
Internal energy in phase transition - Physics Stack Exchange However it's not a strictly linear funtion ∆U=nC∆T is for small changes in temperature Because C is not a constant but temperature dependant variable At phase changes, though temperature is constant, there is a gradual variation of C because of different degrees of freedom associated with different states Hope it helps
Phase space density of - Physics Stack Exchange The result for the single oscillator follows from the usual method of counting states in phase space: $$ \Gamma_1 = \int \frac{dxdp}{(2\pi\hbar)}\;, $$ where the sub-script $1$ on $\Gamma_1$ means I am considering just one oscillator (in one dimension)
phase space - Poincaré maps and interpretation - Physics Stack Exchange What are Poincaré maps and how to understand them? Wikipedia says: In mathematics, particularly in dynamical systems, a first recurrence map or Poincaré map, named after Henri Poincaré, is the intersection of a periodic orbit in the state space of a continuous dynamical system with a certain lower-dimensional subspace, called the Poincaré section, transversal to the flow of the system