Phase change of reflected wave

AI Thread Summary
When light waves are reflected off a conductor, they experience a phase change of π, meaning the reflected wave is inverted, turning crests into troughs. This occurs because the electric field at the conductor's surface must be zero, resulting in the reflected electric field being equal and opposite to the incident field. The phase change does not occur when the reflecting medium can vibrate, such as water waves bouncing off a wall, but only when the medium is fixed. Calculating the amplitude and phase for reflected waves involves understanding these boundary conditions and applying the Fresnel equations for light waves. The discussion emphasizes the importance of the medium's properties in determining phase changes during reflection.
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what do we mean when we say that light wave suffers a phase change of \pi when it gets reflected and why does that happen
 
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If it is reflected by a conductor (to make it easy), the E field must be zero at the conductor.
Thus mean that the reflected E field must be equall and opposite to the incident E field.
That is {\vec E}_R=-{\vec E}_I.
In complex notation, -E=exp(i pi) E.
 
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A phase change of Pi means, in essence, that the wave is flipped upside down after it is reflected. That is, if you have a crest of a wave reflecting off of a boundary, after the reflection, that crest will become a trough. This is due to the electromagnetic boundary conditions at the surface of reflection as Meir Achuz pointed out.
 
pi phase change is not occurring when vibrating media at the reflection point is allowed to vibrate (water bouncing off the wall) but only when it is fixed (attached string)

see visualization: http://www.kettering.edu/~drussell/Demos/reflect/reflect.html

-al
 
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thank u
 
how do I calculate amplitude and phase for reflected wave? Is the change in phase occurs in all objects
 
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