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Interference

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The waves must have identical wavelengths ... Two separate sources are not in phase over a long period ... Waves generated by edges of slit superimpose on each other ... – PowerPoint PPT presentation

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Title: Interference


1
Interference
  • Interference of waves requires
  • The sources must be coherent
  • The waves must have identical wavelengths
  • Coherence means waves must maintain a constant
    phase with respect to each other
  • Two sources are needed to create interference

2
Coherence
  • Ordinary light is incoherent
  • Two separate sources are not in phase over a long
    period
  • Ordinary light undergoes random changes on the
    order of once per 10 ns.
  • Can create coherence by using a monochromatic
    source shining through two narrow slits a short
    distance apart

3
Youngs Double Slit Experiment
  • Define the path difference as
  • Constructive interference occurs when
  • Destructive interference occurs when

4
Small angle approximation
  • When distance to screen is large compared with
    distance between fringes, angle is small
  • Can approximate sin q as
  • where y is the distance between fringes and L is
    the distance to the screen

5
  • A laser beam has a wavelength of 632.8 nm. It is
    incident on two slits 0.200 mm apart. How far
    apart are the bright interference fringes on a
    screen 5.00 m away from the double slit?

6
Diffraction
  • Whenever a wave encounters an obstruction, the
    wave bends around it
  • Explained by Huygens Principle
  • Each point acts as source of a spherical wave

7
  • Waves generated by edges of slit superimpose on
    each other
  • Acts in a manner similar to two slits, and so
    generates an interference pattern

8
  • Destructive interference occurs when

9
Polarization
  • Transverse waves can be polarized if the
    direction of oscillation is in the same direction
    all of the time.
  • Light can be polarized by
  • Selective absorption
  • Reflection
  • Scattering

10
Intensity of polarized light
  • Let unpolarized light have an intensity of I
  • Polarized light has an intensity of I0 I/2
  • When passed through a second polarizer whose axis
    makes an angle of q with respect to the first
    polarizer, the resulting intensity is
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