Fermat's Principle

Fermat's principle in optics states:
The actual path between two points taken by a beam of light is the one which is traversed in the least time.
This principle was first stated by Pierre de Fermat. Whilst Huygens' principle is useful for explaining diffraction, it is of little use for calculating the properties of light mathematically. Fermat's Principle (as quoted above in its original form) can be used to describe the properties of light-rays reflected off mirrors, refracted through different media, or undergoing total internal reflection. It can be used to derive Snell's law. The modern, full version of Fermat's Principle states that the optical path length must be extremal, which means that it can be either minimal or maximal. Maxima occur in gravitational lensing and at points of inflection.

 

<< PreviousWord BrowserNext >>
colossus
pope leo viii
vagus nerve
thomas becket
rolls royce
anorexia nervosa
jonathan edwards
causality
isotope separation
larry gelbart
giovanni domenico cassini
robert watson watt
nuclear engineering
landslide
shichi narabe
william i of the netherlands
calisota
duckburg
billung
infection
north coast athletic conference
philip pullman
his dark materials
brabanonne
jan kjrstad
13 (number)
society
kevin j. anderson
eik
booker t. washington
harriet tubman
radionuclide
scooby gang
john knox
michael i of romania
radioactive waste
carol ii of romania
greenhouse gas
ion antonescu
jrn utzon
hohenzollern sigmaringen
ferdinand i of romania
cephalic index
wall street (manhattan)