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AymericNgy
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- What distance for considering that interference pattern is at infinity : do we need to consider that the interference pattern is much bigger than the size of the interfering object
Hello,
It seems like we use two different set of hypotheses to consider that we are at infinity in optics and I would like to know which one is correct.
In the case of Young's interference experiment we can see the interference pattern at infinity when a<<D and x,y<<D, with "a" the distance between the holes, "x","y" the size of the interference pattern on the screen and "D" the distance between the screen and the holes.
In the case of a diffracted light by aperture of size a with a screen at distance D and a interference pattern of size x,y, if we do the hypotheses that a<<D and x,y<<D we are in the case of Fresnel diffraction, and it's not considered to be at infinity. To considered we are at infinity we need to do the hypothese that x,y>>a, and we are in this case in Fraunhofer diffraction.
Therefore, I would like to know if we need to have x,y>>a to be at infinity, and what does it mean exactly to be at infinity for a diffraction pattern.
Thank you very much for your help.
It seems like we use two different set of hypotheses to consider that we are at infinity in optics and I would like to know which one is correct.
In the case of Young's interference experiment we can see the interference pattern at infinity when a<<D and x,y<<D, with "a" the distance between the holes, "x","y" the size of the interference pattern on the screen and "D" the distance between the screen and the holes.
In the case of a diffracted light by aperture of size a with a screen at distance D and a interference pattern of size x,y, if we do the hypotheses that a<<D and x,y<<D we are in the case of Fresnel diffraction, and it's not considered to be at infinity. To considered we are at infinity we need to do the hypothese that x,y>>a, and we are in this case in Fraunhofer diffraction.
Therefore, I would like to know if we need to have x,y>>a to be at infinity, and what does it mean exactly to be at infinity for a diffraction pattern.
Thank you very much for your help.
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