How can diffraction occur with gap smaller than the wavelength?

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Diffraction can occur even when the gap is smaller than the wavelength of the wave, as the phenomenon is not solely dependent on physical size but rather on the relationship between the wave and the gap. The principle states that for diffraction to be observed, the size of the gap or object must be comparable to or smaller than the wavelength. This means that waves can bend around obstacles or through openings, allowing them to propagate even when blocked by smaller gaps. Analogies with water and sound waves illustrate that these waves can also pass through small openings, demonstrating that wavelength does not equate to physical size. Understanding this concept requires a shift in perspective regarding the nature of waves and their interactions with barriers.
coconut62
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I was wondering if diffraction of a wave can occur when the gap through which the wave passes is shorter than the wavelength itself. Then I came across this website

http://www.talktalk.co.uk/reference/encyclopaedia/hutchinson/m0015966.html

Which says that "In order for this effect to be observed, the size of the object or gap must be comparable to or smaller than the wavelength of the waves."

I would like to know how can diffraction occur when the wavelength is longer than the gap? Wouldn't it be blocked?

I don't really understand the mechanism here because every illustration I met just showed some straight and curve lines "as a whole" without drawing out what happens to each single wavelength.
 
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The wavelength has nothing to do with the size of light, or anything within the wave picture of light. It isn't an "object".

I think you need to do some self-analysis of what you know that made you associate the wavelength with a physical size. There's nothing in the physics that would associate those two characteristics together.

As an analogy, do you see water waves going through openings smaller than its wavelength? Or what about sound going through a very tiny hole?

Zz.
 
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