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mfw you're trying to take the Fourier Transform of a distribution

⁨146⁩ ⁨likes⁩

Submitted ⁨⁨9⁩ ⁨months⁩ ago⁩ by ⁨fossilesque@mander.xyz⁩ to ⁨science_memes@mander.xyz⁩

https://mander.xyz/pictrs/image/dfde64e4-3df7-4490-b785-78d3ba4f92d5.png

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  • owenfromcanada@lemmy.world ⁨9⁩ ⁨months⁩ ago

    Image

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  • NeatNit@discuss.tchncs.de ⁨9⁩ ⁨months⁩ ago

    I don’t get it, and the world’s quickest and last comprehensive DDG search didn’t find an explanation either.

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    • kogasa@programming.dev ⁨9⁩ ⁨months⁩ ago

      It’s a reach, but the Fourier transformation of a Schwarz (rapidly decaying) function is also a Schwarz function. Compact support is a strictly stronger condition than Schwarz (the function must eventually decay to 0) but doesn’t have this nice property with respect to Fourier transforms, i.e. the FT of a compactly supported function is Schwarz but not necessarily compactly supported

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  • someacnt_@lemmy.world ⁨9⁩ ⁨months⁩ ago

    Too technical of a meme

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