wavelet
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wavelet
Summary
wavelet ranks in the top 2% of general entities by monthly Wikipedia readership (315 views/month).[1]
Key Facts
- wavelet's image is recorded as Meyer wavelet.svg[2].
- wavelet's GND ID is recorded as 4215427-3[3].
- wavelet's subclass of is recorded as function[4].
- wavelet's has use is recorded as wavelet transform[5].
- wavelet's Commons category is recorded as Wavelets[6].
- wavelet's BNCF Thesaurus ID is recorded as 5390[7].
- wavelet's Freebase ID is recorded as /m/0dfny[8].
- wavelet's topic's main category is recorded as Category:Wavelets[9].
- wavelet's Commons gallery is recorded as Wavelet[10].
- wavelet's Dewey Decimal Classification is recorded as 515.2433[11].
- wavelet's OmegaWiki Defined Meaning is recorded as 957887[12].
- wavelet's different from is recorded as Vlnka[13].
- wavelet's defining formula is recorded as \psi(t, a, b)=\psi_0 \left(\frac{t-b}{a}\right)[14].
- wavelet's BabelNet ID is recorded as 15750264n[15].
- wavelet's MathWorld ID is recorded as Wavelet[16].
- wavelet's Great Russian Encyclopedia Online ID is recorded as 2334880[17].
- wavelet's Encyclopædia Universalis ID is recorded as ondelettes[18].
- wavelet's Quora topic ID is recorded as Wavelets[19].
- wavelet's JSTOR topic ID is recorded as wavelet-analysis[20].
- wavelet's maintained by WikiProject is recorded as WikiProject Mathematics[21].
- wavelet's Microsoft Academic ID is recorded as 47432892[22].
- wavelet's Lex ID is recorded as wavelets[23].
- wavelet's KBpedia ID is recorded as Wavelet[24].
- wavelet's IEV number is recorded as 103-04-11[25].
- wavelet's OpenAlex ID is recorded as C47432892[26].
Body
Works and Contributions
Things named for wavelet include wavelet transform[27], an integral transform[28].
Why It Matters
wavelet ranks in the top 2% of general entities by monthly Wikipedia readership (315 views/month).[1] wavelet has Wikipedia articles in 18 language editions, a strong signal of global cultural recognition.[29] wavelet is known by 43 alternative names across languages and contexts.[30]
Entities named for wavelet include wavelet transform[27], an integral transform[28].