Laplace transform
the integral transform ∫₀^∞ d𝑠 𝑓(𝑡)exp(−𝑠𝑡)
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Laplace transform
Summary
Laplace transform is an integral transform[1]. It ranks in the top 6% of integral_transform entities by monthly Wikipedia readership (4,616 views/month).[2]
Key Facts
- Laplace transform's instance of is recorded as integral transform[3].
- Laplace transform's instance of is recorded as mathematical concept[4].
- Pierre-Simon Laplace is named after Laplace transform[5].
- Laplace transform is a type of integral transform[6].
- Laplace transform's Commons category is recorded as Laplace transformation[7].
- Laplace transform's described by source is recorded as ISO 80000-2:2019 Quantities and units — Part 2: Mathematics[8].
- Laplace transform's Stack Exchange tag is recorded as https://mathoverflow.net/tags/laplace-transform[9].
- Laplace transform's Stack Exchange tag is recorded as https://math.stackexchange.com/tags/laplace-transform[10].
- Laplace transform's Stack Exchange tag is recorded as https://physics.stackexchange.com/tags/laplace-transform[11].
- Laplace transform's Stack Exchange tag is recorded as https://electronics.stackexchange.com/tags/laplace-transform[12].
- Laplace transform's Stack Exchange tag is recorded as https://dsp.stackexchange.com/tags/laplace-transform[13].
- Laplace transform's short name is recorded as {'lang': 'zh-hans', 'text': '拉氏变换'}[14].
- Laplace transform's short name is recorded as {'lang': 'zh-hant', 'text': '拉氏轉換'}[15].
- Laplace transform's different from is recorded as Laplace transformation[16].
- Laplace transform's uses is recorded as complex frequency[17].
- Laplace transform's on focus list of Wikimedia project is recorded as Wikipedia:Vital articles/Level/4[18].
- Laplace transform's maintained by WikiProject is recorded as WikiProject Mathematics[19].
- Laplace transform's mathematical inverse is recorded as inverse Laplace transform[20].
Body
Definition and Type
Recorded instance of include integral transform[3] and mathematical concept[4]. Laplace transform is a type of integral transform[6].
Origins
Pierre-Simon Laplace is named after Laplace transform[5].
Why It Matters
Laplace transform ranks in the top 6% of integral_transform entities by monthly Wikipedia readership (4,616 views/month).[2] It has Wikipedia articles in 29 language editions, a strong signal of global cultural recognition.[21] It is known by 39 alternative names across languages and contexts.[22]