Orthogonal function
在數學中，正交函數（orthogonal functions）所屬的函數空間是有雙線性形式的向量空間。當函數空間的定義域是一個區間，雙線性形式可能是積分式：. ,In mathematics, orthogonal functions belong to a function space that is a vector space equipped with a bilinear form. When the function space has an ... ,Orthogonal functions — Depending on the bilinear form, the vector space may contain nonzero self-orthogonal vectors. In the case of function spaces, ... ,,... 一加權函數w(x)與一預定的積分區間(a,b)定義為： 內積為零時，f與g稱為正交函數。 正交函數，且自身內積為1的函數，稱為正交正規函數(orthonormal function)，如： ... ,2018年6月4日 — In this section we will define periodic functions, orthogonal functions and mutually orthogonal functions. We will also work a couple of ... ,Orthogonal Functions. Two functions f(x) and g(x) are orthogonal over the interval a<=x<=b with weighting function w(x) if ...
| 相關軟體 Multiplicity 資訊 | |
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 Orthogonal function 相關參考資料
正交函數- 維基百科，自由的百科全書
在數學中，正交函數（orthogonal functions）所屬的函數空間是有雙線性形式的向量空間。當函數空間的定義域是一個區間，雙線性形式可能是積分式：. https://zh.wikipedia.org Orthogonal functions - Wikipedia
In mathematics, orthogonal functions belong to a function space that is a vector space equipped with a bilinear form. When the function space has an ... https://en.wikipedia.org Orthogonality - Wikipedia
Orthogonal functions — Depending on the bilinear form, the vector space may contain nonzero self-orthogonal vectors. In the case of function spaces, ... https://en.wikipedia.org 11.1: Orthogonal Functions - YouTube
https://www.youtube.com orthogonal function - 正交函數 - 國家教育研究院雙語詞彙
... 一加權函數w(x)與一預定的積分區間(a,b)定義為： 內積為零時，f與g稱為正交函數。 正交函數，且自身內積為1的函數，稱為正交正規函數(orthonormal function)，如： ... https://terms.naer.edu.tw Periodic Functions & Orthogonal Functions - Pauls Online ...
2018年6月4日 — In this section we will define periodic functions, orthogonal functions and mutually orthogonal functions. We will also work a couple of ... https://tutorial.math.lamar.ed Orthogonal Functions -- from Wolfram MathWorld
Orthogonal Functions. Two functions f(x) and g(x) are orthogonal over the interval a<=x<=b with weighting function w(x) if ... https://mathworld.wolfram.com |