벡터공간,vector_space in RRWiki

Difference between r1.8 and the current

@@ -1,6 +1,9 @@

Sub: [[쌍대공간,dual_space]] and/or [[쌍대벡터공간,dual_vector_space]] - curr at [[쌍대,dual]]

벡터공간의 성질

* [[완비성,completeness]] - curr [[완전성completeness#s-1.2]]

MKL
[[바나흐_공간,Banach_space]] WtEn:Banach_space Ndict:"바나흐 공간" Ggl:"바나흐 공간" "바나흐 공간"
[[functional_analysis]] 함수해석 함수해석학 WtEn:functional_analysis Ndict:"functional analysis" Ndict:"함수해석학" Ggl:"함수해석학" Bing:"함수해석학" Ggl:"functional analysis" Bing:"functional analysis" "functional analysis"

Sub: 쌍대공간,dual_space and/or 쌍대벡터공간,dual_vector_space - curr at 쌍대,dual

벡터공간의 성질

완비성,completeness - curr 완전성completeness#s-1.2

MKL
바나흐_공간,Banach_space

Banach_space

바나흐 공간

바나흐 공간 "바나흐 공간"
functional_analysis 함수해석 함수해석학

functional analysis "functional analysis"
부분공간,subspace

https://mathworld.wolfram.com/VectorSpace.html
{
벡터공간 $\displaystyle V$ 는 유한한 횟수의 (이유?) 벡터덧셈,vector_addition과 스칼라곱셈,scalar_multiplication에 닫혀 있는 집합,set이다. 기초적 예제로 n차원 유클리드_공간,Euclidean_space $\displaystyle \mathbb{R}^n$ 을 들 수 있다.

$\displaystyle \mathbb{R}^n$ 은 실벡터공간,real_vector_space,
// real_vector_space =,real_vector_space =,real_vector_space . real_vector_space { real vector space

real_vector_space

real vector space "real vector space" }
$\displaystyle \mathbb{C}^n$ 은 복소벡터공간,complex_vector_space.
// =,complex_vector_space =,complex_vector_space . complex_vector_space { complex vector space MKL 복소수,complex_number https://mathworld.wolfram.com/ComplexVectorSpace.html

complex vector space "complex vector space" }
}