International

Electrotechnical

Area		Mathematics - General concepts and linear algebra / Vectors and tensors

IEV ref		102-03-05


en		linearly independent, adj
		qualifies n vectors $U_{1}, U_{2}, ..., U_{n}$ where a linear combination such as $α_{1} U_{1} + α_{2} U_{2} + ... + α_{n} U_{n}$ cannot be equal to zero unless all scalar coefficients $α_{1}, α_{2}, ..., α_{n}$ are equal to zero


fr		linéairement indépendant, adj
		qualifie n vecteurs $U_{1}, U_{2}, ..., U_{n}$ lorsqu'une combinaison linéaire de la forme $α_{1} U_{1} + α_{2} U_{2} + ... + α_{n} U_{n}$ ne peut être nulle que si tous les coefficients scalaires $α_{1}, α_{2}, ..., α_{n}$ sont nuls




de		linear unabhängig, adj



es		linealmente independiente



ko		선형독립 일차독립

ja		一次独立の


pl		liniowo niezależny, adj

pt		linearmente independente, adj



sr		линеарно независан, придев

sv		linjärt oberoende

zh		线性无关的

Publication date: 2017-07