Addition von Vektoren. Produkt eines Vektors mit einem Skalar

Adalbert Duschek and August Hochrainer
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Adalbert Duschek: Technischen Hochschule Wien

Chapter § 3 in Grundƶüge der Tensorrechnung in Analytischer Darstellung, 1946, pp 18-21 from Springer

Abstract: Zusammenfassung Unter der Summe zweier Vektoren A i und B i versteht man jenen Vektor C i , dessen Koordinaten gleich der Summe der Koordinaten der beiden gegebenen Vektoren sind. Also: (3. 01) $$ {C_i} = {A_i} + {B_i} $$ .

Date: 1946
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DOI: 10.1007/978-3-7091-3476-4_4

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