Tensor (Romanian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Tensor" in Romanian language version.

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adsabs.harvard.edu (Global: 14th place; Romanian: 29th place)

books.google.com (Global: 3rd place; Romanian: 8th place)

doi.org (Global: 2nd place; Romanian: 3rd place)

doitpoms.ac.uk (Global: low place; Romanian: low place)

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  • Hamilton, William Rowan (). Wilkins, David R., ed. „On some Extensions of Quaternions” (PDF). Philosophical Magazine (7–9): 492–499, 125–137, 261–269, 46–51, 280–290. ISSN 0302-7597. De la p. 498: "And if we agree to call the square root (taken with a suitable sign) of this scalar product of two conjugate polynomes, P and KP, the common TENSOR of each, … " [„Și dacă convenim să numim rădăcină pătrată (luată cu semnul corespunzător) din acest produs scalar de două polinoame conjugate, P și KP, al căror TENSOR comun, … ”]

jstor.org (Global: 23rd place; Romanian: 76th place)

  • Segal, I. E. (ianuarie 1956). „Tensor Algebras Over Hilbert Spaces. I”. Transactions of the American Mathematical Society. 81 (1): 106–134. doi:10.2307/1992855. JSTOR 1992855.

mathunion.org (Global: 8,098th place; Romanian: 7,076th place)

projecteuclid.org (Global: 4,781st place; Romanian: 5,662nd place)

scribd.com (Global: 467th place; Romanian: 166th place)

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springerlink.com (Global: 3,167th place; Romanian: 1,567th place)

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worldcat.org (Global: 4th place; Romanian: 9th place)

  • Abraham, Ralph; Marsden, Jerrold E.; Ratiu, Tudor S. (februarie 1988) [First Edition 1983]. „Chapter 5 Tensors”. Manifolds, Tensor Analysis and Applications. Applied Mathematical Sciences, v. 75. 75 (ed. 2nd). New York: Springer-Verlag. pp. 338–339. ISBN 978-0-387-96790-5. OCLC 18562688. Elements of Trs are called tensors on E, [...].
  • Reich, Karin (). Die Entwicklung des Tensorkalküls. Science networks historical studies, v. 11. Birkhäuser. ISBN 978-3-7643-2814-6. OCLC 31468174.
  • Hamilton, William Rowan (). Wilkins, David R., ed. „On some Extensions of Quaternions” (PDF). Philosophical Magazine (7–9): 492–499, 125–137, 261–269, 46–51, 280–290. ISSN 0302-7597. De la p. 498: "And if we agree to call the square root (taken with a suitable sign) of this scalar product of two conjugate polynomes, P and KP, the common TENSOR of each, … " [„Și dacă convenim să numim rădăcină pătrată (luată cu semnul corespunzător) din acest produs scalar de două polinoame conjugate, P și KP, al căror TENSOR comun, … ”]