Equação de onda (Portuguese Wikipedia)

Analysis of information sources in references of the Wikipedia article "Equação de onda" in Portuguese language version.

refsWebsite

Global rank Portuguese rank

513^th place

605^th place

1,601^st place

1,465^th place

482^nd place

220^th place

low place

low place

504^th place

202^nd place

low place

low place

5^th place

5^th place

google.co.uk

books.google.co.uk

For de Lagrange's contributions to the acoustic wave equation, can consult Acoustics: An Introduction to Its Physical Principles and Applications Allan D. Pierce, Acoustical Soc of America, 1989; page 18.(retrieved 9 Dec 2012)

lynge.com

For a special collection of the 9 groundbreaking papers by the three authors, see First Appearance of the wave equation: D'Alembert, Leonhard Euler, Daniel Bernoulli. - the controversy about vibrating strings (retrieved 13 Nov 2012). Herman HJ Lynge and Son.

sbmac.org.br

tema.sbmac.org.br

Couto, R. T. (1 de junho de 2010). «Sobre a Dedução da Equação da Onda e da Solução Segundo a Fórmula de Kirchhoff». Trends in Applied and Computational Mathematics. 11 (1): 49–58. ISSN 2179-8451

scribd.com

Gerard F Wheeler. The Vibrating String Controversy, (retrieved 13 Nov 2012). Am. J. Phys., 1987, v55, n1, p33-37.

utoronto.ca

homes.chass.utoronto.ca

Cannon, John T.; Dostrovsky, Sigalia (1981). «The evolution of dynamics, vibration theory from 1687 to 1742». New York: Springer-Verlag. Studies in the History of Mathematics and Physical Sciences. 6: ix + 184 pp. ISBN 0-3879-0626-6 GRAY, JW (1983). «BOOK REVIEWS». BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY. 9 (1) (retrieved 13 Nov 2012).

wolfram.com

mathworld.wolfram.com

Eric W. Weisstein. «d'Alembert's Solution». MathWorld. Consultado em 21 de janeiro de 2009
Eric W. Weisstein. «d'Alembert's Solution». MathWorld. Consultado em 21 de janeiro de 2009

worldcat.org

Couto, R. T. (1 de junho de 2010). «Sobre a Dedução da Equação da Onda e da Solução Segundo a Fórmula de Kirchhoff». Trends in Applied and Computational Mathematics. 11 (1): 49–58. ISSN 2179-8451