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EL PROBLEMA DE LAS PLACAS INDEFINIDAS RESUELTO MEDIANTE LAS ECUACIONES INTEGRALES

JUNE 1935   -  Volume: 10 -  Pages: 212-214

DOI:

[No data]

Authors:

MANUEL VELASCO DE PANDO

Disciplines:

  • Construction technology (CONSTRUCCIONES METALICAS )

Downloads:   189

How to cite this paper:  
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Received Date :   1 June 1935


Key words:
placas indefinidas, ecuaciones integrales
Article type:
ARTICULO DE INVESTIGACION / RESEARCH ARTICLE
Section:
VARIOUS

Consideramos una placa indefinida, es decir, el cuerpo limitado por dos planos paralelos, y sea c el espesor. Los triedos P y M (números 8 y 10, Cap°. XII de mi Elasticidad y Resistencia de los Materiales) los tomaremos de modo que sus ejes Y, Z contenidos en las caras de la placa, sean siempre respectivamente paralelos. Tomaremos, además, un triedro fijo, cuyos ejes Y, Z sean también paralelos a los anteriores. Para calcular las densidades nos basaremos en las tres primeras de las ecuaciones (13), página 335, tomo II de mi E. y R. de los M. S integradas para toda la superficie. En esta integración, observaremos que cuando M es de una cara, sólo hay que integrar para todos los elementos P de la otra cara, porque cuando M y P son de un mismo plano, los núcleos de las ecuaciones referidas son nulos, por serlo x.

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