The Elastical Researches of Barré de Saint-Venant |
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Results 1-5 of 47
Page 6
... deduced in ( ii ) . We obtain ( f + eƒ - e e = ( 1 ++ = cos 28+ sin 28 ) σ xy 2 2 h + ( -_ - _ - _ sin 2B + h cos 2ẞ 2 ' ƒ + e ƒ - e σκ ( iv ) . xz - cos 28 - h sin 2ẞ ) σxz 2 2 + ( 2 sin 2ẞ + h cos 2B ) σxy ' 2h Obviously , if we take ...
... deduced in ( ii ) . We obtain ( f + eƒ - e e = ( 1 ++ = cos 28+ sin 28 ) σ xy 2 2 h + ( -_ - _ - _ sin 2B + h cos 2ẞ 2 ' ƒ + e ƒ - e σκ ( iv ) . xz - cos 28 - h sin 2ẞ ) σxz 2 2 + ( 2 sin 2ẞ + h cos 2B ) σxy ' 2h Obviously , if we take ...
Page 19
... deducing the proofs for himself , if the original memoir be not accessible . At the same time I shall draw attention to one or two important points involved in Saint - Venant's discussion . [ 18 ] The sixth chapter occupies pp . 333-352 ...
... deducing the proofs for himself , if the original memoir be not accessible . At the same time I shall draw attention to one or two important points involved in Saint - Venant's discussion . [ 18 ] The sixth chapter occupies pp . 333-352 ...
Page 25
... deduced possess for some cases practical advantages . Saint - Venant next proceeds to consider special cases of rect- angular cross - section which will occupy us in the following seven articles . [ 29. ] Cas où l'un des côtés du ...
... deduced possess for some cases practical advantages . Saint - Venant next proceeds to consider special cases of rect- angular cross - section which will occupy us in the following seven articles . [ 29. ] Cas où l'un des côtés du ...
Page 32
... 2π . We add to these the results for the circle and square . ( d ) Circle : Μ = μτωκ = μτω 2π . ( e ) Square : Μ = 84346μτωκε = 88327μτω 2π . From the above numbers we can deduce some important practical 32 [ 37 SAINT - VENANT .
... 2π . We add to these the results for the circle and square . ( d ) Circle : Μ = μτωκ = μτω 2π . ( e ) Square : Μ = 84346μτωκε = 88327μτω 2π . From the above numbers we can deduce some important practical 32 [ 37 SAINT - VENANT .
Page 33
... deduce some important practical inferences , which we will do in Saint - Venant's own words . = On voit qu'il faut , de l'expression μтwк2 de l'ancienne théorie , retrancher , pour avoir M quand la section est le carré à angles arrondis ...
... deduce some important practical inferences , which we will do in Saint - Venant's own words . = On voit qu'il faut , de l'expression μтwк2 de l'ancienne théorie , retrancher , pour avoir M quand la section est le carré à angles arrondis ...
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Ave Maria Ave Maria Lane axes axis beam Boussinesq Cambridge University Press Christ's College CLAY & SONS Clebsch coefficients College Comptes rendus constant contour corps cosh cross-section Crown 8vo cylindrical d'une deduced deflection Demy 8vo deux distance edition elasticity élastiques ellipsoidal equations fail-point flexure footnote formulae function given gives Hooke's Law hypothesis isotropy Lamé Leçons de Navier linear elasticity LL.D load longitudinal M₁ manière Maurice Lévy maximum memoir on Torsion molecules Notes obtained plane plastic plate prism problem rari-constant rectangular referred résistance rupture Saint-Venant Saint-Venant remarks Saint-Venant's shear shews shifts sinh slide solution St John's College strain stresses stretch stretch-modulus suppose surface terminal theory traction Trinity College U₁ University of Cambridge University Press Warehouse V₁ V₂ velocity Venant vibrations