By Jack R. Vinson
ISBN-10: 9400927746
ISBN-13: 9789400927742
ISBN-10: 9401077479
ISBN-13: 9789401077477
This e-book is meant essentially as a educating textual content, in addition to a reference for person learn within the habit of skinny walled structural parts. Such constructions are generic within the engineering occupation for spacecraft, missiles, airplane, land-based automobiles, floor buildings, ocean craft, underwater vessels and buildings, strain vessels, piping, chemical processing apparatus, glossy housing, and so on. It presupposes that the reader has already accomplished one uncomplicated direction within the mechanics or energy of fabrics. it may be used for either undergraduate and graduate classes. in view that beams (columns, rods), plates and shells contain parts of such a lot of of those glossy buildings, it is important for engineers to have a operating wisdom in their habit while those constructions are subjected to static, dynamic (vibration and surprise) and environmental rather a lot. on the grounds that this article is meant for either educating and self-study, it stresses basic habit and strategies of answer. it isn't an encyclopedia of all examine or layout information, yet presents the reader the wherewithal to learn and learn the voluminous literature. bankruptcy 1 introduces the 3-dimensional equations oflinear elasticity, deriving them to the level essential to deal with the subsequent fabric. bankruptcy 2 offers, in a concise method, the elemental assumptions and derives the governing equations for classical Bernoulli-Euler beams and plates in a way that's essentially understood.
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Extra resources for The Behavior of Thin Walled Structures: Beams, Plates, and Shells
Sample text
6. Stress Distribution within a Plate In plate theory because all equations are integrated across the thickness only integrated stress quantities are obtained. For stresses on a control element or material point within a plate, one must assume a stress distribution. This is done by means of an analogy to beam theory. 79) [1 -2C;2) - 3C;J2J '2 [1 ¥ . 13). 7) on the average. Thus the stresses obtained through the use of plate theory (or beam, shell and ring theory) are not exact, in the sense of being three dimensional elasticity theory solutions, but they are very close to the exact solution.
T - - - - - - - - - X5 .. 7. Beam subjected to a variety of lateral loads. In the above, to solve the problem through solving the governing differential equations and matching boundary conditions involves dividing the beam into six sections, wherein twenty-four boundary value constants must be solved for, and particular solutions obtained for each of the distributed loads. As a result, w(x) is found everywhere after all constants are solved for simultaneously. U sing the Green's function approach, suppose one hypothesizes, for example, that the maximum deflection and bending moment occurs in the region X3 ~ x ~ x 4 .
NX - - . 73), Galerkin's procedure requires ~ Cn n~1 - {f f L L 0 I IX~ sin IXnX sin IXmX dx q(x) . - - SInIXmxdx = E10 o o. 80) becomes: f - L q(x) o E10 - . SIn IXmX dx =0. 81) is, for n -# m C {2IX~IXm [( - It+ m - 1] _ 2IX~IXm [( _l)n+m - I]} N nL ~ n I (2 L 2)2 IXn - IXm L . f Lq(X) - - SInIXmX dx. o For n = E10 m SOL ( 1 + iJ sin rxnx sin rxmx dx = 3L/4 SOL COS IXnX sin IXmX dx = O. 81) becomes for n = m L N n~ I 4 Cn (3LIX __ n) = 4 f 0 L q(x) - sin IXmX dx . E10 2 2 IXn - IXm = 40 Chapter 3 If N is taken as 3, the final set of three non-homogeneous algebraic equations are written as follows to obtain C \' C 2 , and C 3 • The first, second, and third equations are for m = 1, 2, 3, respectively.
The Behavior of Thin Walled Structures: Beams, Plates, and Shells by Jack R. Vinson
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