INERTIAL BENDING OF A THIN-WALLED WAVEGUIDE WITH RECTANGULAR CROSS-SECTION: BENDING OF LATERAL WALL IN ITS PLANE

Journal Title: Periódico Tchê Química - Year 2018, Vol 15, Issue 0

Abstract

Based on the theory of plates and shells, a method of modeling thin-walled beams is proposed. Using the tenets of the theory of plates and shells, Papkovich–Neuber solution, as well as the Saint Venant semi-inverse method, partial analytical solution of a system of nonlinear partial differential equations, is applied to calculate inertial stress action on the deflected mode of lateral plates of thin-walled straight parts of waveguides with a rectangular cross-section. The novelty of this article is in the fact that the conducted research proved the cause of the behavior of a waveguide with a rectangular cross-section. To achieve the desired results, calculation methods were used, based on the works of Vlasov, Bychkov, and Rzhanitsyn. The obtained results showed the correctness of this technique and revealed the necessity to specify the Zhuravsky formula when calculating shear stresses in thin-walled beams by Euler–Bernoulli beam theory.

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INERTIAL BENDING OF A THIN-WALLED WAVEGUIDE WITH RECTANGULAR CROSS-SECTION: BENDING OF LATERAL WALL IN ITS PLANE

Based on the theory of plates and shells, a method of modeling thin-walled beams is proposed. Using the tenets of the theory of plates and shells, Papkovich–Neuber solution, as well as the Saint Venant semi-inverse metho...

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  • EP ID EP502988
  • DOI -
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How To Cite

(2018). INERTIAL BENDING OF A THIN-WALLED WAVEGUIDE WITH RECTANGULAR CROSS-SECTION: BENDING OF LATERAL WALL IN ITS PLANE. Periódico Tchê Química, 15(0), 41-54. https://europub.co.uk/articles/-A-502988