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June 4, 2026International Journal of Engineering Science0 citationsOpen Access

Buckling analysis of a lattice anisogrid cylindrical shell under torsion: Application to design procedure

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ALAlexander V. LopatinASA.V. ShatovELElijah A. Lopatin

Key Points

  • This research aims to investigate the global buckling behavior of lattice anisogrid cylindrical shells under torsion.
  • Applied the Galerkin method to model buckling behavior.
  • Utilized trigonometric series to approximate displacements and deflections.
  • Validated results using finite element analysis.
  • Developed a practical procedure for determining the critical shear load under torsion.
  • Demonstrated the influence of helical rib orientation, number of ribs, and shell length on critical load.
  • Results showed variations in critical shear load based on selected shell parameters.

Abstract

The present paper addresses the global buckling behaviour of a lattice anisogrid cylindrical shell subjected to torsion using the Galerkin method. The analysis employs a continuous model in which the lattice shell is represented as an orthotropic shell with averaged membrane and bending stiffnesses. Displacements and deflections are approximated using trigonometric series that accurately capture the characteristic buckling mode under torsion and fully satisfy the boundary conditions at simply supported shell edges. Application of the Galerkin method results in a homogeneous system of linear algebraic equations with unknown coefficients for the approximating functions. Transforming this system yields a generalised eigenvalue problem of small dimension. The solution provides a practical procedure for determining the critical shear load of a twisted shell. This procedure is applied to examine the effects of the helical rib orientation angle, the number of helical ribs, and shell length on the critical load. The analysis results are validated using the finite element method. The developed procedure is also demonstrated for selecting shell parameters under specified edge shear loads.

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Cite This Study

Lopatin et al. (2026) studied this question.

synapsesocial.com/papers/6a211591d499ed480b16e94fhttps://doi.org/10.1016/j.ijengsci.2026.104589
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