Standard

Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. / Kabrits, S.A.; Kolpak, E.P.

Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. American Institute of Physics, 2015.

Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференций › статья в сборнике материалов конференции › Рецензирование

Harvard

Kabrits, SA & Kolpak, EP 2015, Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. в Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. American Institute of Physics. https://doi.org/10.1063/1.4912547

APA

Kabrits, S. A., & Kolpak, E. P. (2015). Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. в Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease American Institute of Physics. https://doi.org/10.1063/1.4912547

Vancouver

Kabrits SA, Kolpak EP. Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. в Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. American Institute of Physics. 2015 https://doi.org/10.1063/1.4912547

Author

Kabrits, S.A. ; Kolpak, E.P. / Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. American Institute of Physics, 2015.

BibTeX

@inproceedings{e876337e82184be7bc00baebc807f2aa,
title = "Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease",
abstract = "The article is devoted to numerical study of convergence of calculation results obtained on the basis of two nonlinear models of the theory of shells with thickness decrease. As models are considered nonlinear theory of thin shells, based on the hypotheses of the Kirchhoff-Chernykh and hypotheses type Tymoshenko, modified K.F. Chernykh for the case of hyperelastic rubber-like material. As an example, we consider the problem of axisymmetric conical compression and spherical shell by axial force. The convergence of results with decreasing thickness is disturbed in areas stability loss(buckling). Also happens when in the deformation process is violated the basic assumption of the theory of shells - the thickness is much smaller than radius of curvature (h <<R).",
keywords = "Axisymmetric deformation, Thin Shells, Numerical Solution, Hollow Truncated Cone, Hollow Sphere, Critical loading",
author = "S.A. Kabrits and E.P. Kolpak",
year = "2015",
doi = "10.1063/1.4912547",
language = "English",
isbn = "9780735412873",
booktitle = "Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease",
publisher = "American Institute of Physics",
address = "United States",

}

RIS

TY - GEN

T1 - Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease

AU - Kabrits, S.A.

AU - Kolpak, E.P.

PY - 2015

Y1 - 2015

N2 - The article is devoted to numerical study of convergence of calculation results obtained on the basis of two nonlinear models of the theory of shells with thickness decrease. As models are considered nonlinear theory of thin shells, based on the hypotheses of the Kirchhoff-Chernykh and hypotheses type Tymoshenko, modified K.F. Chernykh for the case of hyperelastic rubber-like material. As an example, we consider the problem of axisymmetric conical compression and spherical shell by axial force. The convergence of results with decreasing thickness is disturbed in areas stability loss(buckling). Also happens when in the deformation process is violated the basic assumption of the theory of shells - the thickness is much smaller than radius of curvature (h <<R).

AB - The article is devoted to numerical study of convergence of calculation results obtained on the basis of two nonlinear models of the theory of shells with thickness decrease. As models are considered nonlinear theory of thin shells, based on the hypotheses of the Kirchhoff-Chernykh and hypotheses type Tymoshenko, modified K.F. Chernykh for the case of hyperelastic rubber-like material. As an example, we consider the problem of axisymmetric conical compression and spherical shell by axial force. The convergence of results with decreasing thickness is disturbed in areas stability loss(buckling). Also happens when in the deformation process is violated the basic assumption of the theory of shells - the thickness is much smaller than radius of curvature (h <<R).

KW - Axisymmetric deformation

KW - Thin Shells

KW - Numerical Solution

KW - Hollow Truncated Cone

KW - Hollow Sphere

KW - Critical loading

U2 - 10.1063/1.4912547

DO - 10.1063/1.4912547

M3 - Conference contribution

SN - 9780735412873

BT - Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease

PB - American Institute of Physics

ER -

ID: 3928190