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SQUARE MEMBRANE UNDER LARGE DEFORMATIONS. / Kabrits, S. A.; Kolpak, E. P.; Chernykh, K. F.

In: Mechanics of Solids, Vol. 21, No. 1986, 01.12.1986, p. 182-186.

Research output: Contribution to journal › Article › peer-review

Harvard

Kabrits, SA, Kolpak, EP & Chernykh, KF 1986, 'SQUARE MEMBRANE UNDER LARGE DEFORMATIONS.', Mechanics of Solids, vol. 21, no. 1986, pp. 182-186.

APA

Kabrits, S. A., Kolpak, E. P., & Chernykh, K. F. (1986). SQUARE MEMBRANE UNDER LARGE DEFORMATIONS. Mechanics of Solids, 21(1986), 182-186.

Vancouver

Kabrits SA, Kolpak EP, Chernykh KF. SQUARE MEMBRANE UNDER LARGE DEFORMATIONS. Mechanics of Solids. 1986 Dec 1;21(1986):182-186.

Author

Kabrits, S. A. ; Kolpak, E. P. ; Chernykh, K. F. / SQUARE MEMBRANE UNDER LARGE DEFORMATIONS. In: Mechanics of Solids. 1986 ; Vol. 21, No. 1986. pp. 182-186.

BibTeX

@article{dc3300ce68df499b8a6d85966cbf5e4e,
title = "SQUARE MEMBRANE UNDER LARGE DEFORMATIONS.",
abstract = "Calculations for square rubber membranes comprise a complex two-dimensional problem of the physically and geometrically nonlinear zero-moment theory of thin shells. In an earlier paper, the method of nets was employed to solve the problem of inflation of a square membrane by a normal pressure. It was assumed that the material obeys Hooke's law. The same problem was dealth with in another paper, for a neo-Hooke material, within the confines of the ascending portion of the deflection at the center/pressure diagram. In this paper, to obtain a general solution of the problem we employ the nonlinear shell theory. To achieve reliable results, we employe two calculation methods, taking account of the essential nonlinearity of the problem, namely the finite-difference and variational methods.",
author = "Kabrits, {S. A.} and Kolpak, {E. P.} and Chernykh, {K. F.}",
year = "1986",
month = dec,
day = "1",
language = "English",
volume = "21",
pages = "182--186",
journal = "Mechanics of Solids",
issn = "0025-6544",
publisher = "Allerton Press, Inc.",
number = "1986",

}

RIS

TY - JOUR

T1 - SQUARE MEMBRANE UNDER LARGE DEFORMATIONS.

AU - Kabrits, S. A.

AU - Kolpak, E. P.

AU - Chernykh, K. F.

PY - 1986/12/1

Y1 - 1986/12/1

N2 - Calculations for square rubber membranes comprise a complex two-dimensional problem of the physically and geometrically nonlinear zero-moment theory of thin shells. In an earlier paper, the method of nets was employed to solve the problem of inflation of a square membrane by a normal pressure. It was assumed that the material obeys Hooke's law. The same problem was dealth with in another paper, for a neo-Hooke material, within the confines of the ascending portion of the deflection at the center/pressure diagram. In this paper, to obtain a general solution of the problem we employ the nonlinear shell theory. To achieve reliable results, we employe two calculation methods, taking account of the essential nonlinearity of the problem, namely the finite-difference and variational methods.

AB - Calculations for square rubber membranes comprise a complex two-dimensional problem of the physically and geometrically nonlinear zero-moment theory of thin shells. In an earlier paper, the method of nets was employed to solve the problem of inflation of a square membrane by a normal pressure. It was assumed that the material obeys Hooke's law. The same problem was dealth with in another paper, for a neo-Hooke material, within the confines of the ascending portion of the deflection at the center/pressure diagram. In this paper, to obtain a general solution of the problem we employ the nonlinear shell theory. To achieve reliable results, we employe two calculation methods, taking account of the essential nonlinearity of the problem, namely the finite-difference and variational methods.

UR - http://www.scopus.com/inward/record.url?scp=0022873739&partnerID=8YFLogxK

M3 - Article

AN - SCOPUS:0022873739

VL - 21

SP - 182

EP - 186

JO - Mechanics of Solids

JF - Mechanics of Solids

SN - 0025-6544

IS - 1986

ER -

ID: 35803371