Nonlinear universal theory without using Kirchhoff-Love assumptions of arbitrary shape shell

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Beijing Univ of Aeronautics and, Astronautics, Beijing, China ^{[1
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Beijing Hangkong Hangtian Daxue Xuebao | / 2卷 / 198-204期

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(Edited Abstract)

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[31] A NEW VERSION OF THE KIRCHHOFF-LOVE PLATE-THEORY
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COMPTES RENDUS DE L ACADEMIE DES SCIENCES SERIE II, 1991, 312 (03): : 151 - 156
[32] Signorini's problem in the Kirchhoff-Love theory of plates
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[33] Nonlinear Shell Models of Kirchhoff-Love Type:Existence Theorem and Comparison with Koiter's Model
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[35] Isogeometric Bezier dual mortaring: The Kirchhoff-Love shell problem
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[37] Arbitrary-degree T-splines for isogeometric analysis of fully nonlinear Kirchhoff-Love shells
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[38] A CURRENT TREND IN SHELL THEORY - CONSTRAINED GEOMETRICALLY NONLINEAR KIRCHHOFF-LOVE TYPE THEORIES BASED ON POLAR DECOMPOSITION OF STRAINS AND ROTATIONS
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[39] Nonlinear Shell Models of Kirchhoff-Love Type: Existence Theorem and Comparison with Koiter's Model
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[40] ANALYSIS OF VARIOUS DESCRIPTIONS OF STATE OF STRAIN IN THE LINEAR KIRCHHOFF-LOVE TYPE SHELL THEORY.
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