For a certain class of elastic lattice shells experiencing finite deformations, a continual model using the equations of the so-called six-parameter shell theory has been proposed. Within this model, the kinematics of the shell is described using six kinematically independent scalar degrees of freedom — the field of displacements and turns, as in the case of the Cosserat continuum, which gives reason to call the model under consideration as the theory of micropolar shells. Nonlinear equations of state for the surface energy density of the shell deformation are derived. The obtained relations of the continuum model are a special case of the general defining relations of elastic micropolar shells for finite deformations
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
For a certain class of elastic lattice shells experiencing finite deformations, a continual model us...
Using the direct approach the basic relations of the nonlinear micropolar shell theory are considere...
Using the direct approach the basic relations of the nonlinear micropolar shell theory are considere...
The chapter is devoted to the introduction to the nonlinear theory of micropolar shells called also ...
The chapter is devoted to the introduction to the nonlinear theory of micropolar shells called also ...
Abstract. The existence of stable solutions for geometrically nonlinear theory of shells has been wi...
The existence of stable solutions for geometrically nonlinear theory of shells has been widely discu...
A consistent and efficient nonlinear theory for shell-type structures undergoing large deformations ...
A continuum model suitable for the description of microcracked bodies is shown. The influence of mic...
The nonlinear kinematics of thin shells is developed in full generality according to a duality appro...
The nonlinear kinematics of thin shells is developed in full generality according to a duality appro...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
For a certain class of elastic lattice shells experiencing finite deformations, a continual model us...
Using the direct approach the basic relations of the nonlinear micropolar shell theory are considere...
Using the direct approach the basic relations of the nonlinear micropolar shell theory are considere...
The chapter is devoted to the introduction to the nonlinear theory of micropolar shells called also ...
The chapter is devoted to the introduction to the nonlinear theory of micropolar shells called also ...
Abstract. The existence of stable solutions for geometrically nonlinear theory of shells has been wi...
The existence of stable solutions for geometrically nonlinear theory of shells has been widely discu...
A consistent and efficient nonlinear theory for shell-type structures undergoing large deformations ...
A continuum model suitable for the description of microcracked bodies is shown. The influence of mic...
The nonlinear kinematics of thin shells is developed in full generality according to a duality appro...
The nonlinear kinematics of thin shells is developed in full generality according to a duality appro...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...
Starting from recently formulated helicoidal modeling in three-dimensional continua, a low-order kin...