© 2018 Taylor & Francis Group, London. Here we discuss the possible ways of derivation of two-dimensional (2D) plate equations starting from the three-dimensional (3D) linear strain-gradient elasticity. Among various approaches we consider the direct approach, the through-the-thickness integration procedure and variational approaches based on minimization of total energy functional and other variational principles. We show that the non-classic boundary conditions of the 3D strain gradient elasticity and the reduction method may generally lead to different plate model, in general. As a result, the mechanics of plates based on strain gradient elasticity is broader than the classic theory
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
Here we discuss the possible ways of derivation of two-dimensional (2D) plate equations starting fro...
Here we discuss the possible ways of derivation of two-dimensional (2D) plate equations starting fro...
Gradient elastic flexural Kirchhoff plates under static loading are considered. Their governing equa...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
AbstractGradient elastic flexural Kirchhoff plates under static loading are considered. Their govern...
The aim of the paper is to formulate the two-dimensional governing equations in the theory of elasti...
The aim of the paper is to formulate the two-dimensional governing equations in the theory of elasti...
We consider the derivation and rigorous justification of models for thin linearly elastic plates usi...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
Here we discuss the possible ways of derivation of two-dimensional (2D) plate equations starting fro...
Here we discuss the possible ways of derivation of two-dimensional (2D) plate equations starting fro...
Gradient elastic flexural Kirchhoff plates under static loading are considered. Their governing equa...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
AbstractGradient elastic flexural Kirchhoff plates under static loading are considered. Their govern...
The aim of the paper is to formulate the two-dimensional governing equations in the theory of elasti...
The aim of the paper is to formulate the two-dimensional governing equations in the theory of elasti...
We consider the derivation and rigorous justification of models for thin linearly elastic plates usi...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...
In this paper we derive a strain gradient plate model from the three-dimensional equations of strain...