Variational formulations and general boundary conditions for sixth-order boundary value problems of gradient-elastic Kirchhoff plates
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Variational formulation within an <em>Hem>3 Sobolev space setting is derived.

Existence and uniqueness are established by proving continuity and coercivity.

The main results are extended to a generalization of the studied strain gradient model.

A comparison to modified strain gradient and couple stress models is accomplished.

Relationship between natural boundary conditions and external loadings is analyzed.

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