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The closed loop control system we developed for controlling muscle is based on a high order sliding mode method.
One is based on a high order sandwich beam theory and the other model is based on finite element analysis.
We present a new implementation of the numerical integration of the classical, gravitational, N-body problem based on a high order Hermite's integration scheme with block time steps, with a direct evaluation of the particle particle forces.
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The formulations are developed based on a higher order shear deformation theory.
The formulation is based on a higher order hyperbolic shear deformation theory.
A new finite element model based on a higher order beam theory is presented for the analysis of composite beams.
IThes found that in most cases the CNTRC shell with intermediate nanotube volume fraction does not have intermediate bucklingoverningturequationstiarethermal postbaseding strength.
The motion equations are based on a higher order shear deformation shell theory that includes shell-foundation interaction.
The governing equations are based on a higher order shear deformation plate theory that includes thermal effects.
The motion equations are based on a higher order shear deformation shell theory that includes shell panel-foundation interaction.
The governing equations are based on a higher order shear deformation plate theory that includes thermo-piezoelectric effects.
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