Pages that link to "Item:Q4453587"
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The following pages link to Asymptotic analysis of torsional and stretching modes of thin rods (Q4453587):
Displaying 16 items.
- Mathematical justification of Kelvin-Voigt beam models by asymptotic methods (Q438627) (← links)
- Calculation of the characteristic of thin elastic rods with a periodic structure (Q1313998) (← links)
- Mathematical justification of stretching and torsional vibration models for elastic rods (Q1587965) (← links)
- Asymptotic behavior of the eigenfrequencies of a thin elastic rod with non-uniform cross-section of extremely oblate shape (Q2093426) (← links)
- Asymptotic behavior of eigenfrequencies of a thin elastic rod with non-uniform cross-Section (Q2176574) (← links)
- Asymptotic analysis of the high frequencies for the Laplace operator in a thin t-like shaped structure (Q2286498) (← links)
- A model for bending and stretching of piezoelectric rods obtained by asymptotic analysis (Q2355519) (← links)
- One-dimensional approximation of eigenvalue problems in thin rods (Q2712739) (← links)
- (Q3540711) (← links)
- SECOND-ORDER ASYMPTOTIC APPROXIMATION OF FLEXURAL VIBRATIONS IN ELASTIC RODS (Q4270550) (← links)
- (Q4340001) (← links)
- Modeling the vibrations of a multi-rod structure (Q4378092) (← links)
- (Q4845293) (← links)
- Elastic buckling analysis of an embedded infinitely long rod under combined axial and torsional loads (Q5132437) (← links)
- Operator-norm resolvent estimates for thin elastic periodically heterogeneous rods in moderate contrast (Q6040543) (← links)
- A Bending-Torsion Theory for Thin and Ultrathin Rods as a \(\boldsymbol{\Gamma}\)-Limit of Atomistic Models (Q6088332) (← links)
