Pages that link to "Item:Q5964857"

The following pages link to Scaling instability in buckling of axially compressed cylindrical shells (Q5964857):

Displaying 18 items.

• Sharp weighted Korn and Korn-like inequalities and an application to washers (Q526399) (← links)
• The flip side of buckling (Q1018458) (← links)
• Gaussian curvature as an identifier of shell rigidity (Q1675112) (← links)
• Korn inequalities for shells with zero Gaussian curvature (Q1692734) (← links)
• Buckling of thin cylindrical shells: An attempt to resolve a paradox (Q1870720) (← links)
• Instability in the transformation between extensional and flexural modes in thin-walled cylindrical shells (Q1949056) (← links)
• A hint on the localization of the buckling deformation at vanishing curvature points on thin elliptic shells (Q2108063) (← links)
• The buckling load of cylindrical shells under axial compression depends on the cross-sectional curvature (Q2111460) (← links)
• Lower bounds of optimal exponentials of thickness in geometry rigidity inequality for shells (Q2121154) (← links)
• The asymptotically sharp geometric rigidity interpolation estimate in thin bi-Lipschitz domains (Q2202461) (← links)
• Rigidity of a thin domain depends on the curvature, width, and boundary conditions (Q2234324) (← links)
• New asymptotically sharp Korn and Korn-like inequalities in thin domains (Q2255563) (← links)
• Buckling and vibration of the two-dimensional quasicrystal cylindrical shells under axial compression (Q2294154) (← links)
• Rigorous derivation of the formula for the buckling load in axially compressed circular cylindrical shells (Q2354995) (← links)
• Buckling of imperfect functionally graded cylindrical shells under axial compression (Q2517742) (← links)
• On the Korn Interpolation and Second Inequalities in Thin Domains (Q4686634) (← links)
• The Sharp $L^p$ Korn Interpolation and Second Inequalities in Thin Domains (Q5139102) (← links)
• Weighted asymptotic Korn and interpolation Korn inequalities with singular weights (Q5223193) (← links)