Pages that link to "Item:Q1255804"
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The following pages link to Integral equation of the inverse problem of the plane theory of elasticity (Q1255804):
Displaying 18 items.
- Marginal material stability (Q379919) (← links)
- Piecewise-homogeneous plates of extremal stiffness (Q756477) (← links)
- The inverse problem of the two-dimensional theory of elasticity in the hydrodynamic formulation (Q799153) (← links)
- On a case of the inverse problem of two-dimensional theory of elasticity (Q1255357) (← links)
- Microstructures minimizing the energy of a two-phase elastic composite in two space dimensions. II: The Vigdergauz microstructure (Q1354948) (← links)
- An extension of the Eshelby conjecture to domains of general shape in anti-plane elasticity (Q1995905) (← links)
- A free boundary problem of elasticity in an angle and a vector Riemann-Hilbert problem on a torus (Q2111753) (← links)
- An extended Flaherty-Keller formula for an elastic composite with densely packed convex inclusions (Q2119713) (← links)
- Inverse problem of elasticity for a plate weakened by hole and cracks (Q2298500) (← links)
- Shape optimization of two interacting holes with different areas in an infinite plate (Q2332496) (← links)
- Constant-Stress Inclusions in an Elastic Plate (Q4430242) (← links)
- Slit Maps in the Study of Equal-Strength Cavities in $n$-Connected Elastic Planar Domains (Q4602781) (← links)
- Optimal shape of a grain or a fibre cross-section in a two-phase composite (Q4667703) (← links)
- On Sets of Multiple Equally Strong Holes in an Infinite Elastic Plate: Parameterization and Existence (Q4973632) (← links)
- Minimizing the stressed state of a plate with a hole and cracks (Q5059305) (← links)
- Inclusions of General Shapes Having Constant Field Inside the Core and NonElliptical Neutral Coated Inclusions With Anisotropic Conductivity (Q5113809) (← links)
- Method of Riemann surfaces for an inverse antiplane problem in an <i>n</i>-connected domain (Q5213351) (← links)
- Simply and doubly periodic arrangements of the equi-stress holes in a perforated elastic plane: The single-layer potential approach (Q5374476) (← links)
