Pages that link to "Item:Q1314000"

The following pages link to On an integral equation for axially-symmetric problems in the case of an elastic body containing an inclusion (Q1314000):

Displaying 16 items.

• A new direct method for solving nonlinear Volterra-Fredholm-Hammerstein integral equations via optimal control problem (Q443052) (← links)
• Local integral equation formulation for axially symmetric problems involving elastic FGM (Q443361) (← links)
• Numerical solution of nonlinear Volterra-Fredholm-Hammerstein integral equations in two-dimensional spaces based on block pulse functions (Q508032) (← links)
• Integral equations of the problem of torsion of an elastic body with a thin disc-like inclusion (Q578980) (← links)
• Hybrid function method for solving Fredholm and Volterra integral equations of the second kind (Q1026430) (← links)
• An axisymmetric problem for a layer with a system of thin elastic inclusions (Q1069725) (← links)
• A class of integral equations of the axisymmetric theory of elasticity for a composite space with gaps at the interface (Q1361972) (← links)
• Chelyshkov collocation method for solving the two-dimensional Fredholm-Volterra integral equations (Q1700467) (← links)
• Bezier curves for solving Fredholm integral equations of the second kind (Q1717757) (← links)
• On dynamic problem and integral equation (Q1765394) (← links)
• On asymptotic methods for Fredholm-Volterra integral equation of the second kind in contact problems (Q1811676) (← links)
• On an integral equation and its application to problems of thin detached inclusions in elastic bodies (Q1819971) (← links)
• Effective numerical technique for solving variable order integro-differential equations (Q2089228) (← links)
• An efficient numerical algorithm for solving nonlinear Volterra integral equations in the reproducing kernel space (Q6046879) (← links)
• The Griffith formula and <i>J</i>‐integral for elastic bodies with Timoshenko inclusions (Q6065077) (← links)
• Applying the three‐dimensional block‐pulse functions to solve system of <scp>Volterra–Hammerstein</scp> integral equations (Q6088417) (← links)