Pages that link to "Item:Q1886122"
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The following pages link to On the algebra of pair integral operators with homogeneous kernels (Q1886122):
Displaying 16 items.
- Multidimensional integral operators with homogeneous kernels of compact type and multiplicatively weakly oscillating coefficients (Q368208) (← links)
- On the algebra of multidimensional integral operators with homogeneous \(SO(n)\) -invariant kernels and weakly radially oscillating coefficients (Q635552) (← links)
- An algebra generated by multiplicative discrete convolution operators (Q646835) (← links)
- Topological methods in solvability theory of multidimensional pair integral operators with homogeneous kernels of compact type (Q744275) (← links)
- On the index of multidimensional integral operators with bihomogeneous kernel and variable coefficients (Q881184) (← links)
- Multidimensional integral operators with kernels of mixed homogeneity (Q941280) (← links)
- On the \(C^*\)-algebra generated by multidimensional integral operators with homogeneous kernels and multiplicative translations (Q951726) (← links)
- On multidimensional integral operators with homogeneous kernels and oscillatory radial coefficients (Q1033641) (← links)
- The local method in pairs of \(L_p\)-spaces and the index (Q1385959) (← links)
- Algebra of multidimensional integral operators with homogeneous kernels with varying coefficients (Q1599394) (← links)
- The boundedness and the Fredholm property of integral operators with anisotropically homogeneous kernels of compact type and variable coefficients (Q1759294) (← links)
- On the operator of division by a power function in the multidimensional case (Q1905264) (← links)
- Boundedness and compactness of multidimensional integral operators with homogeneous kernels (Q2439395) (← links)
- (Q3142487) (← links)
- Besonderheiten radialwirkender linearer Integraloperatoren inHp (II+) (Q3312761) (← links)
- On the Algebra Generated by Volterra Integral Operators with Homogeneous Kernels and Continuous Coefficients (Q5884143) (← links)