References
- Izv. Vyssh. Uchebn. Zaved. Mat. v.2 On the maximum principle for the biharmonic equation in domains with conical points (in Russian) Maz'ya, V.;Plamenevskii, B.
- C. R. Acad. Bulgere Sci. v.36 no.2 Regularity in the sense of Wiener of a boundary point for a polyharmonic operator (Russian) Maz'ya, V.;Donchev. T.
- Algebra i Analiz. 1 v.4 On singularities of solutions of the Dirichlet problem for elliptic equations in the neighbourbood of corner points (Russian) Kozlov, V.
- Sib. Mat. J. v.32 no.2 On the spectrum of the pencil generated by the Dirichlet problem for an elliptic equation in an angle
- Differential'nye Uravnenija v.26 no.6 Dirichlet problem for elliptic equations in domains with conical points (Russian)
- De Gruyter Expositions in Mathematics v.13 Elliptic problems in domains with piecewise smooth boundaries Nazarov, S.;Plamenevskii, B.
- Annals of Global Analysis and Geometry v.9 no.3 Plamenevskii, B. On the Agmon-Miranda maximum principle for solutions of elliptic equations in polyhedral and polygonal domains Maz'ya, V.;Rossmann, J.
- Mat. Sb. v.122 Plamenevskii, B. On the singularities of solutions of the Kirichlet problem in the exterior of a slender cone Maz'ya, V.;Nazarov, S.
- Mat. Sb. v.182 no.5 On the spectrum of the operator pencil generated by the Dirichlet problem in a cone (Russian) Kozlov, V.;Maz'ya, V.
- Mat. Zametki v.39 no.1 The apex of a cone can be irregular in Wiener's sense for a fourth=order elliptic equation (Russian) Maz'ya, V.;Nazarov, S.
- Perturbation Theory for linear Operators Kato, T.
- Oper. Theory: Adv. Appl. v.49 Classes of linear operators, 1 Kozlov, V.;Maz'ya, V.;Schwab, C.
- Arch. Rational Mech. Anal. v.119 On singularities of solutions of the displacement problem of linear elasticity near the vertex of a cone Kozlov, V.;Maz'ya, V.;Schwab, C.
- Funk. Anal. i Ego Pril. v.22 no.2 Spectral properties of the operator bundles generated by elliptic boundary value problems in a cone (Russian) Kozlov, V.;Maz'ya, V.