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Received: 04.10.1972

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Citation: V. A. Il'in, “Conditions for the convergence of spectral decompositions that correspond to selfadjoint extensions of elliptic operators. IV. Theorems of negative type for an arbitrary extension of a general second order selfadjoint elliptic operator”, Differ. Uravn., 9:1 (1973), 49–73

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https://www.mathnet.ru/eng/de/v9/i1/p49

Cycle of papers

• Conditions for the convergence of spectral decompositions that correspond to self-adjoint extensions of elliptic operators. I. Self-adjoint extension of the Laplace operator with a point spectrum
  V. A. Il'in, Sh. A. Alimov
  Differ. Uravn., 1971, 7:4, 670–710
• Conditions for the convergence of spectral decompositions that correspond to self-adjoint extensions of elliptic operators. II. Self-adjoint extension of the Laplace operator with an arbitrary spectrum
  Sh. A. Alimov, V. A. Il'in
  Differ. Uravn., 1971, 7:5, 851–882
• Conditions for the convergence of spectral decompositions that correspond to self-adjoint extensions of elliptic operators. III. Best possible local estimates of Riesz means of an arbitrary function from the class $L_2(G)$ for a self-adjoint extension of the Laplace operator
  V. A. Il'in
  Differ. Uravn., 1971, 7:6, 1036–1041
• Conditions for the convergence of spectral decompositions that correspond to selfadjoint extensions of elliptic operators. IV. Theorems of negative type for an arbitrary extension of a general second order selfadjoint elliptic operator
  V. A. Il'in
  Differ. Uravn., 1973, 9:1, 49–73

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