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An Operator Method for a Third Order Partial Differential Equation
Ashyralyev A., Simsek S.N.
equation with a self-adjoint positive definite operator in a Hilbert space is investigated. The main
A Glazman–Povzner–Wienholtz theorem on graphs
Kostenko A., Malamud M., Nicolussi N.
of the underlying manifold, guarantees its essential self-adjointness. Our aim is to extend this result
Functions of triples of noncommuting self-adjoint operators under perturbations of class Sp
Peller V.V.
operators. The main result of the paper shows that unlike in the case of functions of pairs of self-adjoint
A note on the nonlocal boundary value problem for a third order partial differential equation
Belakroum K., Ashyralyev A., Guezane-Lakoud A.
space with a self-adjoint positive definite operator is considered. Applying operator approach
Weighted monotonicity inequalities for traces on operator algebras
Hoa D., Tikhonov O.
and B are self-adjoint elements of the algebra in question, f and w are real-valued functions
M.A. Krasnosel’skii theorem and iterative methods for solving ill-posed linear problems with a self-adjoint operator
Matysik, O.V., Zabreiko, P.P.
=f with self-adjoint operators in Hilbert space X in the critical case when ρ(B)=1 and 0∈SpA. The results
A non-commutative version of Nikishin's theorem
Tikhonov O., Veselova L.
algebra, L1(τ) be the space of integrable self-adjoint operators, and S be the space of self-adjoint
Weighted monotonicity inequalities for traces on operator algebras
Hoa D., Tikhonov O.
and B are self-adjoint elements of the algebra in question, f and w are real-valued functions
On spectral problems with conditions on submanifolds of arbitrary dimension
Савин А.Ю., Семенова Е.Н.
We consider elliptic nonnegative symmetric operator on a closed smooth manifold on the space
A remark on elliptic differential equations on manifold
Ashyralyev A., Sozen Y., Hezenci F.
self-adjoint positive definite operator

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