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Pseudo-differential operators and equations in a discrete half-space
Vasilyev, A. V., Vasilyev, V. B.
We introduce a digital pseudo-differential operator acting in discrete Sobolev-Slobodetskii spaces
The existence of eigenvalues for operators acting in L 2(R n)
Mokeichev V.
of eigenvalues and characteristic values for operator F(D) − C(λ): L2(Rm) → L2(Rm), where F(D) is a pseudo-differential
Index of nonlocal elliptic operators over C*-algebras
Savin A.Yu., Sternin B.Yu.
*-algebras. The elliptic theory of pseudo-differential operators (PDOs) over C*-algebras was also constructed in the study
On some approximate calculations for certain pseudo-differential equations
Vasilyev, V. B.
We consider discrete pseudo-differential operatots and equations as approximate operators
Frames of solutions and discrete analysis of pseudo-differential equations
Vasilyev, A. V., Vasilyev, V. B., Tarasova, O. A.
We construct discrete analogs of multidimensional singular integral operators and study
Frames of solutions and discrete analysis of pseudo-differential equations
Vasilyev, A. V., Vasilyev, V. B., Tarasova, O. A.
We construct discrete analogs of multidimensional singular integral operators and study
On the index of elliptic operators associated with a diffeomorphism of a manifold
Savin A.Yu.
The index of elliptic operators associated with a diffeomorphism of a manifold is calculated
The existence of eigenvalues for operators acting in L 2(R n)
Mokeichev V.
of eigenvalues and characteristic values for operator F(D) − C(λ): L2(Rm) → L2(Rm), where F(D) is a pseudo-differential
On certain operator families
Vasilyev, V. B.
this scheme to examining elliptic pseudo-differential operators and related boundary-value problems
Pseudo-differential operators, equations and boundary value problems
Vasilyev, V.
We consider pseudo-differential operators in a bounded domain of Euclidean m-dimensional space. A

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