Theorem about the coincidence of PDO all tau -symbols, corresponding convolutions on Lie nilpotent groups with length 2 has been represented in the paper, the description of a spectrum and irreducible representations of algebras, generated by two-sided convolutions has been given. The paper results may be used in the problem solution of complex analysis theory of the nilpotent group representation, differential operator theory and quantum mechanicsAvailable from VNTIC / VNTIC - Scientific & Technical Information Centre of RussiaSIGLERURussian Federatio
Includes bibliographical references.1. Elementary results -- 2. The commutation's theorem -- 3. The ...
In our thesis we study the algebras of differential operators in algebraic and geometric terms. We c...
In this paper, we study some operator theoretical properties of pseudo-differential operators with o...
The definition of symbols has been made precise by specifying the regularity needed need $\lambda = ...
The Lie algebra of pseudodifferential symbols on the circle has a nontrivial central extension (by t...
AbstractThis paper develops the basic theory of pseudo-differential operators on Rn, through the Cal...
We identify Melrose's suspended algebra of pseudodifferential operators with a subalgebra of th...
AbstractTo study operator algebras with symmetries in a wide sense we introduce a notion of relative...
We show how the one-mode pseudo-bosonic ladder operators provide concrete examples of nilpotent Lie ...
In this paper we develop the calculus of pseudo-differential operators corresponding to the quantiza...
© 2018, Mathematica Josephina, Inc.For a connected simply connected nilpotent Lie group G with Lie a...
We investigate pseudodifferential operators on arbitrary locally compact abelian groups. As symbol c...
For a locally compact group G, the convolution product on the space N(Lp(G)) of nuclear operators wa...
Pseudodifferential operators are formal Laurent series in the formal inverse ∂−1 of the derivative o...
This paper surveys recent work on Lie algebras of differential operators and their application to th...
Includes bibliographical references.1. Elementary results -- 2. The commutation's theorem -- 3. The ...
In our thesis we study the algebras of differential operators in algebraic and geometric terms. We c...
In this paper, we study some operator theoretical properties of pseudo-differential operators with o...
The definition of symbols has been made precise by specifying the regularity needed need $\lambda = ...
The Lie algebra of pseudodifferential symbols on the circle has a nontrivial central extension (by t...
AbstractThis paper develops the basic theory of pseudo-differential operators on Rn, through the Cal...
We identify Melrose's suspended algebra of pseudodifferential operators with a subalgebra of th...
AbstractTo study operator algebras with symmetries in a wide sense we introduce a notion of relative...
We show how the one-mode pseudo-bosonic ladder operators provide concrete examples of nilpotent Lie ...
In this paper we develop the calculus of pseudo-differential operators corresponding to the quantiza...
© 2018, Mathematica Josephina, Inc.For a connected simply connected nilpotent Lie group G with Lie a...
We investigate pseudodifferential operators on arbitrary locally compact abelian groups. As symbol c...
For a locally compact group G, the convolution product on the space N(Lp(G)) of nuclear operators wa...
Pseudodifferential operators are formal Laurent series in the formal inverse ∂−1 of the derivative o...
This paper surveys recent work on Lie algebras of differential operators and their application to th...
Includes bibliographical references.1. Elementary results -- 2. The commutation's theorem -- 3. The ...
In our thesis we study the algebras of differential operators in algebraic and geometric terms. We c...
In this paper, we study some operator theoretical properties of pseudo-differential operators with o...