Zobrazeno 1 - 10
of 19
pro vyhledávání: '"Ali Sameripour"'
Autor:
Reza Alizadeh, Ali Sameripour
Publikováno v:
Boletim da Sociedade Paranaense de Matemática, Vol 40 (2022)
Let $\Omega$ be a bounded domain in $R^{n}$ with smooth boundary $\partial\Omega$. In this article, we will investigate the spectral properties of a non-self adjoint elliptic differential operator\\ $(Au)(x)=-\sum^{n}
Externí odkaz:
https://doaj.org/article/4ec58e0bb3a24eb3807cfb8b7d378dea
Autor:
Arezoo Ghaedrahmati, Ali Sameripour
Publikováno v:
International Journal of Mathematics and Mathematical Sciences, Vol 2021 (2021)
Non-self-adjoint operators have many applications, including quantum and heat equations. On the other hand, the study of these types of operators is more difficult than that of self-adjoint operators. In this paper, our aim is to study the resolvent
Externí odkaz:
https://doaj.org/article/6d218a6304964d329c7673ed1744781e
Autor:
Leila Nasiri, Ali Sameripour
Publikováno v:
Sahand Communications in Mathematical Analysis, Vol 10, Iss 1, Pp 37-46 (2018)
Let $$(Lv)(t)=sum^{n} _{i,j=1} (-1)^{j} d_{j} left( s^{2alpha}(t) b_{ij}(t) mu(t) d_{i}v(t)right),$$ be a non-selfadjoint differential operator on the Hilbert space $L_{2}(Omega)$ with Dirichlet-type boundary conditions. In continuing of papers [10-1
Externí odkaz:
https://doaj.org/article/c65c9afd2ab444178a7a7e6bd94429b9
Autor:
Ali Sameripour, Yousef Yadollahi
Publikováno v:
Journal of Inequalities and Applications, Vol 2016, Iss 1, Pp 1-14 (2016)
Abstract Let ( P u ) ( t ) = − d d t ( ω 2 ( t ) q ( t ) d u ( t ) d t ) $( Pu ) ( t ) =- \frac{d}{dt} ( \omega^{2} ( t ) q ( t ) \frac{du ( t )}{dt} )$ be a degenerate non-self-adjoint operator defined on the space H ℓ = L 2 ( 0 , 1 ) ℓ $H_{\
Externí odkaz:
https://doaj.org/article/83a610d6dfe34c8a839e3f992edf23a9
Autor:
Ali Sameripour, Reza Alizadeh
Publikováno v:
Volume: 4, Issue: 4 316-320
Advances in the Theory of Nonlinear Analysis and its Application
Advances in the Theory of Nonlinear Analysis and its Applications, Vol 4, Iss 4, Pp 316-320 (2020)
Advances in the Theory of Nonlinear Analysis and its Application
Advances in the Theory of Nonlinear Analysis and its Applications, Vol 4, Iss 4, Pp 316-320 (2020)
The non-self-adjoint operators appear in many branches of science, from kinetic theory and quantum me-chanics to linearizations of equations of mathematical physics. Non-self-adjoint operators are usually difficultto study because of the lack of gene
Autor:
Ali Sameripour, Leila Nasiri
Publikováno v:
Bulletin of the Iranian Mathematical Society. 47:1235-1244
Some norm inequalities are presented for non- selfadjoint differential operators. First, the resolvent of the introduced non-selfadjoint differential operator using m-sectorial operators in the Hilbert space $$H=L_{2}(\Omega )$$ is established. As ap
Autor:
Reza Alizadeh, Ali Sameripour
The study of non-self-adjoint differential operators is a historical issue. Before and until now, most studies of operator theory have been about self-adjoint operators. But non-self-adjoint operators have recently found many applications in other sc
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::b925140eeedd17e50085865a68731ae8
Autor:
Leila Nasiri, Ali Sameripour
Publikováno v:
Mathematical Sciences Letters. 7:21-25
Autor:
Ali Sameripour, Leila Nasiri
Publikováno v:
Mathematical Sciences Letters. 6:207-213
Autor:
Yousef Yadollahi, Ali Sameripour
Publikováno v:
Journal of Inequalities and Applications, Vol 2016, Iss 1, Pp 1-14 (2016)
Let ( P u ) ( t ) = − d d t ( ω 2 ( t ) q ( t ) d u ( t ) d t ) $( Pu ) ( t ) =- \frac{d}{dt} ( \omega^{2} ( t ) q ( t ) \frac{du ( t )}{dt} )$ be a degenerate non-self-adjoint operator defined on the space H ℓ = L 2 ( 0 , 1 ) ℓ $H_{\ell} = L^