More on approximate operators
-
Philip J. Maher
p.maher@mdx.ac.uk
-
Mohammad Sal Moslehian
moslehian@ferdowsi.um.ac.ir
Downloads
DOI:
https://doi.org/10.4067/S0719-06462012000100009Abstract
This note is a continuation of the work on (p,Ñ”)–approximate operators studied by Mirzavaziri, Miura and Moslehian. [4]. We investigate approximate partial isometries and approximate generalized inverses. We also prove that if T is an invertible contraction satisfying . Then there exists a partial isometry V such that ”–T − V”– < KÑ” for K > 0.
Keywords
Similar Articles
- Rodrigue Sanou, Idrissa Ibrango, Blaise Koné, Aboudramane Guiro, Weak solutions to Neumann discrete nonlinear system of Kirchhoff type , CUBO, A Mathematical Journal: Vol. 21 No. 3 (2019)
- B. C. Das, Soumen De, B. N. Mandal, Wave propagation through a gap in a thin vertical wall in deep water , CUBO, A Mathematical Journal: Vol. 21 No. 3 (2019)
- Djalal Boucenna, Abdellatif Ben Makhlouf, Mohamed Ali Hammami, On Katugampola fractional order derivatives and Darboux problem for differential equations , CUBO, A Mathematical Journal: Vol. 22 No. 1 (2020)
- N. Seshagiri Rao, K. Kalyani, Kejal Khatri, Contractive mapping theorems in Partially ordered metric spaces , CUBO, A Mathematical Journal: Vol. 22 No. 2 (2020)
- Vediyappan Govindan, Choonkil Park, Sandra Pinelas, Themistocles M. Rassias, Hyers-Ulam stability of an additive-quadratic functional equation , CUBO, A Mathematical Journal: Vol. 22 No. 2 (2020)
- G. S. Saluja, Fixed point theorems on cone \(S\)-metric spaces using implicit relation , CUBO, A Mathematical Journal: Vol. 22 No. 2 (2020)
- Edoardo Ballico, Curves in low dimensional projective spaces with the lowest ranks , CUBO, A Mathematical Journal: Vol. 22 No. 3 (2020)
- A. Kaboré, S. Ouaro, Anisotropic problem with non-local boundary conditions and measure data , CUBO, A Mathematical Journal: Vol. 23 No. 1 (2021)
- David Békollè, Khalil Ezzinbi, Samir Fatajou, Duplex Elvis Houpa Danga, Fritz Mbounja Béssémè, Convolutions in \((\mu,\nu)\)-pseudo-almost periodic and \((\mu,\nu)\)-pseudo-almost automorphic function spaces and applications to solve integral equations , CUBO, A Mathematical Journal: Vol. 23 No. 1 (2021)
- Jyotirmoy Mouley, M. M. Panja, B. N. Mandal, Approximate solution of Abel integral equation in Daubechies wavelet basis , CUBO, A Mathematical Journal: Vol. 23 No. 2 (2021)
<< < 16 17 18 19 20 21 22 23 24 25 26 27 > >>
You may also start an advanced similarity search for this article.