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Mohammad Ramezanpour

Observed names: M. Ramezanpour, Ramezanpour Mohammad, Ramezanpour, M., Ramezanpour, Mohammad
Institution: Damghan University
ORCID: 0000-0002-7756-7772
Observed ORCID: 0000-0002-7756-7772
OpenAlex ID: A5068103711
Generalized module extension Banach algebras: Derivations and weak amenability
2017 · M. Ramezanpour, S. Barootkoob · Quaestiones Mathematicae · 8
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Module homomorphisms and multipliers on locally compact quantum groups
2009 · M. Ramezanpour, H.R.E. Vishki · Journal of Mathematical Analysis and Applications · 6
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Character Connes amenability of dual Banach algebras
2018 · Mohammad Ramezanpour · Czechoslovak Mathematical Journal · 4
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Weak Amenability of the Lau Product of Banach Algebras Defined by a Banach Algebra Morphism
2017 · Mohammad Ramezanpour · Bulletin of the Korean Mathematical Society · 2
Structural transition between $L^{p}(G)$ and $L^{p}(G/H)$
2015 · Narguess Tavallaei, Mohammad Ramezanpour, et al. · Banach Journal of Mathematical Analysis · 2
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A fixed point approach to the stability of $\varphi$-morphisms on Hilbert $C^*$-modules
2010 · Gh. Abbaspour Tabadkan, M. Ramezanpour · Annals of Functional Analysis · 2
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Jordan derivations on triangular algebras and trivial extensions
2024 · Maryam Ahsani, Mohammad Ramezanpour · Journal of Algebra and Its Applications · 1
Character amenability and contractibility of some Banach algebras on left coset spaces
2016 · M. Ramezanpour, N. Tavallaei, et al. · Annals of Functional Analysis · 1
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On Action of Lau Algebras on Von Neumann Algebras
2015 · Ramezanpour Mohammad · Bulletin of the Korean Mathematical Society · 1
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Reiter's properties for the actions of locally compact quantum groups on von Neumann algebras
2009 · Ramezanpour, M., Vishki, H. R. Ebrahimi · arXiv (Cornell University) · 1
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More on Weak Amenability of Triangular Banach Algebras
2025 · Mahdieh Alikahi, Mohammad Ramezanpour · DOAJ (DOAJ: Directory of Open Access Journals)
Module derivations into iterated duals of triangular Banach algebras
2024 · Mahdieh Alikahi, Mohammad Ramezanpour · Filomat
(2n+1)-weak module amenability of triangular Banach algebras on Inverse semigroup algebras
2021 · Ebrahim Nasrabadi, Mohammad Ramezanpour, et al. · DOAJ (DOAJ: Directory of Open Access Journals)
More on cyclic amenability of the Lau product of Banach algebras defined by a Banach algebra morphism
2018 · Mohammad Ramezanpour · Mathematica Slovaca
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Derivations into various duals of Lau product of Banach algebras
2017 · Mohammad Ramezanpour · Publicationes Mathematicae Debrecen
On certain product of Banach modules
2016 · Ramezanpour, Mohammad · arXiv (Cornell University)
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Works count: 17
Citation count: 28
H-index: 3
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