activity
20112026
most citedApproximate amenability of Segal algebras II

8 citations · 33 across the 17 of their papers we have counts for

collaborators

23 papers

q-fin.RM2026

What Quantitative Risk Modellers Can Learn from Durkheim's Study of Suicide

Mahmood Alaghmandan

Emile Durkheim's Suicide: A Study in Sociology (1897) predates much of the statistical machinery that quantitative modellers now take for granted. Yet, working with sparse and impe…

math.FA2026

Multipliers of Beurling-Fourier algebras

Mahmood Alaghmandan, Olof Giselsson, Ebrahim Samei +1

For a locally compact group G we introduce and study the reduced Beurling-Fourier-Stieltjes algebra, a weighted analogue of the reduced Fourier-Stieltjes algebra, together with the…

q-fin.RM2026

A Methodology to Measure Impacts of Scenarios Through Expected Credit Losses

Mahmood Alaghmandan, Meghal Arora, Olga Streltchenko

In this paper, we present a methodology for measuring the impact of scenarios on the expected losses of exposures by leveraging the existing provisioning infrastructure within fina…

q-fin.RM2024

Lessons From Model Risk Management in Financial Institutions for Academic Research

Mahmood Alaghmandan, Olga Streltchenko

In this paper, we discuss aspects of model risk management in financial institutions which could be adopted by academic institutions to improve the process of conducting academic r…

math.FA2018★ 4 cited

Remarks on weak amenability of hypergroups

Mahmood Alaghmandan

We study the existence of multiplier (completely) bounded approximate identities for the Fourier algebras of some classes of hypergroups. In particular we show that, a large class…

math.OA2018

A new duality via the Haagerup tensor product

Mahmood Alaghmandan, Jason Crann, Matthias Neufang

We initiate the study of a new notion of duality defined with respect to the module Haagerup tensor product. This notion not only recovers the standard operator space dual for Hilb…

math.OA2018

Mapping ideals of quantum group multipliers

Mahmood Alaghmandan, Jason Crann, Matthias Neufang

We study the dual relationship between quantum group convolution maps and completely bounded multipliers of $\widehat{\mathbb{G}…

math.OA2017

Completely bounded maps and invariant subspaces

M. Alaghmandan, I. G. Todorov, L. Turowska

We provide a description of certain invariance properties of completely bounded bimodule maps in terms of their symbols. If is a locally compact quantum group, we char…

math.FA2017

Completely bounded bimodule maps and spectral synthesis

M. Alaghmandan, I. G. Todorov, L. Turowska

We initiate the study of the completely bounded multipliers of the Haagerup tensor product of two copies of the Fourier algebra of a locally compa…

math.FA2016

Fourier algebras of hypergroups and central algebras on compact (quantum) groups

Mahmood Alaghmandan, Jason Crann

This paper concerns the study of regular Fourier hypergroups through multipliers of their associated Fourier algebras. We establish hypergroup analogues of well-known characterizat…

math.OA2016★ 6 cited

Character density in central subalgebras of compact quantum groups

Mahmood Alaghmandan, Jason Crann

We investigate quantum group generalizations of various density results from Fourier analysis on compact groups. In particular, we establish the density of characters in the space…

math.RT2015

Projections in ; the unimodular case

Mahmood Alaghmandan, Mahya Ghandehari, Nico Spronk +1

We consider the issue of describing all self-adjoint idempotents (projections) in when is a unimodular locally compact group. The approach is to take advantage of know…

math.FA2015★ 1 cited

Seminormed -subalgebras of

Mahmood Alaghmandan, Mehdi Ghasemi

Arbitrary representations of a commutative unital (-) -algebra as a subalgeba of are considered, where or …

math.RT2015

Dual space and hyperdimension of compact hypergroups

Mahmood Alaghmandan, Massoud Amini

We characterize dual spaces and compute hyperdimensions of irreducible representations for two classes of compact hypergroups namely conjugacy classes of compact groups and compact…

math.FA2014★ 4 cited

Amenability properties of the central Fourier algebra of a compact group

Mahmood Alaghmandan, Nico Spronk

We let the central Fourier algebra, ZA(G), be the subalgebra of functions u in the Fourier algebra A(G) of a compact group, for which u(xyx^{-1})=u(y) for all x,y in G. We show tha…

math.FA2014

Weighted discrete hypergroups

Mahmood Alaghmandan, Ebrahim Samei

Weighted group algebras have been studied extensively in Abstract Harmonic Analysis where complete characterizations have been found for some important properties of weighted group…

math.FA2014★ 8 cited

Approximate amenability of Segal algebras II

Mahmood Alaghmandan

We prove that every proper Segal algebra of a SIN group is not approximately amenable.

math.FA2014

Amenability notions of hypergroups and some applications to locally compact groups

Mahmood Alaghmandan

Different notions of amenability on hypergroups and their relations are studied. Developing Leptin's theorem for discrete hypergroups, we characterize the existence of a bounded ap…

math.FA2013★ 5 cited

ZL-amenability constants of finite groups with two character degrees

Mahmood Alaghmandan, Yemon Choi, Ebrahim Samei

We calculate the exact amenability constant of the centre of when is one of the following classes of finite group: dihedral; extraspecial; or Frobenius with abelian…

math.FA2012

Approximate Amenability of Segal algebras

Mahmood Alaghmandan

In this paper we first show that for a locally compact amenable group , every proper abstract Segal algebra of the Fourier algebra on is not approximately amenable; conseque…

math.FA2011★ 1 cited

Lebesgue-Fourier algebra of a hypergroup

Mahmood Alaghmandan, Rasoul Nasr-isfahani, Mehdi Nemati

Let be the Lebesgue-Fourier space of a hypergroup considered as a Banach space on . In addition is a Banach algebra with the multiplic…

math.FA2011

Separating maps between commutative Banach algebras

Mahmood Alaghmandan, Rasoul Nasr-Isfahani, Mehdi Nemati

Let and be Banach algebras. A linear map is called separating or disjointness preserving if implies for all…

math.FA2011★ 4 cited

ZL-amenability and characters for the restricted direct products of finite groups

Mahmood Alaghmandan, Yemon Choi, Ebrahim Samei

Let be a restricted direct product of finite groups , and let $\Zl^1(G)$ denote the centre of its group algebra. We show that $\Zl^1(G)$ is amenable if and o…