activity
20032026
most citedYoung's Inequality in Semifinite von Neumann Algebras

2 citations · 2 across the 5 of their papers we have counts for

collaborators

9 papers

math-ph2026

Local Determinant Defects and Low-Energy Subspace Stability in Semifinite von Neumann Algebras

Seyed Mahmoud Manjegani

We give a finite-temperature test for the stability of low-energy spectral subspaces. The test uses a local determinant defect for the alpha-z Renyi kernel of two Gibbs states and…

math.AC2026

Spectral Equality for Tropical Totally Nonnegative Matrices: Dominant Cancellation and Newton Polygons

Mohammadrahim Saeidi Dahaki, Seyed Mahmoud Manjegani

Let be a totally nonnegative matrix over a real closed non-Archimedean valued field, and suppose that its valuation is tropically totally nonnegative. Although the…

quant-ph2026

Trace-Norm Overlaps of Quantum States: Interpolation, Equality, and Data-Processing Rigidity

Zahra Maleki Khouzani, Seyed Mahmoud Manjegani

Let and be density operators on a separable Hilbert space. For , we study the directed trace-norm overlap and its symmetrized form $\math…

math.RA2025

Stochastic matrices and majorization in max algebra

S. M. Manjegani, T. Parsa

In this paper, we introduce and characterize max-doubly stochastic matrices within the framework of max algebra, where the operations are defined as and $…

math.CO2022

Calculating eigenvectors in max-algebra by mutation-sunflower method

S. M. Manjegani, A. Peperko, H. Shokooh Saljooghi

In this article we introduce a new method, which we call a mutation-sunflower method, for calculating max-eigenvectors of a nonnegative irreducible matrix . Our meth…

math.FA2021

Asymptotic formulae and inequalities for point spectrum in max algebra

S. M. Manjegani, A. Peperko, H. Shokooh Saljooghi

We prove new explicit asymptotic formulae between (geometric) eigenvalues in max-algebra and classical distinguished eigenvalues of nonnegative matrices, which are useful tools for…