collaborators

6 papers

math.AG2026

Kronecker Products of Symmetric Persistent Tensors

Masoud Gharahi

Persistent tensors form a recursively defined class adapted to the substitution method and yield nontrivial lower bounds on tensor rank. Although persistence is not preserved under…

quant-ph2026

Pseudo quantum advantages in perceptron storage capacity

Fabio Benatti, Masoud Gharahi, Giovanni Gramegna +2

We investigate a generalized quantum perceptron architecture characterized by an oscillating activation function with a tunable frequency ranging from zero to infinity. Employing a…

quant-ph2025

Entangled Subspaces through Algebraic Geometry

Masoud Gharahi, Stefano Mancini

We propose an algebraic geometry-inspired approach for constructing entangled subspaces within the Hilbert space of a multipartite quantum system. Specifically, our method employs…

quant-ph2025

-Multiranks of Multipartite Quantum States via Tensor Flattening: A Mathematica Codebase

Masoud Gharahi

We present a Mathematica codebase for computing -multilinear ranks (-multiranks) of multiqudit quantum states using tensor-flattening techniques. By calculating the ran…

math.AG2025

Symmetric Persistent Tensors and their Hessian

Masoud Gharahi, Giorgio Ottaviani

Persistent tensors, introduced in [Quantum 8 (2024), 1238], and inspired by quantum information theory, form a recursively defined class of tensors that remain stable under the sub…

quant-ph2025

Classifying Entanglement by Algebraic Geometry

Masoud Gharahi

Quantum Entanglement is one of the key manifestations of quantum mechanics that separate the quantum realm from the classical one. Characterization of entanglement as a physical re…