Alessio Marrani

Universidad de Murcia

Spain

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Articles (20)

Year:

2025

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2025

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2025

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2024

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2024

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2024

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2024

In this paper, we classify the orbits of the group SL(3,F)3 on the space F3 ⊗ F3 ⊗ F3 for F=C and F=R. This is known as the classification of complex and real three-qutrit states. We also give an overview of physical theories where these classifications are relevant.

Year:

2023

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2023

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2023

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2023

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2023

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2023

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2023

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2022

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2022

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2022

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2022

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2021

Year:

2021

Collaborators (2)

Heiko Dietrich

MONASH UNIVERSITY

AUSTRALIA

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Rausch de Traubenberg Michel

Professor

University of Strasbourg

FRANCE

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Alessio Marrani

Research Interests

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Articles (20)

Kac-Moody algebras on soft group manifolds

A Kac–Moody algebra associated to the non-compact manifold SL(2, ℝ)

Exceptional Periodicity and Magic Star algebras

An infinite–rank Lie algebra associated to SL(2,R) and SL(2,R)/U(1)

Collineation groups of octonionic and split-octonionic planes

Generalized Freudenthal duality for rotating extremal black holes

Freudenthal duality in conformal field theory

Classification of real and complex three-qutrit states

A "magic" Approach to Octonionic Rosenfeld Spaces

Near-extremal Freudenthal duality

Erratum to: Special Vinberg cones and the entropy of BPS extremal black holes

Beyond the Standard Model with Six-Dimensional Spinors

Dixon-Rosenfeld lines and the Standard Model

Monstrous M-Theory †

Classification of four qubit states and their stabilisers under SLOCC operations

Conjugation matters. Bioctonionic Veronese vectors and Cayley–Rosenfeld planes

Spontaneous scalarization in (A)dS gravity at zero temperature

Black hole attractors and U(1) Fayet-Iliopoulos gaugings: analysis and classification

BPS black hole entropy and attractors in very special geometry. Cubic forms, gradient maps and their inversion

Space, Matter and Interactions in a Quantum Early Universe Part I: Kac–Moody and Borcherds Algebras

Collaborators (2)

Heiko Dietrich

Rausch de Traubenberg Michel

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