Alessio Zaccone is Full Professor of Physics at the University of Milan. His research spans quantum condensed matter physics, statistical mechanics, soft matter, and nuclear and high-energy physics, with a focus on developing theoretical frameworks that connect microscopic structure to macroscopic physical behavior. He previously held academic positions at the University of Cambridge and the Technical University of Munich, and was awarded the Gauss Professorship at the University of Göttingen. He is the recipient of a European Research Council (ERC) Consolidator Grant and has authored nearly 200 peer-reviewed publications in leading journals, as well as the Springer monograph Theory of Disordered Solids (2023). His interdisciplinary work bridges mathematics and physics across a wide range of modern theoretical research areas.

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• Tensors.- Minkowski Space-time.- Differential Forms.- Differential Calculus on Curved Manifolds.- General Relativity.- Manifolds and Diffeomorphisms.- Introduction to Group Theory.- The Algebra of Groups.- The Lie Theory of Rotations.- Introduction to Representation Theory.- Schur’s Lemmas, The Great Orthogonality Theorem and the Regular Representation.

Alessio Zaccone is Full Professor of Physics at the University of Milan. His research spans quantum condensed matter physics, statistical mechanics, soft matter, and nuclear and high-energy physics, with a focus on developing theoretical frameworks that connect microscopic structure to macroscopic physical behavior. He previously held academic positions at the University of Cambridge and the Technical University of Munich, and was awarded the Gauss Professorship at the University of Göttingen. He is the recipient of a European Research Council (ERC) Consolidator Grant and has authored nearly 200 peer-reviewed publications in leading journals, as well as the Springer monograph Theory of Disordered Solids (2023). His interdisciplinary work bridges mathematics and physics across a wide range of modern theoretical research areas.

Select Guide Rating

• Tensors.- Minkowski Space-time.- Differential Forms.- Differential Calculus on Curved Manifolds.- General Relativity.- Manifolds and Diffeomorphisms.- Introduction to Group Theory.- The Algebra of Groups.- The Lie Theory of Rotations.- Introduction to Representation Theory.- Schur’s Lemmas, The Great Orthogonality Theorem and the Regular Representation.