About
Fedor Sukochev is a Scientia Professor at the University of New South Wales (UNSW), affiliated with the School of Mathematics and Statistics. His research spans non-commutative functional analysis, Banach space geometry, operator theory, and applications to non-commutative geometry. Key areas include symmetric operator spaces, singular traces, spectral theory, and quantum differentiability.
Research interests focus on:
- Non-commutative integration and operator algebras
- Spectral analysis of Dirac operators
- Derivations on von Neumann algebras
- Schatten class estimates and operator Lipschitz functions
- Geometric aspects of quantum tori
His recent publications (2022–2025) demonstrate strong emphasis on:
- Structure of symmetric operator spaces and embeddings
- Compactness criteria in quasi-Banach spaces
- Regular traces on operator ideals
- Gagliardo-Nirenberg inequalities in non-commutative settings
- Conformal deformations of non-commutative tori
No awards, students, or grants are detailed in the source text. Sukochev collaborates extensively with researchers globally on operator-theoretic problems and non-commutative geometric frameworks.
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