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• Generalized Euler Characteristics, Graph Hypersurfaces and Feynman Periods; Noncommutative Spacetimes and Quantum Physics; Index Theory of Non-Compact G-Manifolds; Compactifications of String Theory and Generalized Geometry; Spectral Geometry; Noncommutative Geometry Models for Particle Physics; Integrability and the AdS/CFT Correspondence; Introductory Lectures on Chern - Simons Theories in Physics; Grothendieck Ring Class of Banana and Flower Graphs; Groupoids and Poisson Sigma Models with Boundary; On the Geometry Underlying a Real Lie Algebra Representation; A Survey on Orbifold String Topology.

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• Generalized Euler Characteristics, Graph Hypersurfaces and Feynman Periods; Noncommutative Spacetimes and Quantum Physics; Index Theory of Non-Compact G-Manifolds; Compactifications of String Theory and Generalized Geometry; Spectral Geometry; Noncommutative Geometry Models for Particle Physics; Integrability and the AdS/CFT Correspondence; Introductory Lectures on Chern - Simons Theories in Physics; Grothendieck Ring Class of Banana and Flower Graphs; Groupoids and Poisson Sigma Models with Boundary; On the Geometry Underlying a Real Lie Algebra Representation; A Survey on Orbifold String Topology.

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• Generalized Euler Characteristics, Graph Hypersurfaces and Feynman Periods; Noncommutative Spacetimes and Quantum Physics; Index Theory of Non-Compact G-Manifolds; Compactifications of String Theory and Generalized Geometry; Spectral Geometry; Noncommutative Geometry Models for Particle Physics; Integrability and the AdS/CFT Correspondence; Introductory Lectures on Chern - Simons Theories in Physics; Grothendieck Ring Class of Banana and Flower Graphs; Groupoids and Poisson Sigma Models with Boundary; On the Geometry Underlying a Real Lie Algebra Representation; A Survey on Orbifold String Topology.