Perturbed Gradient Flow Trees and A-algebra Structures in Morse Cohomology

Name: Perturbed Gradient Flow Trees and A-algebra Structures in Morse Cohomology
Brand: Springer Nature
SKU: 9783319765846
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Springer Nature

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9783319765846

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This book elaborates on an idea put forward by M. Abouzaid on equipping the Morse cochain complex of a smooth Morse function on a closed oriented manifold with the structure of an A-algebra by means of perturbed gradient flow trajectories. This approach is a variation on K. Fukayas definition of Morse-A-categories for closed oriented manifolds involving families of Morse functions. To make A-structures in Morse theory accessible to a broader audience, this book provides a coherent and detailed treatment of Abouzaids approach, including a discussion of all relevant analytic notions and results, requiring only a basic grasp of Morse theory. In particular, no advanced algebra skills are required, and the perturbation theory for Morse trajectories is completely self-contained. In addition to its relevance for finite-dimensional Morse homology, this book may be used as a preparation for the study of Fukaya categories in symplectic geometry. It will beof interest to researchers in mathematics (geometry and topology), and to graduate students in mathematics with a basic command of the Morse theory.

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