The K-book: an introduction to algebraic K-theory
``The K-book: an introduction to algebraic K-theory'' by Charles Weibel (Graduate Studies in Math. vol. 145, AMS, 2013) Errata to the published version of the K-book. Note: the page numbers below are for the individual chapters, and differ from the page numbers in the published version of the K-book. The Theorem/Definition/Exercise numbers are the same. Introduction Chapter I: Projective Modules a
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HF=HM I : Heegaard Floer homology and Seiberg--Witten Floer homology
Symplectic geometry of entanglement
Dual pairs in fluid dynamics
A K-Theoretic Proof of the Morse Index Theorem in Semi-Riemannian Geometry
Routh reduction for singular Lagrangians
T-Duality and Homological Mirror Symmetry of Toric Varieties
Sutured Floer homology, sutured TQFT and non-commutative QFT
Deformed Hamiltonian Floer theory, capacity estimates, and Calabi quasimorphisms
Green bundles, Lyapunov exponents and regularity along the supports of the minimizing measures
Floer homology on the universal cover, a proof of Audin's conjecture and other constraints on Lagrangian submanifolds
Symplectic quasi-states on the quadric surface and Lagrangian submanifolds
Survival of infinitely many critical points for the Rabinowitz action functional
A Runge approximation theorem for pseudo-holomorphic maps
Morse theory of the moment map for representations of quivers
Deformations of Lie brackets and representations up to homotopy
Periodic bounce orbits of prescribed energy
Floer cohomology and pencils of quadrics
K\"unneth Formula in Rabinowitz Floer homology
Geometric dynamics on the automorphism group of principal bundles: geodesic flows, dual pairs and chromomorphism groups