K. Donaldson (Author), M. Furuta (Assistant), D. Kotschick (Assistant) & 0 more. this text is a wonderfully written exposition of Floer homology which no mathematics library should be without.

K. ISBN-13: 978-0521808033.

Floer Homology Groups in Yang-Mills Theory (Cambridge Tracts in Mathematics). Download (pdf, . 5 Mb) Donate Read. Epub FB2 mobi txt RTF. Converted file can differ from the original. If possible, download the file in its original format.

Floer Homology Groups in Yang-Mills Theory. Assisted by M. Furuta, D. Kotschick. The concept of Floer homology was one of the most striking developments in differential geometry

Floer Homology Groups in Yang-Mills Theory. Floer Homology Groups in Yang-Mills Theory. The concept of Floer homology was one of the most striking developments in differential geometry. It yields rigorously defined invariants which can be viewed as homology groups of cycles. The ideas led to great advances in the areas of low-dimensional topology and symplectic geometry and are intimately related to developments in Quantum Field Theory.

Cambridge; New York: Cambridge University Press, 2002 (2003). 7 . Yang-Mills theory over compact manifolds.

Floer homology groups in Yang-Mills theory, with the assistance of . uruta, . otschick. Cambridge; New York: Cambridge University Press, 2002 (2003). vii, 236 p. - (Cambridge tracts in mathematics; 147). The case of a compact 4-manifold. 9 . Technical results. 10 . Manifolds with tubular ends. 13 . Yang-Mills theory and 3-manifolds. 1 Initial discussion.

Volume 35 Issue 2. Floer homology groups in yang–m. Published online by Cambridge University Press: 20 March 2003. Bulletin of the London Mathematical Society.

Cambridge Tracts in Mathematics, 147. Cambridge University Press, Cambridge, 2002. Simon Donaldson, Floer Homology Groups in Yang-Mills Theory, With the assistance of M. Furuta and D. Cambridge Tracts in Mathematics, 147. viii+236 pp. ISBN 0-521-80803-0 (The above citation is from the front flap. ^ Mathematics: frontiers and perspectives. American Mathematical Society, Providence, RI, 2000. ISBN 0-521-80803-0.

The concept of Floer homology has been one of the most striking developments in differential geometry over the past 20 years. The ideas have led to great advances in the areas of low-dimensional topology and symplectic geometry and are intimately related to develo The concept of Floer homology has been one of the most striking developments in differential geometry over the past 20 years.

Thesis-Washington University, 1979. Includes bibliographical references (leaves 73-75).

Donaldson, S. loer homology groups in Yang–Mills theory (Cambridge Tracts in Mathematics, no. 147, Cambridge University Press, 2002) 244 p. 0 521 80803 0 (hardback), £50 - - Volume 46 Issue 1 - S. MERKULOV. Do you want to read the rest of this article? Request full-text. Thesis-Washington University, 1979. Theodora Olufunke Bello.

It yields rigorously defined invariants which can be viewed as homology groups of cycles. Publisher: Cambridge University Press.

book by Simon K. Donaldson.

Floer Homology Groups in Yang–Mills Theory, volume 147 of Cambridge Tracts in Mathematics. Cambridge University Press, Cambridge (2002) (With the assistance of M. Kotschick)Google Scholar. The Geometry of Four-Manifolds.