Editing Fredholm operator (section)

==References==
* D.E. Edmunds and W.D. Evans (1987), ''Spectral theory and differential operators,'' Oxford University Press. {{ISBN|0-19-853542-2}}.
* A. G. Ramm, "[http://www.math.ksu.edu/~ramm/papers/419.pdf A Simple Proof of the Fredholm Alternative and a Characterization of the Fredholm Operators]", ''American Mathematical Monthly'', '''108''' (2001) p.&nbsp;855 (NB: In this paper the word "Fredholm operator" refers to "Fredholm operator of index 0").
* {{mathworld|urlname=FredholmsTheorem|title=Fredholm's Theorem}}
* {{springer|id=f/f041470|title=Fredholm theorems|author=B.V. Khvedelidze}}
* Bruce K. Driver, "[http://math.ucsd.edu/~driver/231-02-03/Lecture_Notes/compact.pdf Compact and Fredholm Operators and the Spectral Theorem]", ''Analysis Tools with Applications'', Chapter 35, pp.&nbsp;579–600.
* Robert C. McOwen, "[http://projecteuclid.org/Dienst/UI/1.0/Summarize/euclid.pjm/1102780323 Fredholm theory of partial differential equations on complete Riemannian manifolds]", ''Pacific J. Math.''  '''87''', no. 1 (1980), 169–185.
* Tomasz Mrowka, [http://ocw.mit.edu/courses/mathematics/18-965-geometry-of-manifolds-fall-2004/lecture-notes/lecture16_17.pdf A Brief Introduction to Linear Analysis: Fredholm Operators], Geometry of Manifolds, Fall 2004 (Massachusetts Institute of Technology: MIT OpenCouseWare)

{{Functional Analysis}}
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[[Category:Fredholm theory]]
[[Category:Linear operators]]