Published articles and reprints

P. M. N. Feehan and T. G. Leness, A general SO(3)-monopole cobordism formula relating Donaldson and Seiberg-Witten invariants, preliminary version, arXiv:math.DG/0203047 [dvi, ps, pdf]
P. M. N. Feehan and T. G. Leness, SO(3) monopoles, level-one Seiberg-Witten moduli spaces, and Witten's conjecture in low degrees, Topology Appl., to appear, arXiv:math.DG/0106238.

P. M. N. Feehan, A Kato-Yau inequality and decay estimate for eigenspinors, J. Geom. Anal. 11 (2001), 469 - 489, arXiv:math.DG/9903021.

P. M. N. Feehan and T. G. Leness, PU(2) monopoles. II: Top-level Seiberg-Witten moduli spaces and Witten's conjecture in low degrees, J. Reine Angew. Math. 538 (2001) 135-212, arXiv:dg-ga/9712005. [pdf reprint ]

P. M. N. Feehan and T. G. Leness, PU(2) monopoles and links of top-level Seiberg-Witten moduli spaces, J. Reine Angew. Math. 538 (2001) 57-133, arXiv:math.DG/0007190. [pdfreprint ]

P. M. N. Feehan, Critical-exponent Sobolev norms and the slice theorem for the quotient space of connections, Pac. J. Math. 200 (2001), 71-118, arXiv:dg-ga/9711004. [dvi, hdvi, ps, pdf reprint]

P. M. N. Feehan, Generic metrics, irreducible rank-one PU(2) monopoles, and transversality, Comm. Anal. Geom. 8 (2000) 905-967, arXiv:math.DG/9809001.

P. M. N. Feehan, P. B. Kronheimer, T. G. Leness, and T. S. Mrowka, PU(2) monopoles and a conjecture of Marino, Moore, and Peradze, Math. Res. Lett. 6 (1999), 169-182, arXiv:math.DG/9812125. [pdf reprint]

P. M. N. Feehan and T. G. Leness, PU(2) monopoles and relations between four-manifold invariants, Topology Appl. 88 (1998), 111-145, arXiv:dg-ga/9709022. [pdf reprint]

P. M. N. Feehan and T. G. Leness, PU(2) monopoles. I: Regularity, compactness and transversality, J. Differential Geom. 49 (1998), 265-410, arXiv:g-ga/9710032. [dvi , ps , pdf reprint]

P. M. N. Feehan, Geometry of the ends of the moduli space of anti-self-dual connections, J. Differential Geom. 42 (1995), 465-553. [dvi, ps, pdf]

P. M. N. Feehan, Geometry of the moduli space of anti-self-dual connections over the four-sphere, Columbia University Ph.D. thesis, 86 pages, New York, 1992. [dvi, ps, pdf]