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ÆÓÐÍÀËÛ // Symmetry, Integrability and Geometry: Methods and Applications

SIGMA, 2023, òîì 19, 041, 11 ñòð. (Mi sigma1936)

Deformations of Instanton Metrics
Roger Bielawski, Yannic Borchard, Sergey A. Cherkis

Ñïèñîê ëèòåðàòóðû

1. Adams M.R., Harnad J., Hurtubise J., “Isospectral Hamiltonian flows in finite and infinite dimensions. II. Integration of flows”, Comm. Math. Phys., 134 (1990), 555–585  crossref  mathscinet  zmath
2. Beauville A., “Jacobiennes des courbes spectrales et systèmes hamiltoniens complètement intégrables”, Acta Math., 164 (1990), 211–235  crossref  mathscinet  zmath
3. Bielawski R., “Asymptotic metrics for ${\rm SU}(N)$-monopoles”, Comm. Math. Phys., 1999 (1998), 297–325, arXiv: hep-th/9801092  crossref  mathscinet
4. Bielawski R., “Reducible spectral curves and the hyperkähler geometry of adjoint orbits”, J. Lond. Math. Soc., 76 (2007), 719–738, arXiv: math.DG/0605309  crossref  mathscinet  zmath
5. Bielawski R., “Line bundles on spectral curves and the generalised Legendre transform construction of hyperkähler metrics”, J. Geom. Phys., 59 (2009), 374–390, arXiv: 0806.0510  crossref  mathscinet  zmath
6. Cherkis S.A., “Instantons on the Taub-NUT space”, Adv. Theor. Math. Phys., 14 (2010), 609–641, arXiv: 0902.4724  crossref  mathscinet  zmath
7. Cherkis S.A., “Instantons on gravitons”, Comm. Math. Phys., 306 (2011), 449–483, arXiv: 1007.0044  crossref  mathscinet  zmath
8. Cherkis S.A., Larraín-Hubach A., Stern M., Instantons on multi-Taub-NUT spaces III: down transform, completeness, and isometry, in preparation  mathscinet
9. Donaldson S.K., “Nahm's equations and the classification of monopoles”, Comm. Math. Phys., 96 (1984), 387–407  crossref  mathscinet  zmath
10. Foscolo L., Ross C., Calorons and constituent monopoles, arXiv: 2207.08705
11. Hitchin N.J., “On the construction of monopoles”, Comm. Math. Phys., 89 (1983), 145–190  crossref  mathscinet  zmath
12. Hitchin N.J., Karlhede A., Lindström U., Roček M., “Hyperkähler metrics and supersymmetry”, Comm. Math. Phys., 108 (1987), 535–589  crossref  mathscinet  zmath
13. Hurtubise J., “The classification of monopoles for the classical groups”, Comm. Math. Phys., 120 (1989), 613–641  crossref  mathscinet  zmath
14. Hurtubise J., Murray M.K., “On the construction of monopoles for the classical groups”, Comm. Math. Phys., 122 (1989), 35–89  crossref  mathscinet  zmath
15. Lee K., Weinberg E.J., Yi P., “Moduli space of many BPS monopoles for arbitrary gauge groups”, Phys. Rev. D, 54 (1996), 1633–1643, arXiv: hep-th/9602167  crossref  mathscinet  zmath
16. Lindström U., Roček M., “New hyper-Kähler metrics and new supermultiplets”, Comm. Math. Phys., 115 (1988), 21–29  crossref  mathscinet  zmath
17. Malyshev A.N., “Factorization of matrix polynomials”, Sib. Math. J., 23 (1982), 399–408  mathnet  crossref  mathscinet
18. Nakajima H., Lectures on Hilbert schemes of points on surfaces, Univ. Lecture Ser., 18, Amer. Math. Soc., Providence, RI, 1999  crossref  mathscinet  zmath
19. Nekrasov N., Schwarz A., “Instantons on noncommutative $\mathbb{R}^4$, and $(2,0)$ superconformal six-dimensional theory”, Comm. Math. Phys., 198 (1998), 689–703, arXiv: hep-th/9802068  crossref  mathscinet  zmath
20. Simpson C.T., “Moduli of representations of the fundamental group of a smooth projective variety. I”, Inst. Hautes Études Sci. Publ. Math., 79 (1994), 47–129  crossref  mathscinet  zmath
21. Takayama Y., “Bow varieties and ALF spaces”, Math. Proc. Cambridge Philos. Soc., 158 (2015), 37–82  crossref  mathscinet  zmath


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