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- W2023553893 endingPage "82" @default.
- W2023553893 startingPage "34" @default.
- W2023553893 abstract "The classification of homogeneous quaternionic manifolds has been done by Alekseevskii, Wolf et al. using transitive solvable group of isometries. These manifolds are not generically symmetric, but there is a subset of quaternionic manifolds that are symmetric and Einstein. A further subset of these manifolds are the magic square manifolds. We show that all the symmetric quaternionic manifolds including the magic square can be succinctly classified by constrained instantons. These instantons are mostly semilocal, and their constructions for the magic square can be done from the corresponding Seiberg–Witten curves for certain N=2 gauge theories that are in general not asymptotically free. Using these, we give possible constructions, such as the classical moduli space metrics, of constrained instantons with exceptional global symmetries. We also discuss the possibility of realising the Kähler manifolds in the magic square using other solitonic configurations in the theory, and point out an interesting new sequence of these manifolds in the magic square." @default.
- W2023553893 created "2016-06-24" @default.
- W2023553893 creator A5059648574 @default.
- W2023553893 creator A5061681213 @default.
- W2023553893 creator A5081705193 @default.
- W2023553893 date "2008-04-01" @default.
- W2023553893 modified "2023-10-03" @default.
- W2023553893 title "Quaternionic Kähler manifolds, constrained instantons and the magic square: I" @default.
- W2023553893 cites W1540739244 @default.
- W2023553893 cites W1582291355 @default.
- W2023553893 cites W1586426004 @default.
- W2023553893 cites W1963759291 @default.
- W2023553893 cites W1965737645 @default.
- W2023553893 cites W1966121613 @default.
- W2023553893 cites W1967822506 @default.
- W2023553893 cites W1973260230 @default.
- W2023553893 cites W1977958984 @default.
- W2023553893 cites W1981560699 @default.
- W2023553893 cites W1984069605 @default.
- W2023553893 cites W1990650068 @default.
- W2023553893 cites W1995311156 @default.
- W2023553893 cites W1997496854 @default.
- W2023553893 cites W1998509518 @default.
- W2023553893 cites W1998795493 @default.
- W2023553893 cites W2000788643 @default.
- W2023553893 cites W2004341664 @default.
- W2023553893 cites W2008122990 @default.
- W2023553893 cites W2008300300 @default.
- W2023553893 cites W2008705477 @default.
- W2023553893 cites W2013357563 @default.
- W2023553893 cites W2015428830 @default.
- W2023553893 cites W2019042339 @default.
- W2023553893 cites W2019048726 @default.
- W2023553893 cites W2022597258 @default.
- W2023553893 cites W2027960775 @default.
- W2023553893 cites W2033307441 @default.
- W2023553893 cites W2033999289 @default.
- W2023553893 cites W2039931157 @default.
- W2023553893 cites W2048587755 @default.
- W2023553893 cites W2052247379 @default.
- W2023553893 cites W2054066671 @default.
- W2023553893 cites W2057472378 @default.
- W2023553893 cites W2062656509 @default.
- W2023553893 cites W2063642436 @default.
- W2023553893 cites W2065796300 @default.
- W2023553893 cites W2066142506 @default.
- W2023553893 cites W2067454297 @default.
- W2023553893 cites W2070765658 @default.
- W2023553893 cites W2071881521 @default.
- W2023553893 cites W2074838091 @default.
- W2023553893 cites W2074910545 @default.
- W2023553893 cites W2077653177 @default.
- W2023553893 cites W2080595326 @default.
- W2023553893 cites W2082588551 @default.
- W2023553893 cites W2087737721 @default.
- W2023553893 cites W2088668662 @default.
- W2023553893 cites W2093532567 @default.
- W2023553893 cites W2095646514 @default.
- W2023553893 cites W2099387409 @default.
- W2023553893 cites W2112662378 @default.
- W2023553893 cites W2132028211 @default.
- W2023553893 cites W2132757963 @default.
- W2023553893 cites W2133733791 @default.
- W2023553893 cites W2138944219 @default.
- W2023553893 cites W2140331390 @default.
- W2023553893 cites W2154715042 @default.
- W2023553893 cites W2155266467 @default.
- W2023553893 cites W2157489988 @default.
- W2023553893 cites W218489606 @default.
- W2023553893 cites W2197062852 @default.
- W2023553893 cites W2242052277 @default.
- W2023553893 cites W2765090082 @default.
- W2023553893 cites W2914556535 @default.
- W2023553893 cites W2950305883 @default.
- W2023553893 cites W2953150274 @default.
- W2023553893 cites W3036994289 @default.
- W2023553893 cites W3098912958 @default.
- W2023553893 cites W3098993251 @default.
- W2023553893 cites W3099020776 @default.
- W2023553893 cites W3099501500 @default.
- W2023553893 cites W3100231318 @default.
- W2023553893 cites W3100301012 @default.
- W2023553893 cites W3100322995 @default.
- W2023553893 cites W3100551604 @default.
- W2023553893 cites W3100776867 @default.
- W2023553893 cites W3100903183 @default.
- W2023553893 cites W3101033959 @default.
- W2023553893 cites W3102182103 @default.
- W2023553893 cites W3102613338 @default.
- W2023553893 cites W3102699341 @default.
- W2023553893 cites W3102882905 @default.
- W2023553893 cites W3103201171 @default.
- W2023553893 cites W3103352575 @default.
- W2023553893 cites W3103507612 @default.
- W2023553893 cites W3103873259 @default.
- W2023553893 cites W3103882506 @default.
- W2023553893 cites W3104173922 @default.
- W2023553893 cites W3104252849 @default.