The Monge–Ampère equation for $$(n-1)$$-quaternionic PSH functions on a hyperKähler manifold
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Springer Science and Business Media LLC
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https://link.springer.com/content/pdf/10.1007/s00209-024-03504-w.pdf
Reference31 articles.
1. Alesker, S.: Solvability of the quaternionic Monge–Ampère equation on compact manifolds with a flat hyperKähler metric. Adv. Math. 241, 192–219 (2013)
2. Alesker, S., Shelukhin, E.: A uniform estimate for general quaternionic Calabi problem (with appendix by Daniel Barlet). Adv. Math. 316, 1–52 (2017)
3. Alesker, S., Verbitsky, M.: Plurisubharmonic functions on hypercomplex manifolds and HKT-geometry. J. Geom. Anal. 16(3), 375–399 (2006)
4. Alesker, S., Verbitsky, M.: Quaternionic Monge–Ampère equation and Calabi problem for HKT-manifolds. Isr. J. Math. 176, 109–138 (2010)
5. Bedulli, L., Gentili, G., Vezzoni, L.: A parabolic approach to the Calabi–Yau problem in HKT geometry. Math. Z. 302(2), 917–933 (2022)
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