Monge-Ampère Equations on (Para-)Kähler Manifolds: from Characteristic Subspaces to Special Lagrangian Submanifolds
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s10440-012-9707-1.pdf
Reference31 articles.
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2. Alekseevsky, D.V., Alonso-Blanco, R., Manno, G., Pugliese, F.: Contact geometry of multidimensional Monge-Ampère equations: characteristics, intermediate integrals and solutions. Ann. Inst. Fourier (Grenoble) 61 (2011)
3. Alekseevsky, D.V., Medori, C., Tomassini, A.: Homogeneous para-Kähler Einstein manifolds. Russ. Math. Surv. 64(1), 1–43 (2009); translation from Usp. Mat. Nauk 64(1), 3–50 (2009)
4. Abel Symposia;R.J. Alonso-Blanco,2009
5. Alonso-Blanco, R., Manno, G., Pugliese, F.: Contact relative differential invariants for non-generic parabolic Monge-Ampère equations. Acta Appl. Math. 101, 5–19 (2008)
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1. Contact manifolds, Lagrangian Grassmannians and PDEs;Complex Manifolds;2018-02-02
2. Finding solutions of parabolic Monge–Ampère equations by using the geometry of sections of the contact distribution;Differential Geometry and its Applications;2014-03
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