56
J. Zhang and G. Khan
Aerial Vehicles”), awarded to: Jun Zhang. Work completed when G. Khan is with the University of
Michigan.
Disclaimer: Views and opinions expressed are those of the authors and do not necessarily represent
official positions of their respective companies.
References
1. Lauritzen, S.L.: Statistical manifolds. In: Differential Geometry in Statistical Inference, volume 10 of IMS Lecture Notes Monograph Series, pp. 163–216. Institute of Mathematical
Statistics (1987)
2. Hitchin, H.L.: The moduli space of complex Lagrangian submanifolds. Asian J. Math. 3(1),
77–92 (1999)
3. Simon, U.: Affine differential geometry. In: Handbook of Differential Geometry, vol. 1, pp.
905–961. North-Holland (2000)
4. Fei, T., Zhang, J.: Interaction of Codazzi couplings with (para-)Kähler geometry. Res. Math.
72, 2037–2056 (2017)
5. Zhang, J. Teng, F.: Information geometry with (para-)Kähler structures. Information Geometry
and its Applications IV, pp. 297-321. Springer Proceedings in Mathematics and Statistics
(PROMS) series, vol. 252 (2018)
6. Furuhata, H.: Hypersurfaces in statistical manifolds. Diff. Geom. Appli. 27(3), 420–429 (2009)
7. Grigorian, S., Zhang, J.: (Para-)holomorphic and conjugate connections on (para-)Hermitian
and (para-)Kähler manifolds. Res. Math. 74(4), 150 (2019)
8. Gauduchon, P.: Hermitian connections and Dirac operators Boll. Un. Mat. Ital. B 7(11), 257–
288 (1997)
9. Yang, B., Zheng, F.: On compact Hermitian manifolds with flat Gauduchon connections. Acta
Mathematica Sinica, English Series 34, 1259–1268 (2018)
10. Schwenk-Schellschmidt, A., Simon, U.: Codazzi-equivalent affine connections. Res. Math.
56(1–4), 211–229 (2009)
11. Gray, A., Hervella, L.M.: The sixteen classes of almost Hermitian manifolds and their linear
invariants. Annali di Matematica pura ed applicata 123(1), 35–58 (1980)
J. Zhang and G. Khan
Aerial Vehicles”), awarded to: Jun Zhang. Work completed when G. Khan is with the University of
Michigan.
Disclaimer: Views and opinions expressed are those of the authors and do not necessarily represent
official positions of their respective companies.
References
1. Lauritzen, S.L.: Statistical manifolds. In: Differential Geometry in Statistical Inference, volume 10 of IMS Lecture Notes Monograph Series, pp. 163–216. Institute of Mathematical
Statistics (1987)
2. Hitchin, H.L.: The moduli space of complex Lagrangian submanifolds. Asian J. Math. 3(1),
77–92 (1999)
3. Simon, U.: Affine differential geometry. In: Handbook of Differential Geometry, vol. 1, pp.
905–961. North-Holland (2000)
4. Fei, T., Zhang, J.: Interaction of Codazzi couplings with (para-)Kähler geometry. Res. Math.
72, 2037–2056 (2017)
5. Zhang, J. Teng, F.: Information geometry with (para-)Kähler structures. Information Geometry
and its Applications IV, pp. 297-321. Springer Proceedings in Mathematics and Statistics
(PROMS) series, vol. 252 (2018)
6. Furuhata, H.: Hypersurfaces in statistical manifolds. Diff. Geom. Appli. 27(3), 420–429 (2009)
7. Grigorian, S., Zhang, J.: (Para-)holomorphic and conjugate connections on (para-)Hermitian
and (para-)Kähler manifolds. Res. Math. 74(4), 150 (2019)
8. Gauduchon, P.: Hermitian connections and Dirac operators Boll. Un. Mat. Ital. B 7(11), 257–
288 (1997)
9. Yang, B., Zheng, F.: On compact Hermitian manifolds with flat Gauduchon connections. Acta
Mathematica Sinica, English Series 34, 1259–1268 (2018)
10. Schwenk-Schellschmidt, A., Simon, U.: Codazzi-equivalent affine connections. Res. Math.
56(1–4), 211–229 (2009)
11. Gray, A., Hervella, L.M.: The sixteen classes of almost Hermitian manifolds and their linear
invariants. Annali di Matematica pura ed applicata 123(1), 35–58 (1980)