Selected Publications

Selected Publications of Christoph Böhm

$\bullet$ C. Böhm and R. A. Lafuente. The Ricci flow on solvmanifolds of real type. Adv. Math., 352:516–540, 2019.

$\bullet$ C. Böhm, R. Lafuente, and M. Simon. Optimal curvature estimates for homogeneous Ricci flows. Int. Math. Res. Not. IMRN, (14):4431–4468, 2019.

$\bullet$ C. Böhm and R. A. Lafuente. Immortal homogeneous Ricci flows. Invent. Math. 461-529, 2018.

$\bullet$ C. Böhm and R. A. Lafuente. Homogeneous einstein metrics on euclidean spaces are einstein solvmanifolds, 2018, 1811.12594.

$\bullet$ C. Böhm. On the long time behavior of homogeneous Ricci flows. Comment. Math. Helv., 90(3):543–571, 2015.

$\bullet$ C. Böhm and B. Wilking. Manifolds with positive curvature operators are space forms. Ann. of Math. (2), 167(3):1079–1097, 2008.

$\bullet$ C. Böhm and B. Wilking. Nonnegatively curved manifolds with finite fundamental groups admit metrics with positive Ricci curvature. Geom. Funct. Anal., 17(3):665–681, 2007.

$\bullet$ C. Böhm, M. Wang, and W. Ziller. A variational approach for compact homogeneous Einstein manifolds. Geom. Funct. Anal., 14(4):681–733, 2004.

$\bullet$ C. Böhm. Homogeneous Einstein metrics and simplicial complexes. J. Differential Geom., 67(1):79–165, 2004.

$\bullet$ C. Böhm. Inhomogeneous Einstein metrics on low-dimensional spheres and other low-dimensional spaces. Invent. Math., 134(1):145–176, 1998.

Current Publications

$\bullet$ C. Böhm and R. A. Lafuente. The Ricci flow on solvmanifolds of real type. Advances in Mathematics, 352:516–540, August 2019. doi:10.1016/j.aim.2019.06.014.

$\bullet$ C. Böhm, R. Lafuente, and M. Simon. Optimal curvature estimates for homogeneous Ricci flows. International Mathematics Research Notices. IMRN, 2019(14):4431–4468, July 2019. doi:10.1093/imrn/rnx256.

$\bullet$ C. Böhm and R. A. Lafuente. Homogeneous Einstein metrics on Euclidean spaces are Einstein solvmanifolds. arXiv e-prints, November 2018. arXiv:1811.12594.

$\bullet$ C. Böhm and R. A. Lafuente. Real geometric invariant theory. arXiv e-prints, January 2017. arXiv:1701.00643.