Matthias Wink

Hedrick Assistant Adjunct Professor
UCLA Mathematics Department
Los Angeles, CA, USA 90095-1555

Office	Math Sciences Building 5234
Office Hours	Tu, Wed 6-7pm
E-Mail	wink at math.ucla.edu
Phone	(310) 206-7334
FAX	(310) 206-6673

Teaching

Summer 2021: Math 134 Linear and Nonlinear Systems of Differential Equations , MWR 1:00-2:50pm
Spring 2021: Math 135 Ordinary Differential Equations, MWF 3:00-3:50pm
Winter 2021: Math 134, Linear and Nonlinear Systems of Differential Equations, MWF 2:00-2:50pm
Winter 2021: Math 134, Linear and Nonlinear Systems of Differential Equations, MWF 3:00-3:50pm
Fall 2020: Math 135, Ordinary Differential Equations, MWF 11:00-11:50am
Spring 2020: Math 135, Ordinary Differential Equations, MWF 10:00-10:50am
Winter 2020: Math 134, Linear and Nonlinear Systems of Differential Equations, MWF 14:00-14:50, Geology Building 6704
Fall 2019: Math 134, Linear and Nonlinear Systems of Differential Equations, MWF 13:00-13:50, Math Sciences Building 5117
Fall 2019: Math 134, Linear and Nonlinear Systems of Differential Equations, MWF 14:00-14:50, Geology Building 6704
Spring 2019: Math 115A, Linear Algebra, MWF 09:00-09:50, Math Sciences Building 5138
Winter 2019: Math 115A, Linear Algebra, MWF 11:00-11:50, Math Sciences Building 5147
Winter 2019: Math 31B, Integration and Infinite Series, MWF 14:00-14:50, Franz Hall 1178
Fall 2018: Math 3A, Calculus for Life Sciences, MWF 11:00-11:50, Kaplan Hall A51

Research Interests

Riemannian Geometry
Geometric Analysis

Publibshed Papers

P. Petersen and M. Wink, Vanishing and Estimation Results for Hodge numbers, accepted to Crelle's journal (2021) (arxiv)
P. Petersen and M. Wink, The Bochner Technique and Weighted Curvatures, SIGMA 16 (2020), 064, 10 pages (DOI) (arXiv)
P. Petersen and M. Wink, New Curvature Conditions for the Bochner Technique, Invent. math. (2020), 22 pages (DOI) (arXiv)
M. Wink, Complete Ricci solitons via estimates on the soliton potential, Int. Math. Res. Not. IMRN (2020), 35 pages (DOI) (arXiv)
M. Wink, Cohomogeneity one Ricci Solitons from Hopf Fibrations, accepted to Comm. Anal. Geom. (2020) (arXiv)

Preprints

P. Petersen and M. Wink, Tachibana-type Theorems and special Holonomy, arxiv preprint (2021) (arXiv)

Resources