Bio
I am a Junior Professor in mathematics at the University of Freiburg since April 2016. Previously, I was a PostDoc in Josef Teichmann's working group in financial mathematics at ETH Zürich and in Harvard EdLabs. I did my PhD in mathematics at the University of Vienna in shape analysis and Riemannian geometry on infinitedimensional spaces.
My research comprises on the theoretical side statistics on manifolds, stochastic analysis, differential geometry, and calculus of variations, and on the applied side mathematical finance and shape analysis.
Preprints
 Martin Bauer, Nicolas Charon, Philipp Harms.
Inexact elastic shape matching in the square root normal field framework.
arXiv:1903.00855.
 Philipp Harms.
Strong convergence rates for Markovian representations of fractional Brownian motion.
arXiv:1902.01471.
 Martin Bauer, Martins Bruveris, Philipp Harms, Peter W. Michor.
Smooth perturbations of the functional calculus and applications to Riemannian geometry on spaces of metrics.
arXiv:1810.03169.
 Martin Bauer, Philipp Harms, Stephen C. Preston.
Vanishing distance phenomena and the geometric approach to SQG.
arXiv:1805.04401.
Publications
 Philipp Harms, Marvin Müller.
Weak convergence rates for stochastic evolution equations and applications to nonlinear stochastic wave, HJMM, stochastic Schroedinger and linearized stochastic Kortewegde Vries equations.
Zeitschrift für Angewandte Mathematik und Physik 70, 16 (2019), . arXiv:1710.01273.

Philipp Harms, David Stefanovits.
Affine representations of fractional processes with
applications in mathematical finance.
Stochastic Processes and their Applications 129, 4 (2019), pp. 11851228.
arXiv:1510.04061.

Roland Fryer, Philipp Harms, Matthew Jackson.
Updating Beliefs When Evidence is Open to Interpretation: Implications for Bias and Polarization.
Accepted for publication in the
Journal of the European Economic Association (2018).
SSRN working paper 2263504.

Martin Bauer, Martins Bruveris, Philipp Harms, Peter Michor.
Soliton solutions for the elastic metric on spaces of curves.
Discrete and Continuous Dynamical Systems A 38, 3 (2018), pp. 11611185.
arXiv:1702.04344.

Philipp Harms, David Stefanovits,
Josef Teichmann, Mario Wüthrich.
Consistent recalibration of yield curve models.
Math. Fin. 28, 3 (2018), pp. 757799.
arXiv:1502.02926.

Roland Fryer, Philipp Harms.
TwoArmed Restless Bandits with Imperfect Information: Stochastic Control and Indexability.
Math. Oper. Res. 43, 2 (2018), pp. 399427.
arXiv:1506.07291.

Martin Bauer,
Martins Bruveris,
Philipp Harms,
Jakob MøllerAndersen.
A numerical framework for Sobolev metrics on the space of curves.
SIAM J. Imaging Sci. 10, 1 (2017), pp. 4773.
arXiv:1603.03480.
Code available on https://github.com/h2metrics/h2metrics.

Philipp Harms,
David Stefanovits,
Josef Teichmann,
Mario Wüthrich.
Consistent recalibration of the discretetime multifactor
Vasicek model.
Risks 4, 3 (2016), pp. 131.
arXiv:1512.06454.

Martin Bauer,
Martins Bruveris,
Philipp Harms,
Jakob MøllerAndersen.
Second order elastic metrics on the shape space of curves.
1st International Workshop on
Differential Geometry in Computer Vision for Analysis of Shapes, Images and Trajectories, 2015.
arXiv:1507.08816.

Martin Bauer,
Martins Bruveris,
Philipp Harms,
Jakob MøllerAndersen.
Curve Matching with Applications in Medical Imaging.
5th MICCAI Workshop on
Mathematical Foundations of Computational Anatomy, 2015.
arXiv:1506.08840.

Martin Bauer, Philipp Harms.
Metrics on Spaces of Surfaces where Horizontality equals Normality.
Differential Geometry and its Applications 39 (2015), pp. 166183.
arXiv:1403.1436.

Martin Bauer, Philipp Harms, Peter W. Michor.
Sobolev Metrics on Shape Space, II: Weighted Sobolev Metrics and Almost Local Metrics.
Journal of Geometric Mechanics 4, 4 (2012), pp. 365383.
arXiv:1109.0404.

Martin Bauer, Martins Bruveris,
Philipp Harms, Peter W. Michor.
Geodesic distance for right invariant Sobolev metrics of fractional order on the diffeomorphism group.
Annals of Global Analysis and Geometry 44, 1 (2013), pp. 521.
arXiv:1105.0327.

Martin Bauer, Philipp Harms, Peter W. Michor.
Sobolev metrics on the manifold of all Riemannian metrics.
Journal of Differential Geometry 94, 2 (2013), pp. 187208.
arXiv:1102.3347.

Martin Bauer, Martins Bruveris,
Philipp Harms, Peter W. Michor.
Vanishing geodesic distance for the Riemannian metric with geodesic equation the KdVequation.
Annals of Global Analysis and Geometry 41, 4 (2012), pp. 461472.
arXiv:1102.0236.

Martin Bauer, Philipp Harms, Peter W. Michor.
Curvature weighted metrics on shape space of hypersurfaces in nspace.
Differential Geometry and its Applications 30, 1 (2012), pp. 3341.
arXiv:1102.0678.

Martin Bauer, Philipp Harms, Peter W. Michor.
Sobolev metrics on shape space of surfaces.
Journal of Geometric Mechanics 3, 4 (2011), pp. 389438.
arXiv:1009.3616.
Erratum.
A gap in Section 6.6 was discovered and corrected by Olaf Müller in his paper "Applying the index theorem to nonsmooth operators." Journal of Geometry and Physics 116 (2017): 140145.

Philipp Harms, Andrea C. G. Mennucci.
Geodesics in infinite dimensional Stiefel and Grassmann manifolds.
Comptes Rendus Mathematique 350, 1516 (2012), pp. 773776.
arXiv:1209.2878.

Martin Bauer, Philipp Harms, Peter W. Michor.
Almost local metrics on shape space of hypersurfaces in nspace.
SIAM Journal on Imaging Sciences 5, 1 (2012), pp. 244310.
arXiv:1001.0717.
Technical reports

Philipp Harms, Elodie Maignant.
Approximations of distances and kernels on shape space.
Math in the Black Forest – Workshop on New Directions in Shape Analysis (2018).
arXiv:1811.01370.

Martin Bauer, Philipp Harms.
Hörmander's condition for normal bundles on spaces of immersions.
Math on the Rocks – Shape Analysis Workshop in Grundsund (2015).
arXiv:1511.05883.

Martin Bauer, Philipp Harms.
Metrics with prescribed horizontal bundle on spaces of curves.
Math on the Rocks – Shape Analysis Workshop in Grundsund (2015).
arXiv:1511.05889.

Philipp Harms.
Metrics on spaces of immersions where horizontality equals normality.
Math in the Cabin – Shape Analysis Workshop in Bad Gastein (2014).
eprint:hal‑01076953.
Theses

Sobolev metrics on shape space of surfaces.
PhD thesis,
University of Vienna, 2010.
arXiv:1211.3515.

The Poincaré Lemma in Subriemannian Geometry.
Master thesis,
Vienna University of Technology, 2008.
arXiv:1211.3531.
Contact and Impressum
philipp.harms@stochastik.unifreiburg.de
www.stochastik.unifreiburg.de/professoren/philippharms
Last updated in April 2019 by Philipp Harms.