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2023
1 Grong, Erlend; Markina, Irina.
Harmonic maps into sub-Riemannian Lie groups. Communications in analysis and mechanics 2023 ;Volum 15.(3) s. 515-532
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2022
2 Baudoin, Fabrice; Grong, Erlend; Rizzi, Luca; Vega-Molino, Gianmarco.
H-type foliations. Differential geometry and its applications 2022 ;Volum 85:101952.
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3 Baudoin, Fabrice; Grong, Erlend; Vega-Molino, Gianmarco.
A horizontal Chern–Gauss–Bonnet formula on totally geodesic foliations. Annals of Global Analysis and Geometry 2022 ;Volum 61. s. 759-776
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4 Grong, Erlend.
Curvature and the equivalence problem in sub-Riemannian geometry. Archivum mathematicum 2022 ;Volum 58.(5) s. 295-327
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5 Grong, Erlend; Nilssen, Torstein; Schmeding, Alexander.
Geometric rough paths on infinite dimensional spaces. Journal of Differential Equations 2022 ;Volum 340. s. 151-178
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6 Grong, Erlend; Sommer, Stefan.
Most Probable Paths for Anisotropic Brownian Motions on Manifolds. Foundations of Computational Mathematics 2022 s. -
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2021
7 Berge, Eirik; Grong, Erlend.
On G2 and sub-Riemannian model spaces of step and rank three. Mathematische Zeitschrift 2021 ;Volum 65. s. 1853-1885
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8 Cheng, Li-Juan; Grong, Erlend; Thalmaier, Anton.
Functional inequalities on path space of sub-Riemannian manifolds and applications. Nonlinear Analysis 2021 ;Volum 210. s. -
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9 Grong, Erlend.
Geometric rough paths on Hilbert spaces. Mørketidens Mattemøte; 2021-01-14 - 2021-01-15
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10 Grong, Erlend.
Geometric rough paths on Hilbert spaces.. Rough path techniques in stochastic analysis and mathematical probability; 2021-11-25 - 2021-11-26
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11 Grong, Erlend.
Model spaces in sub-Riemannian geometry. Communications in analysis and geometry 2021 ;Volum 29.(1) s. 77-113
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12 Grong, Erlend.
Path space on sub-Riemannian manifolds.. Stochastic differential geometry and mathematical physics; 2021-06-07 - 2021-06-11
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2020
13 Baudoin, Fabrice; Grong, Erlend; Kuwada, Kazumasa; Neel, Robert; Thalmaier, Anton.
Radial processes for sub-Riemannian Brownian motions and applications. Electronic Journal of Probability (EJP) 2020 ;Volum 25. s. -
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14 Grong, Erlend.
Geometric rough paths on Hilbert spaces.. 13th Berlin-Oxford Young Researchers Meeting on Applied Stochastic Analysis; 2020-06-08 - 2020-06-10
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2019
15 Baudoin, Fabrice; Grong, Erlend.
Transverse Weitzenbock formulas and de Rham cohomology of totally geodesic foliations. Annals of Global Analysis and Geometry 2019 ;Volum 56.(2) s. 403-428
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16 Baudoin, Fabrice; Grong, Erlend; Kuwada, Kazumasa; Thalmaier, Anton.
Sub-Laplacian comparison theorems on totally geodesic Riemannian foliations. Calculus of Variations and Partial Differential Equations 2019 ;Volum 58.(4)
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17 Berge, Stine Marie; Grong, Erlend.
A Lichnerowicz estimate for the spectral gap of a sub-Laplacian. Proceedings of the American Mathematical Society 2019 ;Volum 147.(12) s. 5153-5166
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18 Chitour, Yacine; Grong, Erlend; Jean, Frederic; Kokkonen, Petri.
Horizontal holonomy and foliated manifolds. Annales de l'Institut Fourier 2019 ;Volum 69.(3) s. 1047-1086
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19 Godoy Molina, Mauricio; Grong, Erlend; Markina, Irina.
Submersions and curves of constant geodesic curvature. Mathematische Nachrichten 2019 ;Volum 292.(9) s. 1956-1971
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20 Grong, Erlend.
Asymptotic expansions of holonomy. AMS Sectional meeting - Spring eastern sectional meetings 2019.; 2019-04-13 - 2019-04-14
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21 Grong, Erlend.
Curvature of sub-Riemannian manifolds.. The Abel Symposium 2019; 2019-06-24 - 2019-06-26
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22 Grong, Erlend.
Hamiltonians and Geometry. Symmetry and differential geometry; 2019-09-13
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2018
23 Grong, Erlend.
Comparison theorems for the sub-Laplacians.. Young Geometric Analysts’ Forum; 2018-01-29 - 2018-02-02
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24 Grong, Erlend.
Sub-Laplacians on forms and cohomology. Workshop in Analysis and PDE; 2018-10-08 - 2018-10-08
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25 Grong, Erlend; Pansu, Pierre.
Asymptotic expansion of holonomy.. Forum mathematicum 2018 ;Volum 30.(6) s. 1363-1385
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26 Grong, Erlend; Thalmaier, Anton.
Stochastic Completeness and Gradient Representations for Sub-Riemannian Manifolds. Potential Analysis 2018 ;Volum 51.(2) s. 219-254
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2017
27 Godoy Molina, Mauricio; Grong, Erlend.
Riemannian and sub-Riemannian geodesic flows.. Journal of Geometric Analysis 2017 ;Volum 27.(2) s. 1260-1273
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28 Grong, Erlend.
Asymptotic expansions of holonomy. Dynamical Geometric Analysis in Orsay; 2017-06-27 - 2017-06-30
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29 Grong, Erlend.
Rumin complexes and the Laplacian on forms. Subriemannian structures on Lie groups, differential forms and PDE; 2017-08-02 - 2017-08-04
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30 Grong, Erlend.
Sub-Laplacians and the curvature dimension inequality. Geometric and singular analysis; 2017-02-20 - 2017-02-25
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2016
31 Grong, Erlend.
Horizontal holonomy and foliations. Geometric control in control and vision theory; 2016-05-09 - 2016-05-14
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32 Grong, Erlend.
Submersions, Hamiltonian systems, and optimal solutions to the rolling manifolds problem.. SIAM Journal of Control and Optimization 2016 ;Volum 54.(2) s. 536-566
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33 Grong, Erlend; Thalmaier, Anton.
Curvature-dimension inequalities on sub-Riemannian manifolds obtained from Riemannian foliations: part I.. Mathematische Zeitschrift 2016 ;Volum 282.(1-2) s. 99-130
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34 Grong, Erlend; Thalmaier, Anton.
Curvature-dimension inequalities on sub-Riemannian manifolds obtained from Riemannian foliations: part II.. Mathematische Zeitschrift 2016 ;Volum 282.(1-2) s. 131-164
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2015
35 Grong, Erlend.
Horizontal holonomy with applications. Ninth School of Analysis and Geometry in Metric Spaces; 2015-07-06 - 2015-07-10
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36 Grong, Erlend; Markina, Irina; Vasiliev, Alexander.
Sub-Riemannian Geometry on Infinite-Dimensional Manifolds. Journal of Geometric Analysis 2015 ;Volum 25.(4) s. 2474-2515
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2014
37 Godoy Molina, Mauricio; Grong, Erlend.
Geometric conditions for the existence of a rolling without twisting or slipping.. Communications on Pure and Applied Analysis 2014 ;Volum 13.(1) s. 435-452
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38 Grong, Erlend.
Optimal solutions to the rolling problem. Thematic day on Rolling manifold; 2014-11-19
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39 Grong, Erlend.
Sub-Riemannian manifolds with a metric-preserving complement and their diffusions. ProbaGeo 2014; 2014-06-09 - 2014-06-12
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2012
40 Godoy Molina, Mauricio; Grong, Erlend; Markina, Irina; Leite, Fátima Silva.
An intrinsic formulation of the problem on rolling manifolds. Journal of Dynamical and Control Systems 2012 ;Volum 18.(2) s. 181-214
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41 Grong, Erlend.
Controllability of rolling without twisting or slipping in higher dimensions. SIAM Journal of Control and Optimization 2012 ;Volum 50.(4) s. 2462-2485
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42 Grong, Erlend.
Infinite dimensional sub-Riemannian geometry. Harmonic and Complex Analysis and its Applications; 2012-03-05 - 2012-03-09
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43 Grong, Erlend.
Nonholonomic geometry in finite and infinite dimensional Lie groups and rolling manifolds. : University of Bergen 2012 (ISBN 978-82-308-2006-3)
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44 Grong, Erlend.
PDEs as geodesic equations in infinite dimensional sub-Riemannian geometry. Sub-Riemannian geometry and PDEs; 2012-07-02 - 2012-07-04
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45 Grong, Erlend; Markina, Irina; Vasiliev, Alexander.
Sub-Riermannian structures corresponding to Kählerian metrics on the universal Teichmüller space and curve. I: 60 years of Analytic Functions in Lublin. In memory of our professors and friends Jan G. Krzyz, Zdzislaw Lewandowski and Wojciech Szapiel. University of Economics and Innovarion in Lublin: Innovatio Press Scientific publishing house 2012 ISBN 978-83-62074-62-4. s. 97-116
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2011
46 Grong, Erlend.
Frame Bundles, Rolling and Geometry.. 2011 NCTS Taiwan-Norway Joint Workshop on Analysis and Its Applications; 2011-06-07 - 2011-06-10
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47 Grong, Erlend.
Geometry and the problem of rolling manifolds. Workshop: Geometric analysis and mathematical physics; 2011-12-09
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48 Grong, Erlend.
Sub-Riemannian geometry of the group of diffeomorphisms of the circle.. XXX Workshop on Geometric Methods in Physics; 2011-06-26 - 2011-07-02
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49 Grong, Erlend; Vasiliev, Alexander.
Sub-Riemannian and sub-Lorentzian geometry on SU(1,1) and on its universal cover. Journal of Geometric Mechanics (JGM) 2011 ;Volum 3.(2) s. 225-260
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50 Molina, Mauricio Godoy; Grong, Erlend; Leite, Fátima Silva; Markina, Irina.
Rolling manifolds : an intrinsic perspective. I: Textos de matemática : mathematical papers in honour of Fátima Silva Leite. Coimbra: Universidade de Coimbra 2011 ISBN 978-972-8564-47-6. s. 71-84
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