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Showing results 1-50 of 359 << Previous 1 2 3 4 5 6 7 8    Next >>

2020
1 Antonio Carrillo, José; Grunert, Katrin; Holden, Helge.
A Lipschitz metric for the Camassa-Holm equation. Forum of Mathematics, Sigma 2020 ;Volume 8.(e27) p. -
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2 Holden, Helge; Lohndal, Terje.
God og dårlig midlertidighet. www.universitetsavisa.no 2020
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3 Holden, Helge; Lohndal, Terje.
Hva er et fornuftig antall midlertidig ansatte ved universiteter og høyskoler?. Aftenposten (morgenutg. : trykt utg.) 2020
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4 Holden, Helge; Lohndal, Terje.
Midlertidighet: Den gode, den dårlige og den kontroversielle. Forskerforum.no 2020
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5 Holden, Helge; Lohndal, Terje.
NTNU-professorer vil skille mellom god og dårlig midlertidighet. Khrono [Internet] 2020-01-02
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2019
6 Antonio Carrillo, Jose; Grunert, Katrin; Holden, Helge.
A Lipschitz metric for the Hunter–Saxton equation. Communications in Partial Differential Equations 2019 ;Volume 44.(4) p. 309-334
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7 Borg, Anne; Brattebø, Helge; Bull, Ida; Holden, Helge; Overskaug, Kristian; Thorseth, May Britt.
Internasjonal bærekraftspris er etablert i Trondheim. Aftenposten (morgenutg. : trykt utg.) 2019
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8 Holden, Helge.
Hvor skal vi gjøre av bilene?. www.universitetsavisa.no 2019
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9 Holden, Helge.
A novel Lipschitz metric for the Camassa-Holm equation. Dispersive Waves and Related Topics; 2019-06-18 - 2019-06-18
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10 Holden, Helge.
Abelprisen - verdens fremste matematikkpris?. gjesteforelesning; 2019-03-25 - 2019-03-25
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11 Holden, Helge.
Ble media misbrukt av aktører i IHS-konflikten?. www.universitetsavisa.no 2019
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12 Holden, Helge.
Campussamling til besvær. www.universitetsavisa.no 2019
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13 Holden, Helge.
Mathematical modeling of traffic flow. invitert foredrag; 2019-01-18 - 2019-01-18
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14 Holden, Helge.
Mathematical modeling of traffic flow. Dynamics, Equations and Applications; 2019-09-10 - 2019-09-15
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15 Holden, Helge.
Midlertidighet er ikke et midlertidig problem. www.universitetsavisa.no 2019
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16 Holden, Helge.
Operator splitting and convergent schemes for the KdV and Benjamin-Ono equation. konferanseforedrag; 2019-03-14 - 2019-03-14
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17 Holden, Helge.
Viktig at forskningstiden blir skjermet mest mulig framover. www.universitetsavisa.no 2019
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18 Holden, Helge.
What are the compact sets in Lebesgue spaces?. konferanseforedrag; 2019-06-05 - 2019-06-05
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19 Holden, Helge; Piene, Ragni.
The Abel Prize 2013-2017. Springer Nature 2019 (ISBN 978-3-319-99027-9) 774 p.
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20 Holden, Helge; Risebro, Nils Henrik.
Models for dense multilane vehicular traffic. SIAM Journal on Mathematical Analysis 2019 ;Volume 51.(5) p. 3694-3713
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21 Klemetsdal, Øystein Strengehagen.
Efficient Solvers for Field-Scale Simulation of Flow and Transport in Porous Media. Norges teknisk-naturvitenskapelige universitet 2019 (ISBN 978-82-326-4346-2) 347 p.
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2018
22 Grunert, Katrin; Holden, Helge; Grasmair, Markus.
On the Equivalence of Eulerian and Lagrangian Variables for the Two-Component Camassa–Holm System. I: Current Research in Nonlinear Analysis: In Honor of Haim Brezis and Louis Nirenberg. Springer Nature 2018 ISBN 978-3-319-89799-8. p. 157-201
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23 Hanche-Olsen, Harald; Holden, Helge; Malinnikova, Eugenia.
An improvement of the Kolmogorov?Riesz compactness theorem. Expositiones mathematicae 2018
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24 Holden, Helge.
Abelprisen - verdens fremste matematikkpris?. foredrag; 2018-10-18 - 2018-10-18
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25 Holden, Helge.
Big problems in mathematics: Solved and unsolved. forelesning; 2018-03-07 - 2018-03-07
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26 Holden, Helge.
IMU Status Report. kongress; 2018-08-01 - 2018-08-10
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27 Holden, Helge.
The Camassa--Holm equation: A survey. gjesteforelesning; 2018-10-22 - 2018-10-22
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28 Holden, Helge.
Traffic modeling and the Braess paradox. gjesteforelesning; 2018-10-26 - 2018-10-26
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29 Holden, Helge.
Traffic modeling and the Braess paradox. konferanse; 2018-12-03 - 2018-12-06
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30 Holden, Helge.
What are the compact sets in Lebesgue spaces?. konferanse; 2018-09-30 - 2018-10-01
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31 Holden, Helge.
What are the compact sets in Lebesgue spaces?. Seminar; 2018-02-02 - 2018-02-02
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32 Holden, Helge; Risebro, Nils Henrik.
Continuum limit of Follow-the-Leader models – a short proof. Discrete and Continuous Dynamical Systems. Series A 2018 ;Volume 38.(2) p. 715-722
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33 Holden, Helge; Risebro, Nils Henrik.
Follow-the-leader models can be viewed as a numerical approximation to the Lighthill-Whitham-Richards model for traffic flow. Networks and Heterogeneous Media 2018 ;Volume 13.(3) p. 409-421
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2017
34 Berndt, Jussi; Gesztesy, Fritz; Holden, Helge; Nichols, Roger.
On the index of meromorphic operator-valued functions and some applications. I: Functional Analysis and Operator Theory for Quantum Physics. European Mathematical Society Publishing House 2017 ISBN 978-3-03719-175-0. p. 95-152
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35 Eckhardt, Jonathan; Gesztesy, Fritz; Holden, Helge; Kostenko, Aleksey; Teschl, Gerald.
Real-Valued Algebro-Geometric Solutions of the Two-Component Camassa–Holm Hierarchy. Annales de l'Institut Fourier 2017 ;Volume 67.(3) p. 1185-1230
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36 Holden, Helge.
Forskerne må ta sin del av ansvaret. Aftenposten (morgenutg. : trykt utg.) 2017
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37 Holden, Helge.
Heidelberg Laureate Forum. NRK P2 Ekko [Radio] 2017-03-13
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38 Holden, Helge.
On the Abel Prize in Mathematics --- Would Abel have received the Abel Prize?. Junior Kolloquium; 2017-01-11 - 2017-01-11
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39 Holden, Helge.
Tellekanter er ikke så galt. Aftenposten (morgenutg. : trykt utg.) 2017
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40 Holden, Helge.
Traffic modeling and the Braess paradox. gjesteforelesning; 2017-07-06 - 2017-07-06
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41 Holden, Helge.
Traffic modeling and the Braess paradox. seminar; 2017-12-01 - 2017-12-01
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42 Holden, Helge.
Traffic modeling and the Braess paradox. konferanseforedrag; 2017-06-30 - 2017-06-30
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43 Holden, Helge.
Traffic modeling and the Braess paradox. Seminar; 2017-04-27 - 2017-04-27
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44 Holden, Helge.
Traffic modeling and the Braess paradox. Mathematisches Kolloquium; 2017-01-11 - 2017-01-11
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45 Holden, Helge.
Traffic modeling and the Braess paradox. seminar; 2017-09-01 - 2017-09-01
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46 Holden, Helge.
Traffic modeling and the Braess paradox. gjesteforelesning; 2017-08-16 - 2017-08-16
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47 Holden, Helge.
Traffic modeling and the Braess paradox. konferanseforedrag; 2017-08-18 - 2017-08-18
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48 Holden, Helge.
What are the compact sets in Lebesgue spaces?. gjesteforelesning; 2017-10-12 - 2017-10-12
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2016
49 Behrndt, Jussi; Gesztesy, Fritz; Holden, Helge; Nichols, Roger.
Dirichlet-to-Neumann maps, abstract Weyl–Titchmarsh M-functions, and a generalized index of unbounded meromorphic operator-valued functions. Journal of Differential Equations 2016 ;Volume 261.(6) p. 3551-3587
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50 Busterud, Guro; Eide, Kristin Melum; Foss, Bjarne Anton; Holden, Helge.
Ja takk til ansatt rektor!. Aftenposten (morgenutg. : trykt utg.) 2016
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