• C∗-uniqueness Results for Groupoids 

      Ortega Esparza, Eduardo; Austad, Are (Peer reviewed; Journal article, 2020)
      For a 2nd-countable locally compact Hausdorff étale groupoid G with a continuous 2-cocycle σ we find conditions that guarantee that ℓ1(G,σ) has a unique C∗-norm.
    • d-abelian quotients of (d+2)-angulated categories 

      Jacobsen, Karin Marie; Jørgensen, Peter (Journal article; Peer reviewed, 2019)
      Let T be a triangulated category. If t is a cluster tilting object and I=add t is the ideal of morphisms factoring through an object of add t, then the quotient category T/I is abelian. This is an important result of cluster ...
    • Data Analysis of Magnetotelluric Survey Data 

      Bratteland, Tarjei (Master thesis, 2014)
      We study data from marine magnetotelluric (MT) surveys. In MT surveys the objective is to study the distribution of resistivity in the Earth's subsurface, and the quantity of interest is the impedance Z(ω). The impedance ...
    • Data assimilation for a geological process model using the ensemble Kalman filter 

      Skauvold, Jacob; Eidsvik, Jo (Journal article, 2017)
      We consider the problem of conditioning a geological process‐based computer simulation, which produces basin models by simulating transport and deposition of sediments, to data. Emphasising uncertainty quantification, we ...
    • Data Assimilation in Spatio-Temporal Models with Non-Gaussian Initial States—The Selection Ensemble Kalman Model 

      Conjard, Maxime; Omre, Henning (Peer reviewed; Journal article, 2020)
      Assimilation of spatio-temporal data poses a challenge when allowing non-Gaussian features in the prior distribution. It becomes even more complex with nonlinear forward and likelihood models. The ensemble Kalman model and ...
    • Data Integration for Large-Scale Models of Species Distributions 

      Isaac, Nick J.B.; OHara, Robert Brian (Peer reviewed; Journal article, 2019)
      With the expansion in the quantity and types of biodiversity data being collected, there is a need to find ways to combine these different sources to provide cohesive summaries of species’ potential and realized distributions ...
    • Data Integration for Species Distribution Models 

      Iversen, Lyder Bøe (Master thesis, 2020)
      I denne oppgaven blir fordelingen av ferskvannsfisk i norske innsjøer estimert ved å bruke data fra to standardiserte datasett og ett opportunistisk datasett sammen med miljøbaserte kovariater til å lage en kombinert modell. ...
    • Data-driven and geometric numerical methods for mechanical systems 

      Leone, Andrea (Doctoral theses at NTNU;2024:240, Doctoral thesis, 2024)
    • Data-driven Avalanche Forecasting - Using automatic weather stations to build a data-driven decision support system for avalanche forecasting 

      Hennum, Anders Asheim (Master thesis, 2016)
      In this paper, a decision support system for avalanche forecasting based on data from automatic weather stations is developed and tested. 17 years of avalanche and weather observations from Senja in Northern Norway are ...
    • Data-Driven Personalized Cervical Cancer Risk Prediction: A Graph-Perspective 

      Gogineni, Vinay Chakravarthi; Langberg, Geir Severin Rakh Elvatun; Naumova, Valeriya; Nygård, Jan; Nygård, Marie; Grasmair, Markus; Werner, Stefan (Chapter, 2021)
      Routine cervical cancer screening at regular periodic intervals leads to either over-screening or too infrequent screening of patients. For this purpose, personalized screening intervals are desirable that account for ...
    • Daubechies' time-frequency localization operator on Cantor type sets II 

      Knutsen, Helge (Peer reviewed; Journal article, 2022)
      We study a version of the fractal uncertainty principle in the joint time-frequency representation. Namely, we consider Daubechies' localization operator projecting onto spherically symmetric n-iterate Cantor sets with an ...
    • Decay and symmetry of solitary waves 

      Arnesen, Mathias Nikolai (Peer reviewed; Journal article, 2022)
    • Decay rates for approximation numbers of composition operators 

      Queffelec, Herve; Seip, Kristian (Journal article; Peer reviewed, 2015)
      A general method for estimating the approximation numbers of composition operators on the Hardy space H 2, using finite-dimensional model subspaces, is studied and applied in the case when the symbol of the operator maps ...
    • Decoding of neural data using cohomological feature extraction 

      Rybakken, Erik; Baas, Nils A.; Dunn, Benjamin Adric (Journal article; Peer reviewed, 2019)
      We introduce a novel data-driven approach to discover and decode features in the neural code coming from large population neural recordings with minimal assumptions, using cohomological feature extraction. We apply our ...
    • Decomposing demographic contributions to the effective population size with moose as a case study 

      Lee, Aline Magdalena; Myhre, Ane Marlene; Markussen, Stine Svalheim; Engen, Steinar; Solberg, Erling Johan; Haanes, Hallvard; Røed, Knut; Herfindal, Ivar; Heim, Morten; Sæther, Bernt-Erik (Peer reviewed; Journal article, 2020)
      Levels of random genetic drift are influenced by demographic factors, such as mating system, sex ratio and age structure. The effective population size (N e) is a useful measure for quantifying genetic drift. Evaluating ...
    • Decomposing demographic contributions to the effective population size with moose as a case study 

      Lee, Aline Magdalena; Svalheim Markussen, Stine; Engen, Steinar; Solberg, Erling Johan; Haanes, Hallvard; Røed, Knut H.; Herfindal, Ivar; Heim, Morten; Sæther, Bernt-Erik (Journal article; Peer reviewed, 2020)
      Levels of random genetic drift are influenced by demographic factors, such as mating system, sex ratio and age structure. The effective population size (Ne) is a useful measure for quantifying genetic drift. Evaluating ...
    • Decomposition of Modules over finite-dimensional Algebras 

      Haugland, Tormod (Master thesis, 2018)
      We investigate algorithms for decomposing a module $M$ over a finite-dimensional path algebra $\Lambda$. The algorithms first have to construct the endomorphism ring \[ \End(M) = \Hom(M, M). \] \noindent Consequently, ...
    • Decompositions of nonlinear input–output systems to zero the output 

      Gray, W. Steven; Ebrahimi-Fard, Kurusch; Schmeding, Alexander (Journal article; Peer reviewed, 2024)
      Consider an input–output system where the output is the tracking error given some desired reference signal. It is natural to consider under what conditions the problem has an exact solution, that is, the tracking error is ...
    • Decorated Marked Surfaces III: The Derived Category of a Decorated Marked Surface 

      Buan, Aslak Bakke; Qiu, Yu; Zhou, Yu (Journal article; Peer reviewed, 2021)
    • Dedekind zeta functions 

      Hagen, Markus Valås (Bachelor thesis, 2021)
      Vi gir en introduksjon til algebraisk tallteori med mål om å definere Dedekind-zetafunksjoner, samt bevise klassetallsformelen. Avslutningsvis bruker vi klassetallsformelen til å bevise Dirichlets teorem om primtall i ...