D
Daniel Potts
Researcher at Chemnitz University of Technology
Publications - 169
Citations - 5948
Daniel Potts is an academic researcher from Chemnitz University of Technology. The author has contributed to research in topics: Fast Fourier transform & Fourier transform. The author has an hindex of 37, co-authored 158 publications receiving 5305 citations. Previous affiliations of Daniel Potts include University of California, Irvine & University of Lübeck.
Papers
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Journal ArticleDOI
Approximation of High-Dimensional Periodic Functions with Fourier-Based Methods
Daniel Potts,Michael Schmischke +1 more
TL;DR: In this paper, an approximation method for high-dimensional 1-periodic functions based on multivariate ANOVA decomposition is proposed, which is based on the analysis of classical ANOVA on the torus and pro...
Journal ArticleDOI
Rural land use bifurcation in the urban-rural gradient
TL;DR: The classic urban-rural gradient concept assumes a decline in land use intensity from an intensively developed urban core outward to residential suburbs, culminating in lightly developed rural areas.
Journal Article
Response of tree ring holocellulose δ 13 C to moisutre availability in Populus fremontii at perennial and intermittent stream reaches
Daniel Potts,David G. Williams +1 more
TL;DR: In this article, the authors measured δ 13 C of tree ring holocellulose to assess intra-and interannual variation in integrated leaf gas exchange responses of Populus fremontii to monsoonal moisture inputs in southeastern Arizona.
Journal ArticleDOI
Stream Structural Limitations on Invasive Communities in Urban Riparian Areas
TL;DR: Stream reach data collected during a basin-wide environmental assessment of the extensively urbanized upper Niagara River watershed suggest that riparian forests may provide the additional benefit of reducing the abundance of some, but not all, invasive plants.
Book ChapterDOI
An SVD in Spherical Surface Wave Tomography
TL;DR: In this article, a singular value decomposition (SVD) was proposed for the surface wave tomography provided that the full data set is available, which is a generalization of the Funk-Radon transform.