A Gaussian splatting method that fits curved paraboloid patches instead of flat disks reports better surface reconstruction, but its geodesic-distance justification is only exact for surfaces of revolution.
NeuralWarp: Time-Series Similarity with Warping Networks
1 Pith paper cite this work. Polarity classification is still indexing.
abstract
Research on time-series similarity measures has emphasized the need for elastic methods which align the indices of pairs of time series and a plethora of non-parametric have been proposed for the task. On the other hand, deep learning approaches are dominant in closely related domains, such as learning image and text sentence similarity. In this paper, we propose \textit{NeuralWarp}, a novel measure that models the alignment of time-series indices in a deep representation space, by modeling a warping function as an upper level neural network between deeply-encoded time series values. Experimental results demonstrate that \textit{NeuralWarp} outperforms both non-parametric and un-warped deep models on a range of diverse real-life datasets.
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cs.CV 1years
2024 1verdicts
REJECT 1representative citing papers
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Quadratic Gaussian Splatting: High Quality Surface Reconstruction with Second-order Geometric Primitives
A Gaussian splatting method that fits curved paraboloid patches instead of flat disks reports better surface reconstruction, but its geodesic-distance justification is only exact for surfaces of revolution.