Arbitrary-Scale Downscaling of Tidal Current Data Using Implicit
Continuous Representation
- URL: http://arxiv.org/abs/2401.15893v2
- Date: Wed, 31 Jan 2024 03:53:05 GMT
- Title: Arbitrary-Scale Downscaling of Tidal Current Data Using Implicit
Continuous Representation
- Authors: Dongheon Lee, Seungmyong Jeong, Youngmin Ro
- Abstract summary: We propose a novel downscaling framework for tidal current data, addressing its unique characteristics.
Our framework demonstrates significantly improved flow velocity predictions by 93.21% (MSE) and 63.85% (MAE) compared to the Baseline model.
- Score: 7.688686113950605
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: Numerical models have long been used to understand geoscientific phenomena,
including tidal currents, crucial for renewable energy production and coastal
engineering. However, their computational cost hinders generating data of
varying resolutions. As an alternative, deep learning-based downscaling methods
have gained traction due to their faster inference speeds. But most of them are
limited to only inference fixed scale and overlook important characteristics of
target geoscientific data. In this paper, we propose a novel downscaling
framework for tidal current data, addressing its unique characteristics, which
are dissimilar to images: heterogeneity and local dependency. Moreover, our
framework can generate any arbitrary-scale output utilizing a continuous
representation model. Our proposed framework demonstrates significantly
improved flow velocity predictions by 93.21% (MSE) and 63.85% (MAE) compared to
the Baseline model while achieving a remarkable 33.2% reduction in FLOPs.
Related papers
- 3D Equivariant Pose Regression via Direct Wigner-D Harmonics Prediction [50.07071392673984]
Existing methods learn 3D rotations parametrized in the spatial domain using angles or quaternions.
We propose a frequency-domain approach that directly predicts Wigner-D coefficients for 3D rotation regression.
Our method achieves state-of-the-art results on benchmarks such as ModelNet10-SO(3) and PASCAL3D+.
arXiv Detail & Related papers (2024-11-01T12:50:38Z) - Stochastic Reconstruction of Gappy Lagrangian Turbulent Signals by Conditional Diffusion Models [1.7810134788247751]
We present a method for reconstructing missing spatial and velocity data along the trajectories of small objects passively advected by turbulent flows.
Our approach makes use of conditional generative diffusion models, a recently proposed data-driven machine learning technique.
arXiv Detail & Related papers (2024-10-31T14:26:10Z) - Robust Traffic Forecasting against Spatial Shift over Years [11.208740750755025]
We investigate state-temporal-the-art models using newly proposed traffic OOD benchmarks.
We find that these models experience significant decline in performance.
We propose a novel of Mixture Experts framework, which learns a set of graph generators during training and combines them to generate new graphs.
Our method is both parsimonious and efficacious, and can be seamlessly integrated into anytemporal model.
arXiv Detail & Related papers (2024-10-01T03:49:29Z) - Physics-guided Active Sample Reweighting for Urban Flow Prediction [75.24539704456791]
Urban flow prediction is a nuanced-temporal modeling that estimates the throughput of transportation services like buses, taxis and ride-driven models.
Some recent prediction solutions bring remedies with the notion of physics-guided machine learning (PGML)
We develop a atized physics-guided network (PN), and propose a data-aware framework Physics-guided Active Sample Reweighting (P-GASR)
arXiv Detail & Related papers (2024-07-18T15:44:23Z) - Multi-Modal Learning-based Reconstruction of High-Resolution Spatial
Wind Speed Fields [46.72819846541652]
We propose a framework based on Vari Data Assimilation and Deep Learning concepts.
This framework is applied to recover rich-in-time, high-resolution information on sea surface wind speed.
arXiv Detail & Related papers (2023-12-14T13:40:39Z) - Accelerating Scalable Graph Neural Network Inference with Node-Adaptive
Propagation [80.227864832092]
Graph neural networks (GNNs) have exhibited exceptional efficacy in a diverse array of applications.
The sheer size of large-scale graphs presents a significant challenge to real-time inference with GNNs.
We propose an online propagation framework and two novel node-adaptive propagation methods.
arXiv Detail & Related papers (2023-10-17T05:03:00Z) - Mitigation of Spatial Nonstationarity with Vision Transformers [1.690637178959708]
We show the impact of two common types of geostatistical spatial nonstationarity on deep learning model prediction performance.
We propose the mitigation of such impacts using self-attention (vision transformer) models.
arXiv Detail & Related papers (2022-12-09T02:16:05Z) - Efficient Graph Neural Network Inference at Large Scale [54.89457550773165]
Graph neural networks (GNNs) have demonstrated excellent performance in a wide range of applications.
Existing scalable GNNs leverage linear propagation to preprocess the features and accelerate the training and inference procedure.
We propose a novel adaptive propagation order approach that generates the personalized propagation order for each node based on its topological information.
arXiv Detail & Related papers (2022-11-01T14:38:18Z) - A Spatial-temporal Graph Deep Learning Model for Urban Flood Nowcasting
Leveraging Heterogeneous Community Features [1.2599533416395765]
The objective of this study is to develop and test a novel structured deep-learning modeling framework for urban flood nowcasting.
We present a new computational modeling framework including an attention-based spatial-temporal graph convolution network (ASTGCN) model.
Results indicate that the model provides superior performance for the nowcasting of urban flood inundation at the census tract level.
arXiv Detail & Related papers (2021-11-09T15:35:05Z) - Spatio-Temporal Graph Scattering Transform [54.52797775999124]
Graph neural networks may be impractical in some real-world scenarios due to a lack of sufficient high-quality training data.
We put forth a novel mathematically designed framework to analyze-temporal data.
arXiv Detail & Related papers (2020-12-06T19:49:55Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.