返回
Marine gravity gradient model calculation based on wavelet numerical integration and CUDA parallel
DOI:10.1016/j.cageo.2025.105852.png)
摘要
En 中文
Compared to traditional gravity observations, the disturbing gravity gradient captures more high-frequency information from the Earth's gravity field. Due to the difficulty in directly obtaining gravity gradient measurements, we can calculate the gravity gradient by the Stokes integral methodology. However, this computational process faces two main issues: 1) Obtaining an analytical expression from the integral of the original function is difficult, necessitating the use of numerical integration methods; and 2) Large volumes of data can lead to reduced computational speed. In our study, Chebyshev wavelet numerical integration is employed to improve the integration accuracy in calculating the disturbing gravity gradient. We also provide the derivation process for nodes and weights based on the Chebyshev wavelet integral. Concurrently, the Compute Unified Device Architecture (CUDA) enables parallel computing on the Graphics Processing Unit (GPU) to improve computational speed. We detail the application of these techniques and translate theoretical concepts into a practical computational program. Experiments conducted on marine area data illustrate that integrating Chebyshev wavelet numerical integration with CUDA parallel computing not only ensures precise calculations but also significantly boosts computational efficiency.
Keyword:
Gravity anomaly
Disturbing gravity gradient
Chebyshev wavelets
Variable-order numerical integration
GPU parallel
期刊
C
IF:
4.4
论文数:
5.0K
被引数:
1.5W
机构
引用论文
Solving a nonlinear fractional differential equation using Chebyshev wavelets用Chebyshev小波求解非线性分数阶微分方程
CUDA-based parallelization of time-weighted dynamic time warping algorithm for time series analysis of remote sensing data基于CUDA的遥感数据时间序列分析时间加权动态时间规整算法并行化
Theoretical Aerodynamic Analyses of Six Airfoils for Use on Small Wind Turbines: July 11, 2002--October 31, 2002小型风力涡轮机用六种翼型的理论空气动力学分析:2002年7月11日--2002年10月31日

