拉普拉斯变换
反演(地质)
计算机科学
应用数学
人工智能
数学
地质学
数学分析
地震学
构造学
作者
Bo Chen,Yuebin Zhang,Li-Na Wang,Zhengsheng Zhan,Xun Guan,Zhenrui Rong,Yinping Cui,Enping Lin,Shuo‐Hui Cao,Yuqing Huang,Yu Yang,Zhong Chen
出处
期刊:Science Advances
[American Association for the Advancement of Science (AAAS)]
日期:2025-08-27
卷期号:11 (35): eadw1379-eadw1379
标识
DOI:10.1126/sciadv.adw1379
摘要
Laplace-related techniques in nuclear magnetic resonance (NMR), including both standalone Laplace NMR and combined Laplace-Fourier NMR, provide detailed insights into molecular dynamics and spin interactions through the measurement of relaxation and diffusion parameters, offering complementary chemical resolution to Fourier NMR. Spectrum reconstruction with accurate diffusion coefficients or relaxation time is essential for the Laplace-related NMR experiments, but existing processing methods generally yield varying results because of the ill-posed nature of inverse Laplace transform, making it challenging to assess the accuracy and reliability of estimations without ideal references. To address this, we developed a deep learning–based method that not only recovers parameter distributions from exponential signals with improved accuracy but also provides an uncertainty estimation for each reconstruction result. This additional insight allows the user to assess the confidence across spectral regions, providing a clearer and more reliable framework for Laplace-related data interpretation, thus facilitating broader applications in fields such as chemistry and materials science.
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