2022Kimanius Sparse

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Revision as of 05:48, 30 July 2024 by WikiSysop (talk | contribs) (Created page with "== Citation == Kimanius, Dari / Jamali, Kiarash / Scheres, Sjors. Sparse Fourier backpropagation in cryo-EM reconstruction. 2022. Advances in Neural Information Processing Systems, Vol. 35 p. 12395-12408 == Abstract == Electron cryo-microscopy (cryo-EM) is a powerful method for investigating the structures of protein molecules, with important implications for understanding the molecular processes of life and drug development. In this technique, many noisy, two-dimensi...")
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Citation

Kimanius, Dari / Jamali, Kiarash / Scheres, Sjors. Sparse Fourier backpropagation in cryo-EM reconstruction. 2022. Advances in Neural Information Processing Systems, Vol. 35 p. 12395-12408

Abstract

Electron cryo-microscopy (cryo-EM) is a powerful method for investigating the structures of protein molecules, with important implications for understanding the molecular processes of life and drug development. In this technique, many noisy, two-dimensional projection images of protein molecules in unknown poses are combined into one or more three-dimensional reconstructions. The presence of multiple structural states in the data represents a major bottleneck in existing processing pipelines, often requiring expert user supervision. Variational autoencoders (VAEs) have recently been proposed as an attractive means for learning the data manifold of data sets with a large number of different states. These methods are based on a coordinate-based approach, similar to Neural Radiance Fields (NeRF), to make volumetric reconstructions from 2D image data in Fourierspace. Although NeRF is a powerful method for real-space reconstruction, many of the benefits of the method do not transfer to Fourier-space, e.g. inductive bias for spatial locality. We present an approach where the VAE reconstruction is expressed on a volumetric grid, and demonstrate how this model can be trained efficiently through a novel backpropagation method that exploits the sparsity of the projection operation in Fourier-space. We achieve improved results on a simulated data set and at least equivalent results on an experimental data set when compared to the coordinate-based approach, while also substantially lowering computational cost. Our approach is computationally more efficient, especially in inference, enabling interactive analysis of the latent space by the user.

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https://proceedings.neurips.cc/paper_files/paper/2022/hash/50729453d56ecf6a8b7be78998776472-Abstract-Conference.html

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