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Improving deep models of protein-coding potential with a Fourier-transform architecture and machine translation task
Joseph D Valencia1, David A Hendrix1,2
1School of Electrical Engineering and Computer Science, Oregon State University, Corvallis, OR, USA.
This study introduces a novel deep learning model, LocalFilterNet (LFNet), to accurately distinguish protein-coding messenger RNAs (mRNAs) from noncoding RNAs (ncRNAs). The model learns translation patterns to improve RNA classification and identify regulatory sequences.
Area of Science:
- Computational biology
- Genomics
- Bioinformatics
Background:
- Distinguishing messenger RNAs (mRNAs) from long noncoding RNAs (lncRNAs) is crucial for genome annotation and understanding gene regulation.
- Current computational methods for protein-coding potential often rely on predefined features, limiting their adaptability.
- Sequence-to-sequence (seq2seq) models have shown success in natural language processing, offering a new paradigm for biological sequence analysis.
Approach:
- Developed a seq2seq deep neural network model incorporating LocalFilterNet (LFNet) to predict protein-coding potential.
- LFNet architecture is designed with an inductive bias for the three-nucleotide periodicity characteristic of coding sequences.
- Trained the model using a dual objective: RNA classification and simultaneous RNA-to-protein translation learning.
Key Points:
- Simultaneously learning translation alongside classification significantly improved the model's performance in distinguishing mRNAs from lncRNAs.
- LFNet effectively captures the inherent three-nucleotide periodicity of coding sequences.
- The model generates nucleotide-resolution importance scores, providing insights into sequence features guiding mRNA-lncRNA discrimination.
Conclusions:
- The developed deep learning approach enhances the accuracy of identifying protein-coding transcripts.
- LFNet offers a powerful tool for genome annotation and regulatory element discovery.
- Novel methods for estimating mutation effects using Integrated Gradients were explored, highlighting challenges in efficient approximation.
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