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Orthogonal position representations for transformer in neural machine translation
Yue Zhao1, Qinghong Zhang2, Shuhan Zhou2
1School of Marxism, Northeastern University, Shenyang, China.
Plos One
|October 15, 2025
Summary
A new orthogonal fixed-dimension positional representation (OPR) enhances Transformer models for neural machine translation. This parameter-free method improves sequence understanding and outperforms existing positional encoding techniques.
Area of Science:
- Natural Language Processing
- Artificial Intelligence
- Machine Learning
Background:
- Transformer architecture dominates Neural Machine Translation (NMT) due to its ability to capture long-range dependencies.
- Self-attention mechanisms in Transformers are position-insensitive, necessitating effective positional encoding for sequence order.
- Existing positional encoding methods like sine-cosine and learnable embeddings have limitations.
Purpose of the Study:
- To introduce a novel orthogonal fixed-dimension positional representation (OPR) for Transformer-based NMT.
- To enhance the discrimination of token positions within sequences without adding parameters or computational overhead.
- To improve the performance of NMT models by providing superior sequential context.
Main Methods:
- Proposed a novel orthogonal fixed-dimension positional representation (OPR).
- Implemented OPR in Transformer models for NMT tasks.
- Conducted experiments on multiple standard NMT datasets.
- Evaluated performance using BLEU and COMET scores.
Main Results:
- OPR consistently outperformed baseline positional encoding methods (sine-cosine, learnable embeddings).
- Achieved significant improvements in BLEU and COMET scores across all tested language pairs.
- OPR demonstrated enhanced performance when combined with relative positional encoding (RPR).
Conclusions:
- OPR is an efficient and effective positional encoding method for NMT.
- OPR successfully models both absolute and relative positional relationships, crucial for sequence understanding.
- The proposed OPR offers a parameter-free and computationally inexpensive advancement for Transformer models.
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