NAMER: Non-Autoregressive Modeling for Handwritten Mathematical Expression Recognition
This addresses the need for faster and more accurate recognition of handwritten mathematical expressions, which is crucial for applications in document understanding, though it is an incremental advance over existing methods.
The paper tackled the problem of slow and error-prone autoregressive decoding in Handwritten Mathematical Expression Recognition by proposing NAMER, a non-autoregressive approach, which achieved state-of-the-art accuracy improvements of up to 2.35% on ExpRate and speedups of up to 13.7x in decoding time.
Recently, Handwritten Mathematical Expression Recognition (HMER) has gained considerable attention in pattern recognition for its diverse applications in document understanding. Current methods typically approach HMER as an image-to-sequence generation task within an autoregressive (AR) encoder-decoder framework. However, these approaches suffer from several drawbacks: 1) a lack of overall language context, limiting information utilization beyond the current decoding step; 2) error accumulation during AR decoding; and 3) slow decoding speed. To tackle these problems, this paper makes the first attempt to build a novel bottom-up Non-AutoRegressive Modeling approach for HMER, called NAMER. NAMER comprises a Visual Aware Tokenizer (VAT) and a Parallel Graph Decoder (PGD). Initially, the VAT tokenizes visible symbols and local relations at a coarse level. Subsequently, the PGD refines all tokens and establishes connectivities in parallel, leveraging comprehensive visual and linguistic contexts. Experiments on CROHME 2014/2016/2019 and HME100K datasets demonstrate that NAMER not only outperforms the current state-of-the-art (SOTA) methods on ExpRate by 1.93%/2.35%/1.49%/0.62%, but also achieves significant speedups of 13.7x and 6.7x faster in decoding time and overall FPS, proving the effectiveness and efficiency of NAMER.