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Seq2Tens: An Efficient Representation of Sequences by Low-Rank Tensor Projections
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Sequential data such as time series, video, or text can be challenging to analyse as the ordered structure gives rise to complex dependencies. At the heart of this is non-commutativity, in the sense that reordering the elements of a sequence can completely change its meaning. We use a classical mathematical object -- the tensor algebra -- to capture such dependencies. To address the innate computational complexity of high degree tensors, we use compositions of low-rank tensor projections. This yields modular and scalable building blocks for neural networks that give state-of-the-art performance on standard benchmarks such as multivariate time series classification and generative models for video.
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Thin homotopy and the signature of piecewise linear surfaces
The piecewise linear surface signature is injective: it characterizes surfaces up to translation and thin homotopy, generalizing Chen's path signature theorem.
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