2020
DOI: 10.2139/ssrn.3623086
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Conditional Sig-Wasserstein GANs for Time Series Generation

Abstract: Synthetic data is an emerging technology that can significantly accelerate the development and deployment of AI machine learning pipelines. In this work, we develop high-fidelity time-series generators, the SigWGAN, by combining continuous-time stochastic models with the newly proposed signature W 1 metric. The former are the Logsig-RNN models based on the stochastic differential equations, whereas the latter originates from the universal and principled mathematical features to characterize the measure induced… Show more

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Cited by 64 publications
(33 citation statements)
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“…A problem addressed by [53] is that long time series data streams can greatly increase the dimensionality requirements of generative modelling, which may render such approaches infeasible. To counter this problem, the authors develop a metric named Signature Wasserstein-1 (Sig-W 1 ) that captures time series models' temporal dependency and uses it as a discriminator in a time series GAN.…”
Section: Conditional Sig-wasserstein Gan (Sigcwgan) (Jun 2020)mentioning
confidence: 99%
See 2 more Smart Citations
“…A problem addressed by [53] is that long time series data streams can greatly increase the dimensionality requirements of generative modelling, which may render such approaches infeasible. To counter this problem, the authors develop a metric named Signature Wasserstein-1 (Sig-W 1 ) that captures time series models' temporal dependency and uses it as a discriminator in a time series GAN.…”
Section: Conditional Sig-wasserstein Gan (Sigcwgan) (Jun 2020)mentioning
confidence: 99%
“…The generator is capable of mapping past series and noise into future series. For a rigorous mathematical description of their method, the interested reader should consult [53].…”
Section: Conditional Sig-wasserstein Gan (Sigcwgan) (Jun 2020)mentioning
confidence: 99%
See 1 more Smart Citation
“…Specifically, we first spatially flatten the spatiotemporal traffic data into a multivariate time-series. We then use a signature transformation [15,53] to convert the multi-variate time-series into a vector, which we use as the embedding, and employ vectors of the real and synthetic traffic data to compute FVD.…”
Section: Metricsmentioning
confidence: 99%
“…This is incorporated in the full architecture of a Quantum Generative Adversarial Network in Section 3. Since classical GANs are becoming an important focus in Quantitative Finance [23,6,29,42], we provide an example of application for QuGAN for volatility modelling in Section 4, hoping to bridge the gap between the Quantum Computing and the Quantitative Finance communities. For completeness, we gather a few useful results from Quantum Computing in Appendix A.…”
Section: Introductionmentioning
confidence: 99%