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The Signature Kernel
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The signature kernel is a positive definite kernel for sequential data. It inherits theoretical guarantees from stochastic analysis, has efficient algorithms for computation, and shows strong empirical performance. In this short survey paper for a forthcoming Springer handbook, we give an elementary introduction to the signature kernel and highlight these theoretical and computational properties.
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Cited by 1 Pith paper
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Koopman-Equivariant Gaussian Processes
Koopman-equivariant Gaussian processes give a new kernel family for forecasting nonlinear dynamics with closed-form multi-step uncertainty and a claimed sample-complexity reduction.
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