Search Results for author: Carl Jidling

Found 7 papers, 2 papers with code

Incorporating Sum Constraints into Multitask Gaussian Processes

1 code implementation3 Feb 2022 Philipp Pilar, Carl Jidling, Thomas B. Schön, Niklas Wahlström

Machine learning models can be improved by adapting them to respect existing background knowledge.

Gaussian Processes

A Probabilistically Motivated Learning Rate Adaptation for Stochastic Optimization

no code implementations22 Feb 2021 Filip de Roos, Carl Jidling, Adrian Wills, Thomas Schön, Philipp Hennig

Machine learning practitioners invest significant manual and computational resources in finding suitable learning rates for optimization algorithms.

BIG-bench Machine Learning Stochastic Optimization

Linearly Constrained Neural Networks

1 code implementation5 Feb 2020 Johannes Hendriks, Carl Jidling, Adrian Wills, Thomas Schön

We present a novel approach to modelling and learning vector fields from physical systems using neural networks that explicitly satisfy known linear operator constraints.

Gaussian Processes

Deep kernel learning for integral measurements

no code implementations4 Sep 2019 Carl Jidling, Johannes Hendriks, Thomas B. Schön, Adrian Wills

Deep kernel learning refers to a Gaussian process that incorporates neural networks to improve the modelling of complex functions.

A fast quasi-Newton-type method for large-scale stochastic optimisation

no code implementations ICLR 2019 Adrian Wills, Carl Jidling, Thomas Schon

During recent years there has been an increased interest in stochastic adaptations of limited memory quasi-Newton methods, which compared to pure gradient-based routines can improve the convergence by incorporating second order information.

Vocal Bursts Type Prediction

Probabilistic approach to limited-data computed tomography reconstruction

no code implementations11 Sep 2018 Zenith Purisha, Carl Jidling, Niklas Wahlström, Simo Särkkä, Thomas B. Schön

The approach also allows for reformulation of come classical regularization methods as Laplacian and Tikhonov regularization as Gaussian process regression, and hence provides an efficient algorithm and principled means for their parameter tuning.

Numerical Integration

Linearly constrained Gaussian processes

no code implementations NeurIPS 2017 Carl Jidling, Niklas Wahlström, Adrian Wills, Thomas B. Schön

We consider a modification of the covariance function in Gaussian processes to correctly account for known linear constraints.

Gaussian Processes

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