Good sparse approximations are essential for practical inference in Gaussian Processes as the computational cost of exact methods is prohibitive for large datasets. The Fully Independent Training Conditional (FITC) and the Variational Free Energy (VFE) approximations are two recent popular methods. Despite superficial similarities, these approximations have surprisingly different theoretical properties and behave differently in practice. We thoroughly investigate the two methods for regression both analytically and through illustrative examples, and draw conclusions to guide practical application
Gaussian processes are distributions over functions that are versatile and mathematically convenient...
Gaussian processes are attractive models for probabilistic classification but unfortunately exact in...
In financial applications it is often necessary to determine conditional expectations in Monte Carlo...
This is the final version of the article. It first appeared at http://jmlr.org/proceedings/papers/v3...
We provide a new unifying view, including all existing proper probabilistic sparse approximations fo...
Gaussian processes; Non-parametric regression; System identification. Abstract: We provide a method ...
We provide a new unifying view, including all existing proper probabilistic sparse approximations fo...
This summary was prepared for our internal reading club and serves as notes on the sparse GP regress...
Learning is the ability to generalise beyond training examples; but because many generalisations are...
A wealth of computationally efficient approximation methods for Gaussian process regression have bee...
In recent years there has been an increased interest in applying non-parametric methods to real-worl...
Nott∗ We develop a fast deterministic variational approximation scheme for Gaussian process (GP) reg...
Gaussian processes (GP) provide an attrac-tive machine learning model due to their non-parametric fo...
We present a new sparse Gaussian Process (GP) model for regression. The key novel idea is to sparsif...
Gaussian Process (GP) inference is a probabilistic kernel method where the GP is treated as a latent...
Gaussian processes are distributions over functions that are versatile and mathematically convenient...
Gaussian processes are attractive models for probabilistic classification but unfortunately exact in...
In financial applications it is often necessary to determine conditional expectations in Monte Carlo...
This is the final version of the article. It first appeared at http://jmlr.org/proceedings/papers/v3...
We provide a new unifying view, including all existing proper probabilistic sparse approximations fo...
Gaussian processes; Non-parametric regression; System identification. Abstract: We provide a method ...
We provide a new unifying view, including all existing proper probabilistic sparse approximations fo...
This summary was prepared for our internal reading club and serves as notes on the sparse GP regress...
Learning is the ability to generalise beyond training examples; but because many generalisations are...
A wealth of computationally efficient approximation methods for Gaussian process regression have bee...
In recent years there has been an increased interest in applying non-parametric methods to real-worl...
Nott∗ We develop a fast deterministic variational approximation scheme for Gaussian process (GP) reg...
Gaussian processes (GP) provide an attrac-tive machine learning model due to their non-parametric fo...
We present a new sparse Gaussian Process (GP) model for regression. The key novel idea is to sparsif...
Gaussian Process (GP) inference is a probabilistic kernel method where the GP is treated as a latent...
Gaussian processes are distributions over functions that are versatile and mathematically convenient...
Gaussian processes are attractive models for probabilistic classification but unfortunately exact in...
In financial applications it is often necessary to determine conditional expectations in Monte Carlo...