activity
20122022
most citedOperator-Valued Bochner Theorem, Fourier Feature Maps for Operator-Valued Kernels, and Vector-Valued Learning

11 citations · 27 across the 8 of their papers we have counts for

collaborators

8 papers

stat.ML2022

Kullback-Leibler and Renyi divergences in reproducing kernel Hilbert space and Gaussian process settings

Minh Ha Quang

In this work, we present formulations for regularized Kullback-Leibler and Rényi divergences via the Alpha Log-Determinant (Log-Det) divergences between positive Hilbert-Schmidt op…

stat.ML2021

Estimation of Riemannian distances between covariance operators and Gaussian processes

Ha Quang Minh

In this work we study two Riemannian distances between infinite-dimensional positive definite Hilbert-Schmidt operators, namely affine-invariant Riemannian and Log-Hilbert-Schmidt…

math.FA2017

Infinite-dimensional Log-Determinant divergences between positive definite Hilbert-Schmidt operators

Minh Ha Quang

The current work generalizes the author's previous work on the infinite-dimensional Alpha Log-Determinant (Log-Det) divergences and Alpha-Beta Log-Det divergences, defined on the s…

cs.CV2016★ 2 cited

Kernel Methods on Approximate Infinite-Dimensional Covariance Operators for Image Classification

Hà Quang Minh, Marco San Biagio, Loris Bazzani +1

This paper presents a novel framework for visual object recognition using infinite-dimensional covariance operators of input features in the paradigm of kernel methods on infinite-…

cs.LG2016★ 11 cited

Operator-Valued Bochner Theorem, Fourier Feature Maps for Operator-Valued Kernels, and Vector-Valued Learning

Ha Quang Minh

This paper presents a framework for computing random operator-valued feature maps for operator-valued positive definite kernels. This is a generalization of the random Fourier feat…

cs.LG2014

Scalable Matrix-valued Kernel Learning for High-dimensional Nonlinear Multivariate Regression and Granger Causality

Vikas Sindhwani, Ha Quang Minh, Aurelie Lozano

We propose a general matrix-valued multiple kernel learning framework for high-dimensional nonlinear multivariate regression problems. This framework allows a broad class of mixed…

stat.ML2014★ 3 cited

A Unifying Framework in Vector-valued Reproducing Kernel Hilbert Spaces for Manifold Regularization and Co-Regularized Multi-view Learning

Ha Quang Minh, Loris Bazzani, Vittorio Murino

This paper presents a general vector-valued reproducing kernel Hilbert spaces (RKHS) framework for the problem of learning an unknown functional dependency between a structured inp…

stat.ML2012★ 11 cited

Scalable Matrix-valued Kernel Learning for High-dimensional Nonlinear Multivariate Regression and Granger Causality

Vikas Sindhwani, Minh Ha Quang, Aurelie C. Lozano

We propose a general matrix-valued multiple kernel learning framework for high-dimensional nonlinear multivariate regression problems. This framework allows a broad class of mixed…