Kernelized Multiview Projection

08/03/2015
by   Mengyang Yu, et al.
0

Conventional vision algorithms adopt a single type of feature or a simple concatenation of multiple features, which is always represented in a high-dimensional space. In this paper, we propose a novel unsupervised spectral embedding algorithm called Kernelized Multiview Projection (KMP) to better fuse and embed different feature representations. Computing the kernel matrices from different features/views, KMP can encode them with the corresponding weights to achieve a low-dimensional and semantically meaningful subspace where the distribution of each view is sufficiently smooth and discriminative. More crucially, KMP is linear for the reproducing kernel Hilbert space (RKHS) and solves the out-of-sample problem, which allows it to be competent for various practical applications. Extensive experiments on three popular image datasets demonstrate the effectiveness of our multiview embedding algorithm.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
07/25/2018

Multi-view Reconstructive Preserving Embedding for Dimension Reduction

With the development of feature extraction technique, one sample always ...
research
10/10/2019

A Multi-view Dimensionality Reduction Algorithm Based on Smooth Representation Model

Over the past few decades, we have witnessed a large family of algorithm...
research
06/22/2021

Pure Exploration in Kernel and Neural Bandits

We study pure exploration in bandits, where the dimension of the feature...
research
07/03/2018

One-Class Kernel Spectral Regression for Outlier Detection

The paper introduces a new efficient nonlinear one-class classifier form...
research
08/05/2014

Adaptive Learning in Cartesian Product of Reproducing Kernel Hilbert Spaces

We propose a novel adaptive learning algorithm based on iterative orthog...
research
09/06/2019

Solving Interpretable Kernel Dimension Reduction

Kernel dimensionality reduction (KDR) algorithms find a low dimensional ...
research
10/16/2018

Learning Inward Scaled Hypersphere Embedding: Exploring Projections in Higher Dimensions

Majority of the current dimensionality reduction or retrieval techniques...

Please sign up or login with your details

Forgot password? Click here to reset