Abstract

In traditional vector of locally aggregated descriptors (VLAD) method, the final VLAD vector is reshaped by summing up the residuals between each descriptor and its corresponding visual word. The norm of the residuals varies significantly, and it can make “visual burst”. This is caused by a fact that the contribution of each descriptor to VLAD vector is not the same. To address this problem, we add a different weight to each residual such that the contribution of each descriptor to the VLAD vector becomes even to a certain degree. Also, traditional VLAD method only uses the local gradient features of images. Thus it has a low discrimination. In this paper, local color features are extracted and used to the VLAD method. Moreover, we fuse deep features and the multiple VLAD vectors based on local gradient and color information. Also, in order to reduce running time and improve retrieval accuracy, PCA and whitening operations are used for VLAD vectors. Our proposed method is evaluated on three benchmark datasets, i.e., Holidays, Ukbench and Oxford5k. Experimental results show that our proposed method achieves good performance.

Highlights

  • In this paper we consider the task of large-scale image retrieval

  • convolutional neural networks (CNN) features of images are obtained by the VGG-f model [21]

  • A CNN-based representation is obtained from the second fully-connected layer of convolutional networks for each image, it is a 4096-D vector

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Summary

Introduction

In the past few years, Bag-of-Visual-Words (BOW) [1] [2] method has achieved great effect in image retrieval area. It will lead to a low efficiency of retrieval time and high memory consumption. VLAD is very cheap in consumptions of time and memory. In traditional VLAD method, the final VLAD vector is reshaped by summing up the residuals between each descriptor and its corresponding visual word. The norm of the residuals varies significantly, it can make “visual burst” [4]. To address this problem, we add a weight to each residual such that the contribution of each descriptor to the VLAD vector becomes even to a certain degree

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