基于流形学习的葡萄叶片品种识别方法研究
[Abstract]:With the development of grape market economy, grape variety identification is of great significance to the popularization of science and marketing of this kind of cash crop. In the research of grape variety recognition, the leaf is generally regarded as the object of study, considering that the leaf is easy to be preserved and can be picked for a long time compared with the fruit, and there is no need for the auxiliary experiment of other disciplines in the course of the research. However, there is an obvious difficulty in the leaf recognition of grape. The difference of leaf color and morphological structure of the same family, genus and species is small, which makes the accuracy of the recognition research not high. In order to solve this problem, this paper studies the leaf recognition of the same genus grape, and proposes a new method of grape leaf variety recognition based on manifold learning. In this study, 450 leaves of 15 grape varieties were used as experimental samples to classify and identify grape varieties. The feature extraction and dimensionality reduction of grape leaves were studied. In the part of feature extraction, the grayscale co-occurrence matrix, directional gradient histogram, variable component model and depth learning feature extracted from convolutional neural network are used as leaf features, respectively. Analyze the nature and performance of the feature data. It was found that the high dimension feature indicates that the ability of grape leaves is superior to that of the low dimension, but the high dimensional feature has large data volume and high redundancy, which can obtain better recognition results, but its efficiency is low. In order to reduce the complexity of high dimensional grape leaf feature data in recognition process and improve its practicability and experimental efficiency, this paper adopts manifold learning algorithm to reduce the dimension of the extracted high dimensional grape leaf feature, on the basis of maintaining the recognition accuracy. Improve the efficiency of the algorithm and make it practical. In the study of grape leaf feature dimensionality reduction, four different algorithms of locally linear embedded (LLE), Laplacian feature map, (LE), local preserving projection, (LPP), near preserving embedding (NPE), were used to reduce the dimension of grape leaves. The characteristic representation of grape leaves in low-dimensional space was obtained, and the key parameters affecting the performance of reducing dimension were analyzed. In the process of grape leaf recognition, the classification effect of different classifiers was compared and analyzed. Finally, by training support vector machine (SVM) classification model, the blade classification recognition. In this paper, the feasibility and necessity of manifold dimensionality reduction in grape blade recognition are verified by experimental analysis. Manifold dimensionality reduction can effectively maintain the internal structural characteristics of data in high-dimensional space. The features after dimensionality reduction can improve the recognition speed and still have good accuracy of blade recognition compared with those before dimensionality reduction. Among them, convolution neural network is used for feature extraction and manifold learning algorithm to reduce the dimension, the recognition rate can reach 90.33, the recognition performance is better than that before dimensionality reduction, and the recognition speed is greatly improved. Compared with the recognition time without feature reduction, the time is shortened to one third of the original time. For the dimensionality reduction of artificial design features, the recognition time after dimensionality reduction is obviously improved. When the DPM feature dimension is reduced to 1 / 30 of the original, the recognition time is shortened to 1 / 6 of the original. The research in this paper provides an effective method for rapid recognition of grape leaves.
【学位授予单位】:西北农林科技大学
【学位级别】:硕士
【学位授予年份】:2017
【分类号】:S663.1;TP391.41
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