Abstract

Hyper Spectral Imaging (HSI) gathers and processes information from across the electromagnetic spectrum. The information enclosed in hyperspectral data permits the characterization, recognition and classification of the land-covers with enhanced accuracy and robustness. On the other hand, quite a lot of vital complications must be considered during the classification process of hyperspectral data, among which the maximum quantity of spectral channels, the spatial unevenness of the spectral signature, shape discovery of the images and the value of data. Above all, the maximum quantity of spectral channels and low number of labeled training samples pose the setback of the curse of dimensionality and, accordingly, result in the possibility of overfitting the training data. With the aim of solving all these complications, in this study presented the framework of Support Vector Machine (SVM) together with Fuzzy Sigmoid Kernel Function (SVM-FSK) in the circumstance of HSI classification and analyzing their features in the hyperspectral domain. A Kernel Fisher Discriminant Analysis (KFDA) model is employed for the purpose of dimensionality reduction of HSI. The KFDA dimensionality reduction scheme depends on the selection of the kernel in a higher-dimensional HSI feature space. In order to enhance the gradient level of spatial information, employed Improved Empirical Mode Decomposition (IEMD) with Gaussian Firefly Algorithm (GFA) (IEMD-GFA) to boost the mixed pixel wise SVM-FSK classification accuracy. During the process of IEMD scheme, the identifiable of Intrinsic Mode Functions (IMFs) of spectral band, weight values of IMFs are computed with the help of GFA. In order to identify the shape of HSI, novel hybrid scheme depending on the canny operator and fuzzy entropy theory is formulated. This scheme computes the fuzzy entropy of gradients from an image to make a decision on the threshold for the canny operator. For the purpose of detecting the edges and to discover the shape of the object Weibull Probability Density Function (WPDF) scheme is used. The obtained both spectral and spatial pixels are classified using SVM-FSK and estimated by using Hierarchical Dirichlet Process (HDP)-Hidden Markov Model (HMM). The proposed SVM-FSK is assessed with hyperspectral AVIRIS Indian Pine dataset. It shows that the proposed dimensionality reduction with SVM-FSK classification shows improved classification accuracy in terms of parameters like overall accuracy, standard deviation and mean.

Highlights

  • Hyper Spectral Images (HSI) are made up of hundreds of bands with an extremely high spectral resolution, from the perceptible to the infrared region

  • In this paper, the complication of dimensionality reduction and shape detection for HSI is taken into consideration in order to enhance classification accuracy

  • The Support Vector Machine (SVM)-Fuzzy Sigmoid Kernel (FSK) results is estimated in accordance with the HierarchicalDirichlet Process (HDP)-Hidden Markov Model (HMM) for mixed pixelwise characterization of complete image and a set of previously derived class combination maps, correspondingly

Read more

Summary

Introduction

Hyper Spectral Images (HSI) are made up of hundreds of bands with an extremely high spectral resolution, from the perceptible to the infrared region. The extensive spectral range, combined with constantly increasing spatial resolution, permits to better differentiate materials and provides the capability to locate ground between spectrally close ground classes, making hyperspectral imagery appropriate for land cover classification. Owing to their characteristics, hyperspectral data have, at present, gained an incessantly growing interest among the remote sensing group of people [1], [2]. The one most important concern in the extremely high spectral resolution of remotely sensed hyperspectral data [3], is the high dimensionality and it introduces a new challenge in the spectral-spatial feature extraction classification of the HSI. In case of kernel-based schemes, kernel functions are fundamentally utilized to discriminate among classes that are not linearly separable, by means of mapping the data to a higher dimensional space

Objectives
Methods
Results
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call