IET Radar Sonar & Navigation · 2019 · 103 citations · 27 references
ComputingAerospace EngineeringComputer ScienceComputer VisionMachine LearningUnmanned Aircraft SystemsDeep LearningImage ClassificationNeural NetworksPattern RecognitionRadar Signal ProcessingRadar SystemsAerial Image ClassificationConvolutional Neural NetworksDeep Learning-based ClassificationMachine Learning For Bird IdentificationNeural Network ClassificationRadar Classification Training Data
This study presents a convolutional neural network‐based drone classification method. The primary criterion for a high‐fidelity neural network‐based classification is a real dataset of large size and diversity for training. The first goal of the study was to create a large database of micro‐Doppler spectrogram images of in‐flight drones and birds. Two separate datasets with the same images have been created, one with RGB images and others with greyscale images. The RGB dataset was used for GoogLeNet architecture‐based training. The greyscale dataset was used for training with a series of architecture developed during this study. Each dataset was further divided into two categories, one with four classes (drone, bird, clutter and noise) and the other with two classes (drone and non‐drone). During training, 20% of the dataset has been used as a validation set. After the completion of training, the models were tested with previously unseen and unlabelled sets of data. The validation and testing accuracy for the developed series network have been found to be 99.6 and 94.4%, respectively, for four classes and 99.3 and 98.3%, respectively, for two classes. The GoogLenet based model showed both validation and testing accuracies to be around 99% for all the cases.
27
Deep Residual Learning for Image Recognition
Kaiming He, Xiangyu Zhang, Shaoqing Ren et al. · 2016 · 222.1K citations · Full text
Adam: A Method for Stochastic Optimization
Diederik P. Kingma, Jimmy Ba · UvA-DARE (University of Amsterdam) · 2014 · 84.8K citations · Full text
Going deeper with convolutions
Christian Szegedy, Wei Liu, Yangqing Jia et al. · 2015 · 46.8K citations
Ridge Regression: Biased Estimation for Nonorthogonal Problems
Arthur E. Hoerl, Robert W. Kennard · Technometrics · 1970 · 8.9K citations
Ridge Regression: Biased Estimation for Nonorthogonal Problems
Arthur E. Hoerl, Robert W. Kennard · Technometrics · 2000 · 6.6K citations