In recent decades, large-scale sky surveys such as Sloan Digital Sky Survey (SDSS) have resulted in generation of tremendous amount of data. The classification of this enormous amount of data by astronomers is time consuming. To simplify this process, in 2007 a volunteer-based citizen science project called Galaxy Zoo was introduced, which has reduced the time for classification by a good extent. However, in this modern era of deep learning, automating this classification task is highly beneficial as it reduces the time for classification. For the last few years, many algorithms have been proposed which happen to do a phenomenal job in classifying galaxies into multiple classes. But all these algorithms tend to classify galaxies into less than six classes. However, after considering the minute information which we know about galaxies, it is necessary to classify galaxies into more than eight classes. In this study, a neural network model is proposed so as to classify SDSS data into 10 classes from an extended Hubble Tuning Fork. Great care is given to disc edge and disc face galaxies, distinguishing between a variety of substructures and minute features which are associated with each class. The proposed model consists of convolution layers to extract features making this method fully automatic. The achieved test accuracy is 84.73 per cent which happens to be promising after considering such minute details in classes. Along with convolution layers, the proposed model has three more layers responsible for classification, which makes the algorithm consume less time.
翻译:近几十年来, Sloan 数字天空测量(SDSS) 等大规模天空测量(SDSS) 等大规模天空测量导致大量数据生成。 天文学家对大量数据进行分类耗费时间。 为了简化这一过程,2007年引入了一个名为银河动物园的志愿公民科学项目,该项目大大缩短了分类时间。 然而,在当今深层次学习的现代时代, 将Sloan 数字天空测量( SDSS) 自动化这一分类任务非常有益, 因为它减少了分类时间。 过去几年, 提出了许多算法, 碰巧在将星系分类成多级方面做了惊人的工作。 但所有这些算法往往将星系分类为少于六级。 然而, 为了简化这一过程, 2007年引入了一个名为Galaxy Zoo( Galaxy Zoo) 的自愿公民科学项目, 从而大大缩短了分类时间。 然而, 提出了一个神经网络模型, 将SDSS 数据从扩展的 Hhuble Tuning Fork 数据分类分为10类。 。 大量注意磁带星系和面形星系, 区分与每类相关的子结构和分钟特征特征。 但是所有这些系往往将分类分为三个级, 建议的模型, 将产生一个稳定的序列, 。 。 将最终的模型, 将得出一个稳定的序列, 。