Failure history analysis using multidimensional scaling and neural networks in railway systems

Author(s):  
Rafael Pischke Garske ◽  
Edison Pignaton de Freitas ◽  
Renato Ventura Bayan Henriques
2006 ◽  
Vol 25 (1) ◽  
pp. 43 ◽  
Author(s):  
Victor Herrero-Solano ◽  
Felix Moya-Anegon ◽  
Vicente Guerrero-Bote ◽  
Felipe Zapico-Alonso

<span>The representation of information content by graphical maps is an extended ongoing research topic. The objective of this article consists in verifying whether it is possible to create map displays using Universal Decimal Classification (UDC) codes (using co-classification analysis) for the purpose of creating a graphical table of contents for a library collection. The application of UDC codes was introduced to subject maps development using the following graphic representation methods: (1) multidimensional scaling; (2) cluster analysis; and (3) neural networks (self-organizing maps). Finally, the authors conclude that the different kinds of maps have slightly different degrees of viability and types of application.</span>


2002 ◽  
Vol 14 (5) ◽  
pp. 1195-1232 ◽  
Author(s):  
Douglas L. T. Rohde

Multidimensional scaling (MDS) is the process of transforming a set of points in a high-dimensional space to a lower-dimensional one while preserving the relative distances between pairs of points. Although effective methods have been developed for solving a variety of MDS problems, they mainly depend on the vectors in the lower-dimensional space having real-valued components. For some applications, the training of neural networks in particular, it is preferable or necessary to obtain vectors in a discrete, binary space. Unfortunately, MDS into a low-dimensional discrete space appears to be a significantly harder problem than MDS into a continuous space. This article introduces and analyzes several methods for performing approximately optimized binary MDS.


2018 ◽  
Vol 47 (2-3) ◽  
pp. 71-87
Author(s):  
Masaaki Tsujitani ◽  
Kazuhiro Ikegame ◽  
Katsuji Kaida ◽  
Yuko Osugi ◽  
Masaya Okada ◽  
...  

1999 ◽  
Vol 11 (3) ◽  
pp. 595-600 ◽  
Author(s):  
Luís Garrido ◽  
Sergio Gómez ◽  
Jaume Roca

We show that neural networks, with a suitable error function for back-propagation, can be successfully used for metric multidimensional scaling (MDS) (i.e., dimensional reduction while trying to preserve the original distances between patterns) and are in fact able to outdo the standard algebraic approach to MDS, known as classical scaling.


2009 ◽  
Vol 50 ◽  
pp. 340-346
Author(s):  
Alma Molytė ◽  
Olga Kurasova

Darbe pateikiama lyginamoji dviejų vektorių kvantavimo metodų (saviorganizuojančių neuroninių tinklų ir neuroninių dujų) analizė. Neuronai nugalėtojai, kurie gaunami vektorių kvantavimo metodais, yra vizualizuojami daugiamačių skalių metodu. Tirta kvantavimo paklaidos priklausomybė nuo vektorių nugalėtojų skaičiaus. Išsiaiškinta, kuris vektorių kvantavimo metodas yra tinkamesnis jungti su daugiamačių skalių metodu, t. y. vizualizavus neuronus nugalėtojus „atskleidžiama“ analizuojamųduomenų struktūra.Combination of Vector Quantization and Multidimensional ScalingAlma Molytė, Olga Kurasova SummaryIn this paper, we present a comparative analysis of a combination of two vector quantization methods (self-organizing map (SOM) and neural gas (NG)), based on neural networks and multidimensional scaling that is used for visualization of codebook vectors obtained by vector quantization methods. The dependence of neuron-winners, quantization and mapping qualities, and preserving of a data structure in the mapping image are investigated. It is established that the quantization errors of NG are smaller than that of the SOM when the number of neurons-winners is approximately equal. It means that the neural gas is more suitable for vector quantization. The data structure is visible in the mapping image even when the number r of neurons-winners of NG is small enough. If the number r of neurons-winners of the SOM is larger, the data structure is visible, as well.8px;"> 


Author(s):  
Michiel C. van Wezel ◽  
Walter A. Kosters ◽  
Peter van der Putten ◽  
Joost N. Kok

Author(s):  
Lucas Bechberger ◽  
Kai-Uwe Kühnberger

AbstractThe cognitive framework of conceptual spaces proposes to represent concepts as regions in psychological similarity spaces. These similarity spaces are typically obtained through multidimensional scaling (MDS), which converts human dissimilarity ratings for a fixed set of stimuli into a spatial representation. One can distinguish metric MDS (which assumes that the dissimilarity ratings are interval or ratio scaled) from nonmetric MDS (which only assumes an ordinal scale). In our first study, we show that despite its additional assumptions, metric MDS does not necessarily yield better solutions than nonmetric MDS. In this chapter, we furthermore propose to learn a mapping from raw stimuli into the similarity space using artificial neural networks (ANNs) in order to generalize the similarity space to unseen inputs. In our second study, we show that a linear regression from the activation vectors of a convolutional ANN to similarity spaces obtained by MDS can be successful and that the results are sensitive to the number of dimensions of the similarity space.


Materials ◽  
2021 ◽  
Vol 14 (8) ◽  
pp. 1957
Author(s):  
Yang Jin

Accurate and automatic railhead inspection is crucial for the operational safety of railway systems. Deep learning on visual images is effective in the automatic detection of railhead defects, but either intensive data requirements or ignoring defect sizes reduce its applicability. This paper developed a machine learning framework based on wavelet scattering networks (WSNs) and neural networks (NNs) for identifying railhead defects. WSNs are functionally equivalent to deep convolutional neural networks while containing no parameters, thus suitable for non-intensive datasets. NNs can restore location and size information. The publicly available rail surface discrete defects (RSDD) datasets were analyzed, including 67 Type-I railhead images acquired from express tracks and 128 Type-II images captured from ordinary/heavy haul tracks. The ultimate validation accuracy reached 99.80% and 99.44%, respectively. WSNs can extract implicit signal features, and the support vector machine classifier can improve the learning accuracy of NNs by over 6%. Three criteria, namely the precision, recall, and F-measure, were calculated for comparison with the literature. At the pixel level, the developed approach achieved three criteria of around 90%, outperforming former methods. At the defect level, the recall rates reached 100%, indicating all labeled defects were identified. The precision rates were around 75%, affected by the insignificant misidentified speckles (smaller than 20 pixels). Nonetheless, the developed learning framework was effective in identifying railhead defects.


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