0000000000231091

AUTHOR

Jiri Bila

showing 3 related works from this author

Weight Adaptation Stability of Linear and Higher-Order Neural Units for Prediction Applications

2018

This paper is focused on weight adaptation stability analysis of static and dynamic neural units for prediction applications. The aim of this paper is to provide verifiable conditions in which the weight system is stable during sample-by-sample adaptation. The paper presents a novel approach toward stability of linear and higher-order neural units. A study of utilization of linear and higher-order neural units with the foundations on stability of the gradient descent algorithm for static and dynamic models is addressed.

Dynamic modelsComputer scienceOrder (business)Control theoryStability (learning theory)Verifiable secret sharingAdaptation (computer science)Gradient descent
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Prediction of Highly Non-stationary Time Series Using Higher-Order Neural Units

2017

Adaptive predictive models can use conventional and nonconventional neural networks for highly non-stationary time series prediction. However, conventional neural networks present a series of known drawbacks. This paper presents a brief discussion about this concern as well as how the basis of higher-order neural units can overcome some of them; it also describes a sliding window technique alongside the batch optimization technique for capturing the dynamics of non-stationary time series over a Quadratic Neural Unit, a special case of higher-order neural units. Finally, an experimental analysis is presented to demonstrate the effectiveness of the proposed approach.

Quadratic equationQuantitative Biology::Neurons and CognitionBasis (linear algebra)Series (mathematics)Artificial neural networkOrder (exchange)Computer scienceSliding window protocolTime seriesSpecial caseAlgorithm
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Adaptive Threshold, Wavelet and Hilbert Transform for QRS Detection in Electrocardiogram Signals

2017

This paper combines Hilbert and Wavelet transforms and an adaptive threshold technique to detect the QRS complex of electrocardiogram signals. The method is performed in a window framework. First, the Wavelet transform is applied to the ECG signal to remove noise. Next, the Hilbert transform is applied to detect dominant peak points in the signal. Finally, the adaptive threshold technique is applied to detect R-peaks, Q, and S points. The performance of the algorithm is evaluated against the MIT-BIH arrhythmia database, and the numerical results indicated significant detection accuracy.

Computer sciencebusiness.industryNoise (signal processing)010401 analytical chemistryWavelet transformPattern recognition02 engineering and technology01 natural sciencesSignal0104 chemical sciencessymbols.namesakeQRS complexWavelet0202 electrical engineering electronic engineering information engineeringsymbols020201 artificial intelligence & image processingHilbert transformArtificial intelligenceEcg signalbusiness
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