Blockchain transactions have gained widespread adoption across various industries, largely attributable to their unparalleled transparency and robust security features. Nevertheless, this technique introduces various ...
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We consider a class of high-dimensional spatial filtering problems, where the spatial locations of observations are unknown and driven by the partially observed hidden signal. This problem is exceptionally challenging...
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With the development of different kinds of techniques, especially the Internet of Things (IoT), a large amount of quantitative (either numeric or categorical) data have been generated, transmitted, and stored in the m...
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In order to improve the reliability and accuracy of the main steam temperature trend prediction, a main steam temperature prediction model based on improved LSTM is proposed. Firstly, uses the grey correlation analysi...
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We use a method combining experimental design, sketch-based reservoir modelling, and flow diagnostics to rapidly screen the impact of sedimentological heterogeneities on CO 2 migration and storage by stratigraphic tra...
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In recent years there has been a great interest in investigating the dynamic properties of fractional systems, described by differential or difference equations of non-integer order. A number of manuscripts have been ...
In recent years there has been a great interest in investigating the dynamic properties of fractional systems, described by differential or difference equations of non-integer order. A number of manuscripts have been written regarding the presence of chaos in fractional maps characterized by the existence of both “self-excited attractors” and “hidden attractors However, most of the papers have dealt with the underlying theory in chaotic dynamics, rather than the hardware implementation of the maps. Specifically, referring to the realization of fractional maps with “hidden attractors no paper has been published so far. The paper aims to bridge the gap between theory and implementation by presenting the first example of hardware realization of a three-dimensional (3D) fractional map characterized by coexisting chaotic hidden attractors. The manuscript exploits first the Grunwald-Letnikov fractional difference operator to introduce a new class of chaotic discrete systems without fixed points. Then, the coexistence of several chaotic hidden attractors is shown, along with the coexistence of a number of bifurcations, depending on the values of the initial conditions. Finally, the conceived 3D fractional map is implemented in hardware via a microcontroller. The motivation is to probe the presence of coexisting chaotic hidden attractors in real working systems described by non-integer order difference equations.
We study the energy consumption of the adaptive transmission of big data over fading channels. Transmission of big data usually lasts over multiple channel coherence time periods. With adaptive transmission, the trans...
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The current success of machine learning on image-based combustion monitoring is based on massive data, which is costly even impossible for industrial applications. To address this conflict, we introduce few-shot learn...
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Beyond diagonal reconfigurable intelligent surface (BD-RIS) is a novel branch of RIS which breaks through the limitation of conventional RIS with diagonal scattering matrices. However, the existing research focuses on...
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