Preprint Article Version 1 Preserved in Portico This version is not peer-reviewed

Energy Efficiency Forecast as an Inverse Stochastic Problem: A Cross-Entropy Econometrics Approach

Version 1 : Received: 3 October 2023 / Approved: 4 October 2023 / Online: 4 October 2023 (10:22:50 CEST)

A peer-reviewed article of this Preprint also exists.

Bwanakare, S. Energy Efficiency Forecast as an Inverse Stochastic Problem: A Cross-Entropy Econometrics Approach. Energies 2023, 16, 7715. Bwanakare, S. Energy Efficiency Forecast as an Inverse Stochastic Problem: A Cross-Entropy Econometrics Approach. Energies 2023, 16, 7715.

Abstract

This paper proposes a non-extensive entropy econometric technique to predict energy efficiency at province (NUT-2) level based on imperfect knowledge of the national overall efficiency in the sectors of industry, transport, households and services. The model is applied to the polish case. As acknowledged in recent literature, non-extensive entropy model should remain a valuable device for econometric modelling even in the case of low frequency series since outputs provided by the Gibbs-Shannon entropy approach correspond to the Tsallis entropy limiting case of the Gaussian law when the Tsallis q-parameter converges to unity. Therefore, we set up a q-Tsallis-Kullback-Leibler entropy criterion function with a priori consistency moment and model data constraints, including province energy intensity (known with uncertainty), regional climate differentiation and regular conditions. The model outputs continue to conform to empirical expectations. In spite of the close to unity q-Tsallis parameter, this Tsallis related approach reflects higher stability for parameter computation in comparison with the Shannon-Gibbs entropy econometrics technique. The proposed technique can be applied in different EU countries and elsewhere for example in the context of experimental official statistics.

Keywords

overall energy efficiency score; energetic intensity; non-extensive cross-entropy econometrics; stochastic inverse problems; regional innovation

Subject

Business, Economics and Management, Econometrics and Statistics

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