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Design of high-entropy alloysThis paper presents a brief overview of the published work on the development of high-entropy
New bounds for Shannon, Relative and Mandelbrot entropies via Hermite interpolating polynomial is the key to success. Shannon, Relative and Zipf-Mandelbrot entropies have many applications in many applied
NEW BOUNDS FOR SHANNON, RELATIVE AND MANDELBROT ENTROPIES VIA ABEL-GONTSCHAROFF INTERPOLATING POLYNOMIAL of our work, we establish connection among new entropic bounds for Shanon, Relative and Mandelbrot
Generalizations of cyclic refinements of jensen's inequality by lidstone's polynomial with applications in information theory. Shannon, Relative and Zipf-Mandelbrot entropies have ample applications in many applied sciences
Generalized informational entropy and noncanonical distribution in equilibrium statistical mechanics-Helmholtz thermodynamic relations hold and the Legendre transformation can be applied to the generalized entropy
Road Traffic Accidents in the Arctic zone: General Issues, Statistics and Peculiarities of general statistical data and calculations of the numerical values of the Relative entropy of road safety
Rényi entropy correction to expanding universe, relative entropy, or common data, and has found numerous applications in information theory. In the Rényi’s
Entropy Dimension Reduction Method for Randomized Machine Learning Problems of “direct” and “inverse” design. The “projector” matrices are determined by maximizing the relative entropy
Dynamical Shannon entropy and information Tsallis entropy in complex systemsIn this work, we offer a new approach to the concept of the information entropy for the description
On Shannon and Zipf–Mandelbrot entropies and related resultsIn this paper, we present some interesting results related to the bounds of the Shannon
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