INEQUALITIES FOR GENERALIZED TRIGONOMETRIC AND HYPERBOLIC FUNCTIONS WITH ONE PARAMETER
Descripción general
Resumen del artículo
This paper establishes new inequalities for generalized trigonometric and hyperbolic functions with one parameter. It extends classic inequalities like Mitrinović-Adamović, Lazarević, and Huygens-type to these generalized functions.
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Scientists found new rules for comparing special kinds of math shapes, figuring out which ones are bigger or smaller. They took old comparison rules and made them work for these new shapes.
Posibles conflictos de intereses
None identified
Limitaciones identificadas
Explicación de la calificación
The paper presents mathematically sound derivations of inequalities. However, it lacks practical applications and the significance of the generalizations is not substantial enough for a higher rating.
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