activity
20042024
most citedA Method of Proving a Class of Inequalities of Mixed Trigonometric Polynomial Functions

67 citations · 403 across the 53 of their papers we have counts for

collaborators

59 papers

math.CA2024

The area of Hügelschäffer curves via Taylor series

Maja Petrovic, Branko Malesevic

In this paper, we give new Taylor approximative formulae for the area of the egg-shaped parts of Hügelschäffer curves. Based on a parametrization of the Hügelschäffer curve, a form…

math.GM2023★ 6 cited

Exponential Polynomials and Stratification in the Theory of Analytic Inequalities

Branko Malesevic, Milos Micovic

This paper considers MEP - Mixed Exponential Polynomials as one class of real exponential polynomials. We introduce a method for proving the positivity of MEP inequalities over pos…

math.AG2022★ 6 cited

Hugelschaffer egg curve and surface

Maja Petrovic, Branko Malesevic

In this paper we consider Hugelschaffer cubic curves which are generated using appropriate geometric constructions. The main result of this work is the mode of explicitly calculati…

math.CA2020★ 12 cited

New Refinements of Cusa-Huygens inequality

Christophe Chesneau, Marko Kostic, Branko Malesevic +2

In the paper, we refine and extend Cusa-Huygens inequality by simple functions. In particular, we determine sharp bounds for of the form …

math.GM2019

Some new estimates of precision of Cusa-Huygens and Huygens approximations

Branko Malesevic, Marija Nenezic, Ling Zhu +2

In this paper we present some new upper bounds of the Cusa-Huygens and the Huygens approximations. Bounds are obtained in the forms of some polynomial and some rational functions.

math.GM2019

Some estimates of precision of the Huygens approximation

Branko Malesevic, Marija Nenezic, Ling Zhu +1

In this paper are given some estimates of precision of the Huygens approximation for right neighbourhood of zero, by determinin…