activity
20072015
most citedA proof of two conjectures of Chao-Ping Chen for inverse trigonometric functions

24 citations · 35 across the 11 of their papers we have counts for

collaborators

13 papers

cs.CY2015

Visualization in teaching and learning mathematics in elementary, secondary and higher education

Branko Malesevic, Ivana Jovovic, Bojan Banjac

In this paper we present our experience in using visualization in mathematics education. The experience with our university courses: "Computer tools in matematics" and "Symbolic al…

math.CA2015★ 24 cited

A proof of two conjectures of Chao-Ping Chen for inverse trigonometric functions

Branko Malesevic, Bojan Banjac, Ivana Jovovic

In this paper we prove two conjectures stated by Chao-Ping Chen in [Int. Trans. Spec. Funct. 23:12 (2012), 865--873], using a method for proving inequalities of mixed trigonometric…

math.HO2014★ 2 cited

A method for extraction of arcs of the algebraic curves

Branko Malesevic, Maja Petrovic, Bojan Banjac +2

In this paper we present a method for extraction of arcs of the algebraic curves of the higher order. Method is applied on conics, Cartesian ovals, trifocal curves and generalized…

math.SP2014

A Note on the Reduction Formulas for Some Systems of Linear Operator Equations

Ivana Jovovic, Branko Malesevic

We consider partial and total reduction of a nonhomogeneous linear system of the operator equations with the system matrix in the same particular form as in paper [N. Shayanfar, M.…

cs.GR2013★ 7 cited

Application of polynomial texture mapping in process of digitalization of cultural heritage

Branko Malesevic, Ratko Obradovic, Bojan Banjac +2

In this paper we present modern texture mapping techniques and several applications of polynomial texture mapping in cultural heritage programs. We also consider some well-known an…

math.RA2013

A note on solutions of the matrix equation AXB=C

Ivana V. Jovovic, Branko J. Malesevic

This paper deals with necessary and sufficient condition for consistency of the matrix equation . We will be concerned with the minimal number of free parameters in Penros…

math.RA2013

A note on solutions of linear systems

Branko Malesevic, Ivana Jovovic, Milica Makragic +1

In this paper we will consider Rohde's general form of {1}-inverse of a matrix A. The necessary and sufficient condition for consistency of a linear system Ax=c will be represented…

math.CO2010

Some enumerations of non-trivial compositions of the differential operations and the directional derivative

Ivana Jovovic, Branko Malesevic

This paper deals with the enumeration of the higher order non-trivial compositions of the differential operations and the directional derivative in the space (). We…

cs.MS2010

Groebner bases in Java with applications in computer graphics

Branko J. Malesevic, Ivana V. Jovovic, Milan Z. Campara

In this paper we present a Java implementation of the algorithm that computes Buchbereger's and reduced Groebner's basis step by step. The Java application enables graphical repres…

math.RA2008

Differential transcendency in the theory of linear differential systems with constant coefficients

Branko Malesevic, Dragana Todoric, Ivana Jovovic +1

In this paper we consider a reduction of a non-homogeneous linear system of first order operator equations to a totally reduced system. Obtained results are applied to Cauchy probl…

math.RA2008

Formulae of Partial Reduction for Linear Systems of First Order Operator Equations

Branko Malesevic, Dragana Todoric, Ivana Jovovic +1

This paper deals with reduction of non-homogeneous linear systems of first order operator equations with constant coefficients. An equivalent reduced system, consisting of higher o…

math.CO2007★ 1 cited

The Compositions of the Differential Operations and Gateaux Directional Derivative

Branko J. Malesevic, Ivana V. Jovovic

In this paper we determine the number of the meaningful compositions of higher order of the differential operations and Gateaux directional derivative.

math.GM2007★ 1 cited

A procedure for finding the k-th power of a matrix

Branko Malesevic, Ivana Jovovic

We give a new procedure in Maple for finding the k-th power of a martix. The algorithm is based on the article [1].