activity
20032023
most citedGeometry of pentagons: from Gauss to Robbins

8 citations · 24 across the 8 of their papers we have counts for

collaborators

8 papers

math.CO2023

Some Refinements of Formulae Involving Floor and Ceiling Functions

Luka Podrug, Dragutin Svrtan

The floor and ceiling functions appear often in mathematics and manipulating sums involving floors and ceilings is a subtle game. Fortunately, the well-known textbook Concrete Math…

math.CO2014

Some Families of Identities for Integer Partition Function

Ivica Martinjak, Dragutin Svrtan

We give a series of recursive identities for the number of partitions with exactly parts and with constraints on both the minimal difference among the parts and the minimal par…

math.CO2013

New identities for the polarized partitions and partitions with -distant parts

Ivica Martinjak, Dragutin Svrtan

In this paper we present a new class of integer partition identities. The number of partitions with d-distant parts can be represented as a sum of the number of partitions with 1-d…

math.MG2006★ 3 cited

Verification and Strengthening of the Atiyah--Sutcliffe Conjectures for Several Types of Configurations

Dragutin Svrtan, Igor Urbiha

In 2001 Sir M. F. Atiyah formulated a conjecture C1 and later with P. Sutcliffe two stronger conjectures C2 and C3. These conjectures, inspired by physics (spin-statistics theorem…

math.AG2004★ 2 cited

Atiyah-Sutcliffe Conjectures for Almost Collinear Configurations and Some New Conjectures for Symmetric Functions

Dragutin Svrtan, Igor Urbiha

In 2001 Sir M. F. Atiyah formulated a conjecture (C1) and later with P. Sutcliffe two stronger conjectures (C2) and (C3). These conjectures, inspired by physics (spin-statistics th…

math.MG2004★ 8 cited

Geometry of pentagons: from Gauss to Robbins

Dragutin Svrtan, Darko Veljan, Vladimir Volenec

An almost forgotten gem of Gauss tells us how to compute the area of a pentagon by just going around it and measuring areas of each vertex triangles (i.e. triangles whose vertices…