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20072026
most citedTverberg plus constraints

33 citations · 88 across the 15 of their papers we have counts for

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math.AT2017★ 4 cited

Orthogonal shadows and index of Grassmann manifolds

Djordje Baralić, Pavle V. M. Blagojević, Roman Karasev +1

In this paper we study the action on real Grassmann manifolds and given by taking (appropriately oriented) orthogonal complemen…

math.AT2016★ 1 cited

Local multiplicity of continuous maps between manifolds

Pavle V. M. Blagojević, Roman Karasev

Let and be smooth (real or complex) manifolds, and let be equipped with some Riemannian metric. A continuous map admits a local -multipl…

math.AT2015

Hyperplane mass partitions via relative equivariant obstruction theory

Pavle V. M. Blagojević, Florian Frick, Albert Haase +1

The Grünbaum-Hadwiger-Ramos hyperplane mass partition problem was introduced by Grünbaum (1960) in a special case and in general form by Ramos (1996). It asks for the "admissible"…

math.AT2014

On complex highly regular embeddings and the extended Vassiliev conjecture

Pavle V. M. Blagojević, Frederick R. Cohen, Wolfgang Lück +1

A continuous map C^d -> C^N is a complex k-regular embedding if any k pairwise distinct points in C^d are mapped by f into k complex linearly independent vectors in C^N. Our centra…

math.AT2012★ 2 cited

The Schwarz genus of the Stiefel manifold and counting geometric configurations

Pavle Blagojević, Roman Karasev

In this paper we compute: the Schwarz genus of the Stiefel manifold with respect to the action of the Weyl group , and the Lust…

math.AT2010★ 11 cited

Extensions of theorems of Rattray and Makeev

Pavle Blagojević, Roman Karasev

We consider extensions of the Rattray theorem and two Makeev's theorems, showing that they hold for several maps, measures, or functions simultaneously, when we consider orthonorma…

math.AT2007★ 1 cited

The ideal-valued index for a dihedral group action, and mass partition by two hyperplanes

Pavle V. M. Blagojević, Günter M. Ziegler

We compute the complete Fadell-Husseini index of the 8 element dihedral group D_8 acting on S^d \times S^d, both for F_2 and for integer coefficients. This establishes the complete…