activity
20022023
most citedVector bundles over iterated suspensions of stunted real projective spaces

8 citations · 19 across the 6 of their papers we have counts for

collaborators

6 papers

math.AT2023★ 1 cited

-triviality of low dimensional manifolds

Aritra C Bhattacharya, Bikramjit Kundu, Aniruddha C Naolekar

A space is -trivial if for every real vector bundle over the total Stiefel-Whitney class is 1. It follows from a result of Milnor that if is an orientable…

math.AT2013★ 4 cited

On trivialities of Chern classes

Aniruddha C. Naolekar, Ajay Singh Thakur

A finite -complex is -trivial if for every complex vector bundle over , the total Chern class . In this note we completely determine when each of the foll…

math.AT2012★ 8 cited

Vector bundles over iterated suspensions of stunted real projective spaces

Aniruddha C. Naolekar, Ajay Singh Thakur

Let . In this note we completely determine the values of for which the total Stiefel-Whitney class for a…

math.AT2012★ 3 cited

Characteristic rank of vector bundles over Stiefel manifolds

Július Korbaš, Aniruddha C. Naolekar, Ajay Singh Thakur

The characteristic rank of a vector bundle over a finite connected -complex is by definition the largest integer , , such that every coh…

math.AT2012★ 3 cited

Note on the Characteristic rank of Vector bundles

Aniruddha C. Naolekar, Ajay Singh Thakur

We define the notion of characteristic rank, , of a real vector bundle over a connected finite -complex . This is a bundle-dependent version of t…

math.GR2002

Bounded automorphisms and quasi-isometries of finitely generated groups

Aniruddha C. Naolekar, Parameswaran Sankaran

Let G be any finitely generated infinite group. Denote by K(G) the FC-centre of G, i.e., the subgroup of all elements of G whose centralizers are of finite index in G. Let QI(G) de…