activity
20072015
most citedSymmetric topological complexity of projective and lens spaces

12 citations · 42 across the 11 of their papers we have counts for

collaborators

11 papers

math.MG2015★ 9 cited

On fiber diameters of continuous maps

Peter S. Landweber, Emanuel A. Lazar, Neel Patel

We present a surprisingly short proof that for any continuous map , if , then there exists no bound on the diameter of fibers of …

math.CV2014

CR structures on open manifolds

Howard Jacobowitz, Peter Landweber

We show that the vanishing of the higher dimensional homology groups of a manifold ensures that every almost CR structure of codimension may be homotoped to a CR structure. Thi…

math.CV2013★ 2 cited

Totally Real Mappings and Independent Mappings

Howard Jacobowitz, Peter Landweber

We consider two classes of smooth maps M^n\to C ^N. Definition. A map f:M^n\to C^N is called an independent map if df_1(p)\wedge...\wedge df_N (p)\neq 0. We are interested in the o…

math.CV2012★ 8 cited

Optimality for totally real immersions and independent mappings of manifolds into C^N

Pak Tung Ho, Howard Jacobowitz, Peter Landweber

The optimal target dimensions are determined for totally real immersions and for independent mappings into complex affine spaces. Our arguments are similar to those given by Forste…

math.AT2011

The integral cohomology of configuration spaces of pairs of points in real projective spaces

Carlos Dominguez, Jesus Gonzalez, Peter Landweber

We compute the integral cohomology ring of configuration spaces of two points on a given real projective space. Apart from an integral class, the resulting ring is a quotient of th…

math.AT2011★ 2 cited

Estimating the higher symmetric topological complexity of spheres

Roman Karasev, Peter Landweber

We study questions of the following type: Can one assign continuously and -equivariantly to any -tuple of distinct points on the sphere a multipath in spanning…