Skip to main content

In this recent paper, Kozlov gives a sufficient condition for an acyclic matching on a CW complex to be a wedge of spheres (it is, unfortunately, not sufficientnecessary)

In this recent paper, Kozlov gives a sufficient condition for an acyclic matching on a CW complex to be a wedge of spheres (it is, unfortunately, not sufficient)

In this recent paper, Kozlov gives a sufficient condition for an acyclic matching on a CW complex to be a wedge of spheres (it is, unfortunately, not necessary)

Source Link

In this recent paper, Kozlov gives a sufficient condition for an acyclic matching on a CW complex to be a wedge of spheres (it is, unfortunately, not sufficient)