In the first paper with the same title the authors were able to determine all partially oriented flag manifolds that are stably parallelizable or parallelizable, apart from four infinite families that were undecided. Here, using more delicate techniques (mainly K-theory), we settle these previously undecided families and show that none of the manifolds in them is stably parallelizable, apart from one 30-dimensional manifold which still remains undecided
Problem topology is the key to efficient parallelization support for partially regular applications....
We give a new elementary proof of the parallelizability of closed orientable 3-manifolds. We use as ...
We introduce the concept of parallelism in diagram geometry, we apply it to a new gluing concept tha...
This paper solves the questions of stable parallelizability and paral-lelizability for the family of...
It was shown by Trew and Zvengrowski that the only Grassmann manifolds that are stably parallelizabl...
Abstract. We prove a stability theorem for families of holomorphically-parallelizable manifolds
After surveying existing proofs that every closed, orientable 3-manifold is parallelizable, we give ...
We prove a stability theorem for families of holomorphically parallelizable manifolds in the categor...
We introduce the concept of parallelism in diagram geometry, we apply it to a new gluing concept tha...
Using Problem Topology in Parallelization by Lorie M. Liebrock Problem topology is the key to effic...
Massachusetts Institute of Technology. Dept. of Mathematics. Thesis. 1965. Ph.D.Ph.D
EnProblems involving the idea of parallelism occur in finite geometry and in graph theory. This arti...
WOS:000544809000004In Euclidean space, there exist four theorems which show that S-n sphere is not p...
The main aim of this thesis is to make some contribution to the theory of the tangent bundle of a sm...
We prove that no 14-connected (resp. 30-connected) stably parallelizable manifold ▫$N^{30}$▫ (resp. ...
Problem topology is the key to efficient parallelization support for partially regular applications....
We give a new elementary proof of the parallelizability of closed orientable 3-manifolds. We use as ...
We introduce the concept of parallelism in diagram geometry, we apply it to a new gluing concept tha...
This paper solves the questions of stable parallelizability and paral-lelizability for the family of...
It was shown by Trew and Zvengrowski that the only Grassmann manifolds that are stably parallelizabl...
Abstract. We prove a stability theorem for families of holomorphically-parallelizable manifolds
After surveying existing proofs that every closed, orientable 3-manifold is parallelizable, we give ...
We prove a stability theorem for families of holomorphically parallelizable manifolds in the categor...
We introduce the concept of parallelism in diagram geometry, we apply it to a new gluing concept tha...
Using Problem Topology in Parallelization by Lorie M. Liebrock Problem topology is the key to effic...
Massachusetts Institute of Technology. Dept. of Mathematics. Thesis. 1965. Ph.D.Ph.D
EnProblems involving the idea of parallelism occur in finite geometry and in graph theory. This arti...
WOS:000544809000004In Euclidean space, there exist four theorems which show that S-n sphere is not p...
The main aim of this thesis is to make some contribution to the theory of the tangent bundle of a sm...
We prove that no 14-connected (resp. 30-connected) stably parallelizable manifold ▫$N^{30}$▫ (resp. ...
Problem topology is the key to efficient parallelization support for partially regular applications....
We give a new elementary proof of the parallelizability of closed orientable 3-manifolds. We use as ...
We introduce the concept of parallelism in diagram geometry, we apply it to a new gluing concept tha...