Box 2
Contains 16 Results:
Characteristics of webs, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Webs, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Description of dendron, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Notes on arcs, sliding arcs, spanning arcs, and pseudo-arcs, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Spaces, normal spaces, and decomposition of Euclidean spaces, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Monotone mapping of S³ and monotone decomposition of E³, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Decomposition spaces, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Decomposition of E³, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Segment decomposition, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Solenoids, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Conditions under which a 3-Manifolds is S³, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Topology of E³, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Radial engulfing and homeomorphism, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Locally tame complexes are tame and tame cantor sets in E³, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Theorems of lemma, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.
Dehn's lemma, undated
The R. H. Bing papers consist of research and conference notes, correspondence, and publications linked to his research in Geometric Topology while a professor of mathematics at the University of Wisconsin at Madison and the University of Texas at Austin. His research later produced figures reflecting his life’s works, such as the well known, “Dog Bone” model.