This paper studies a multiple-input single-output non-orthogonal multiple access cognitive
radio network relying on simultaneous wireless information and power transfer. A realistic …

A common technique for producing a new model category structure is to lift the fibrations and
weak equivalences of an existing model structure along a right adjoint. Formally dual but …

Graduate students and researchers alike will benefit from this treatment of classical and
modern topics in homotopy theory of topological spaces with an emphasis on cubical …

In homotopy category away from $2 $, we decompose a simply connected closed $7 $-
manifold into indecomposable pieces after suspension. As an immediate consequence, this …

In this book we want to explore aspects of coherence in homological algebra, that already
appear in the classical situation of abelian groups or abelian categories. Lattices of …

We prove existence resultsa la Jeff Smith for left-induced model category structures, of which
the injective model structure on a diagram category is an important example. We further …

The homotopy types of G2-gauge groups - ScienceDirect Skip to main contentSkip to article
Elsevier logo Journals & Books Search RegisterSign in View PDF Download full issue Search …

Toric topology emerged in the end of the 1990s on the borders of equivariant topology,
algebraic and symplectic geometry, combinatorics and commutative algebra. It has quickly …

Methods are developed to relate the action of a principal fibration to relative Whitehead
products in order to determine the homotopy type of certain spaces. The methods are …

We show that the invariants $ ev_n $ of long knots in a $3 $-manifold, produced from
embedding calculus, are surjective for all $ n\geq1 $. On one hand, this solves some of the …