4 citations · 9 across the 3 of their papers we have counts for
3 papers
math.GT2008★ 4 cited
Geometric approach towards stable homotopy groups of spheres. The Kervaire invariant II
Petr M. Akhmet'ev
The notion of the geometrical --control of self-intersection of a skew-framed immersion and the notion of the -structure (the cyclic structure)…
math.GT2008★ 1 cited
Geometric approach towards stable homotopy groups of spheres. The Steenrod-Hopf invariant I
Petr M. Akhmet'ev
In this paper a geometric approach toward stable homotopy groups of spheres, based on the Pontrjagin-Thom construction is proposed. From this approach a new proof of Hopf Invariant…
math.AT2007★ 4 cited
Geometric approach towards stable homotopy groups of spheres. The Hopf invariant
Petr M. Akhmet'ev
We develop a geometric approach to stable homotopy groups of spheres in the spirit of the work of Pontrjagin and Rokhlin. A new proof of the Hopf Invariant One Theorem by J.F.Adams…