Add to ORKGNovikov initiated the study of the algebraic properties of quadratic forms over polynomial extensions by a far-reaching analogue of the Pontrjagin-Thom transversality construction of a Seifert surface of a knot and the infinite cyclic cover of the knot exterior. In this paper the analogy is applied to explain the relationship between the Seifert forms over a ring with involution and Blanchfield forms over the Laurent polynomial extension
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
AbstractThe cohomology groups of the Seifert manifolds are well known. In this article a method is g...
We give an explicit affine algebraic variety whose coordinate ring is isomorphic (as a W-algebra) wi...
this paper the analogy is applied to explain the relationship between the Seifert forms over a ring ...
The classification of high-dimensional μ–component boundary links motivates decomposition theorems f...
This thesis consists of three applications of Ranicki's algebraic theory of surgery to the topology ...
We calculate Blanchfield pairings of 3-manifolds. In particular, we give a formula for the Blanchfie...
A Seifert surface for a knot in ℝ³ is a compact orientable surface whose boundary is the knot. Seife...
AbstractIn this survey the cohomology rings H∗(M3;Z2) of orientable Seifert and graph manifolds are ...
We give an elementary, self-contained proof of the theorem, proven independently in 1958-9 by Crowel...
AbstractWe study a family of closed connected orientable 3-manifolds (which are examples of tetrahed...
Recently, Marian-Oprea-Pandharipande established (a generalization of) Lehn's conjecture for Segre n...
AbstractHaefliger has shown that a smooth embedding of the (4k−1)-sphere in the 6k-sphere can be kno...
We have studied E-polynomials which are combinatorial analogue of Eisenstein series. In this paper, ...
AbstractIn this paper we give a detailed analysis of the interaction between homological self-corres...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
AbstractThe cohomology groups of the Seifert manifolds are well known. In this article a method is g...
We give an explicit affine algebraic variety whose coordinate ring is isomorphic (as a W-algebra) wi...
this paper the analogy is applied to explain the relationship between the Seifert forms over a ring ...
The classification of high-dimensional μ–component boundary links motivates decomposition theorems f...
This thesis consists of three applications of Ranicki's algebraic theory of surgery to the topology ...
We calculate Blanchfield pairings of 3-manifolds. In particular, we give a formula for the Blanchfie...
A Seifert surface for a knot in ℝ³ is a compact orientable surface whose boundary is the knot. Seife...
AbstractIn this survey the cohomology rings H∗(M3;Z2) of orientable Seifert and graph manifolds are ...
We give an elementary, self-contained proof of the theorem, proven independently in 1958-9 by Crowel...
AbstractWe study a family of closed connected orientable 3-manifolds (which are examples of tetrahed...
Recently, Marian-Oprea-Pandharipande established (a generalization of) Lehn's conjecture for Segre n...
AbstractHaefliger has shown that a smooth embedding of the (4k−1)-sphere in the 6k-sphere can be kno...
We have studied E-polynomials which are combinatorial analogue of Eisenstein series. In this paper, ...
AbstractIn this paper we give a detailed analysis of the interaction between homological self-corres...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
AbstractThe cohomology groups of the Seifert manifolds are well known. In this article a method is g...
We give an explicit affine algebraic variety whose coordinate ring is isomorphic (as a W-algebra) wi...