Add to ORKGLet A be a commutative Noetherian ring of dimension d. A classical result of Serre [18] asserts that if P is a projective A-module of rank> d, then P has a unimodular element. It is well known that this result is not true in general if rank P = d = dimA. Therefore, it is interesting to know the obstruction for projective A-modules of rank = dimA to hav
This is the publisher's version, also available electronically from http://projecteuclid.org/euclid....
The Euler class program was outlined, by M. V. Nori around 1990, as a possible obstruction theory fo...
AbstractIn this paper, we prove some theorems about vanishing of Euler class groups. For example, su...
AbstractLet A be a Noetherian ring of Krull dimension n containing the field of rationals. Let P be ...
AbstractLet R be a Noetherian commutative ring of dimension n>2 and let A=R[T,T−1]. Assume that the ...
Dissertation (Ph.D.)--University of Kansas, Mathematics, 2007.Let A be a commutative noetherian ring...
Let $R$ be a Noetherian commutative ring of dimension $n$, $A=R[X_1,\cdots,X_m]$ be a polynomial rin...
(1) Let R be a commutative Noetherian ring of dimension n and P a projective R[X-1,...,X-m]-module o...
This article concerns a question asked by M. V. Nori on homotopy of sections of Projective modules d...
Dedicated to the memory of Amit Roy Abstract. This paper examines the relation between the Euler cla...
AbstractLet A be a noetherian commutative ring of dimension d and L be a rank one projectiveA-module...
Let A be a commutative Noetherian ring of dimension d and let P be a projective R = A[X(1),...,X(l),...
Let $A$ be a commutative Noetherian ring of characteristic $p>0$, such that $\dim(A)=d$. Let $P$ be ...
(1) Let R be an affine algebra over an algebraically closed field of characteristic 0 with dim(R) = ...
AbstractLet A be a noetherian commutative Z[1/2]-algebra of Krull dimension d and let P be a project...
This is the publisher's version, also available electronically from http://projecteuclid.org/euclid....
The Euler class program was outlined, by M. V. Nori around 1990, as a possible obstruction theory fo...
AbstractIn this paper, we prove some theorems about vanishing of Euler class groups. For example, su...
AbstractLet A be a Noetherian ring of Krull dimension n containing the field of rationals. Let P be ...
AbstractLet R be a Noetherian commutative ring of dimension n>2 and let A=R[T,T−1]. Assume that the ...
Dissertation (Ph.D.)--University of Kansas, Mathematics, 2007.Let A be a commutative noetherian ring...
Let $R$ be a Noetherian commutative ring of dimension $n$, $A=R[X_1,\cdots,X_m]$ be a polynomial rin...
(1) Let R be a commutative Noetherian ring of dimension n and P a projective R[X-1,...,X-m]-module o...
This article concerns a question asked by M. V. Nori on homotopy of sections of Projective modules d...
Dedicated to the memory of Amit Roy Abstract. This paper examines the relation between the Euler cla...
AbstractLet A be a noetherian commutative ring of dimension d and L be a rank one projectiveA-module...
Let A be a commutative Noetherian ring of dimension d and let P be a projective R = A[X(1),...,X(l),...
Let $A$ be a commutative Noetherian ring of characteristic $p>0$, such that $\dim(A)=d$. Let $P$ be ...
(1) Let R be an affine algebra over an algebraically closed field of characteristic 0 with dim(R) = ...
AbstractLet A be a noetherian commutative Z[1/2]-algebra of Krull dimension d and let P be a project...
This is the publisher's version, also available electronically from http://projecteuclid.org/euclid....
The Euler class program was outlined, by M. V. Nori around 1990, as a possible obstruction theory fo...
AbstractIn this paper, we prove some theorems about vanishing of Euler class groups. For example, su...