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- T Gaffney, L Friedrich, +6 authors J Ryals
- Science
- 1993

It has been proposed that salicylic acid acts as an endogenous signal responsible for inducing systemic acquired resistance in plants. The contribution of salicylic acid to systemic acquired resistance was investigated in transgenic tobacco plants harboring a bacterial gene encoding salicylate hydroxylase, which converts salicylic acid to catechol.… (More)

- T P Delaney, S Uknes, +8 authors J Ryals
- Science
- 1994

Transgenic tobacco and Arabidopsis thaliana expressing the bacterial enzyme salicylate hydroxylase cannot accumulate salicylic acid (SA). This defect not only makes the plants unable to induce systemic acquired resistance, but also leads to increased susceptibility to viral, fungal, and bacterial pathogens. The enhanced susceptibility extends even to… (More)

We establish the principle of specialization of integral dependence for submodules of finite colength of free modules, as part of the general algebraic-geometric theory of the Buchsbaum–Rim multiplicity. Then we apply the principle to the study of equisingularity of ICIS germs, obtaining results for such equisin-gularity conditions as Whitney's Condition A,… (More)

- Terence Gaffney, Robert Gassler, ROBERT GASSLER
- 1999

We define the Segre numbers of an ideal as a generalization of the mul-tiplicity of an ideal of finite colength. We prove generalizations of various theorems involving the multiplicity of an ideal such as a principle of specialization of integral dependence, the Rees-Böger theorem, and the formula for the multiplicity of the product of two ideals. These… (More)

- Terence Gaffney
- 2004

- Terence Gaffney, Marie A Vitulli
- 2008

We describe some basic facts about the weak subintegral closure of ideals in both the algebraic and complex-analytic settings. We focus on the analogy between results on the integral closure of ideals and modules and the weak subintegral closure of an ideal. We start by giving a geometric interpretation of the Reid-Roberts-Singh criterion for when an… (More)

- Terence Gaffney
- 2008

The theory of the integral closure of modules provides a powerful tool for studying strat-ification conditions which are connected with limits of linear spaces. It gives an expression which is both algebraic and geometric for these conditions. This connection allows one to control many geometric phenomena through associated numerical invariants. This paper… (More)

- Terence Gaffney
- 2008

We give a condition to guarantee the existence of a Milnor fibration for real map germs of corank 1, which include cases that are not L-maps in the sense of Massey. Our approach exploits the structure of a family of functions.