摘要
For an ordered field （K, T） and an ideal I of the polynomial ring K [x<sub>1</sub>, …, x<sub>n</sub>], the construction of the generalized real radical I<sup>(</sup>1/（T,U,W） of I is investigated. When （K, T） satisfies some computational requirements, a method of computing I<sup>(</sup>1/（T,U,W） is presented.
For an ordered field (K,T) and an idealI of the polynomial ring $K\left[ {x_1 , \cdots ,x_n } \right]$ , the construction of the generalized real radical $^{\left( {T,U,W} \right)} \sqrt I $ ofI is investigated. When (K,T) satisfies some computational requirements, a method of computing $^{\left( {T,U,W} \right)} \sqrt I $ is presented.
基金
Project supported by the National Natural Science Foundation of China (Grant No. 19661002)
the Climbing Project
