首页> 外文期刊>Computational complexity >EFFICIENT ALGORITHM FOR COMPUTING THE EULER-POINCARE CHARACTERISTIC OF A SEMI-ALGEBRAIC SET DEFINED BY FEW QUADRATIC INEQUALITIES
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EFFICIENT ALGORITHM FOR COMPUTING THE EULER-POINCARE CHARACTERISTIC OF A SEMI-ALGEBRAIC SET DEFINED BY FEW QUADRATIC INEQUALITIES

机译:由几次不等式定义的半代数集的Euler-Poincare特征的有效算法

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摘要

We present an algorithm which takes as input a closed semi-algebraic set, S is contained in R~k, defined by P_1 ≤ 0,...,P_l ≤ 0, P_i ∈ R[X_1,...,X_k], deg(P_i) ≤ 2, and computes the Euler-Poincare characteristic of 5. The complexity of the algorithm is k~(O(l)).
机译:我们提出了一种算法,它以一个封闭的半代数集作为输入,其中S包含在R〜k中,定义为P_1≤0,...,P_l≤0,P_i∈R [X_1,...,X_k], deg(P_i)≤2,并计算5的Euler-Poincare特征。算法的复杂度为k〜(O(l))。

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