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- Schur补引理Schur complementary lemma
- Schur补Schur complement
- 次Schur补Sub-Schur complement
- 对角schur补diagonally schur complement
- 引to lead
- 补to repair
- 不理refuse to acknowledge
- 广义Schur补generalized Schur complement
- 理工science and engineering
- 我们用一个关于有向重图中尤拉迹的引理来证明这个定理。We shall deduce the result from a lemma about Euler trails in directed multigraphs.
- 逼近引理approximation lemma
- 引理，辅助定理被认为是合理且被用于证明主要命题的次要命题A subsidiary proposition assumed to be valid and used to demonstrate a principal proposition.
- 利用矩阵分块的思想,主要证明了I-块严格对角占优阵的对角schur补仍然是I-块严格对角占优阵,同时利用连续性证明了I-BDD的对角schur补还是I-BDD。Author proved that diagonally schur complement of I-block strictly diagonally dominant matrices was still I-block strictly diagonally dominant matrices,and proved that the diagonally schur complements of I-BDD was still I-BDD by a continuity argument.
- 正规化引理normalization lemma
- 泵引理bump lemma
- KKM引理KKM lemma
- 五引理five lemma
- Ito引理Ito's formula
- N-P引理Neyman-Pearson fundamental lemma
- Wick引理Wick lemma
