| 1. | Decomposition theorem of interval - value fuzzy sets
区间值模糊集合的分解定理 |
| 2. | Decomposition theorems of fuzzy rough sets
模糊粗糙集的分解定理 |
| 3. | Decomposition theorem and representation theorem of fuzzy rough sets
模糊粗糙集的分解定理及表现定理 |
| 4. | Decomposition theorem and representation theorem on rough fuzzy numbers
粗糙模糊数的分解定理和表现定理 |
| 5. | A decomposition theorem on m - spaces
空间的分解定理 |
| 6. | Lastly , by applying the representation theorem of t - measures , we get the lebesgue decomposition theorem for tco - measures
最后，我们运用t _ ?测度的积分表示定理证明了t _ ?测度的lebesgue分解定理。 |
| 7. | In 1978 and 1983 , schmidt and butnariu prove the hahn decomposition theorem for finite t - measures in a different way , respectively
在1978年和1983年， schmidt和butnariu先后分别用不同的方法证明了有限t _ ?测度的jordan分解是存在的。 |
| 8. | Then , we show that infinite t - measures just as finite too - measures also have jordan decompositions by using the corollary of hahn decomposition theorem for t - measures
而后，利用hahn分解定理的推论我们得出了“无限t _ ?测度与有限t _ ?测度一样也具有jordan分解”的结论。 |
| 9. | In our paper , we firstly prove , in a similar way to the proof of hahn decomposition theorem for signed measures , that too - measures have hahn decompositions , too
在本文中，我们首先通过采用与经典测度论中证明符号测度的hahn分解定理类似的方法证明了t _ ?测度的hahn分解定理。 |
| 10. | As we all know , measures have three decomposition theorems in classical measure theory , that is , hahn decomposition theorem , jordan decomposition theorem and lebesgue decomposition theorem
众所周知，在经典测度论中，测度有三个分解定理，即， hahn分解定理、 jordan分解定理和lebesgue分解定理。 |
