1) Real spectral mapping theorem
实谱映象定理
2) mapping theorem
映象定理
1.
As applications of the above zero theorem, we deduce many new mapping theorems.
作为上述零点定理的应用，当Ｔ，Ｃ为奇算子时，我们获得一些新的映象定理。
3) spectral mapping theorem
谱映射定理
1.
The representation theorem about n\|times integrated semigroup with the generator being closed operator is obtained; Based on the relation of integrated semigroup and C \|semigroup, the spectral mapping theorem about integrated semigroup is also obtained.
得到了生成元为闭算子的 n次积分半群的表示定理 ;并根据积分半群与 C半群的关系 ,进而得到了 n次积分半群的谱映射定理 。
2.
In this paper, we discuss some properties of integrated C-semigroups without the assumption of exponential boundedness and prove their spectral mapping theorems.
第二节讨论了积分Ｃ－半群的谱映射定理。
3.
Also,a new spectrum corresponding to the consistent invertibility is defined and the spectral mapping theorem for this new spectrum is studied.
),得到了该谱集的谱映射定理:设A为Hilbert空间上的有界线性算子,则谱集1σ(A)满足谱映射定理当且仅当1σ(A)=。
4) solid mapping
实体映象
6) texture mapping
纹理映象
补充资料：实谱
1.犹实录。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条