Finally, we prove that {T*(t)}t 0 is strongly continuous on Y* = D(A*} , and in this case the generator isThe second is the central part of the paper.
最后证明了{T~*(t)}_(t≥0)在上是强连续的，且这时生成元为。 第二章是本文的核心内容。
参考来源 - 对偶空间上的弱～*连续算子半群·2,447,543篇论文数据，部分数据来源于NoteExpress
The result derived extends persistence of norm continuity of linear strongly continuous semigroups and enriches theory of semigroups of nonlinear operators.
结论推广了线性算子半群的范数连续性质保持，丰富和完善了非线性算子半群的理论。
Chapter 2 is preliminaries, mainly including some definitions and basic properties on strongly continuous semigroups, integrated semigroups and pseudo al-most automorphic functions.
主要包括强连续半群、积分半群与拟概自守函数的定义与基本性质。
For example, if is continuous and strongly unimodal, he argues that convergence to a minimizer is guaranteed.
比如，如果f是连续和强单峰的，他声称可以保证收敛到最小值。
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