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Titlebook: Enzyme Handbook; Volume 8: Class 1.13 Dietmar Schomburg,D?rte Stephan Book 1994 Springer-Verlag Berlin Heidelberg 1994 ATP.Alanin.Aspartat.

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樓主: T-Lymphocyte
21#
發(fā)表于 2025-3-25 04:01:57 | 只看該作者
“Shahbano”n April 1985, the Supreme Court of India, the highest court of the land, passed a judgment in favor of Shahbano in the case of Mohammad Ahmed Khan, appellant, versus Shahbano and others, respondents.. The judgment created a furor unequaled, according to one journal, since “the great upheaval of 1857.”
22#
發(fā)表于 2025-3-25 11:22:16 | 只看該作者
Proof of Theorem 1.4, Part (i),This Chap. 12 and the next Chap. 13 are devoted to the proof of Theorem 1.4 and Theorem 1.5.
23#
發(fā)表于 2025-3-25 15:23:14 | 只看該作者
24#
發(fā)表于 2025-3-25 17:07:28 | 只看該作者
Proof of Theorem 1.3,In this chapter we prove Theorem 1.3 (Theorems 11.1 and 11.3). Just as in Chaps. 8 and 10, we make use of Agmon’s method to prove the surjectivity of the operator .. — . (Proposition 11.2).
25#
發(fā)表于 2025-3-25 20:05:47 | 只看該作者
26#
發(fā)表于 2025-3-26 03:24:49 | 只看該作者
27#
發(fā)表于 2025-3-26 05:25:24 | 只看該作者
28#
發(fā)表于 2025-3-26 10:57:42 | 只看該作者
Reweavingike Miriam Peskowitz, I appreciate dialogue among feminists and respect differences among women . among feminists. Like her I have learned a great deal from recent, sometimes heated, dialogues among feminists who have very different ideas about the pasts and futures of women.
29#
發(fā)表于 2025-3-26 14:49:00 | 只看該作者
Rates of Local Ergodic Limits of ,-Times Integrated Solution Families,We consider local ergodic limits of n-times integrated solution families for the linear Volterra equation .. Rates of optimal convergence and non-optimal convergence, and sharpness of non-optimal rate are discussed. Specialization of the result to n-times integrated semigroups and cosine functions are observed.
30#
發(fā)表于 2025-3-26 20:23:58 | 只看該作者
An Approximation Theorem of Lax Type for Semigroups of Lipschitz Operators,Let . be a Banach space with norm ∥·∥ and . a subset of .. A one-parameter family . of Lipschitz operators from . into itself is called a . on . if it satisfies the following conditions:(S1) For x ? . and . ≥ 0,.(S2) For x ?D and ., ≥ 0,.(S3) For τ > 0, there exists . .≥1such that .for . ? . and . ?[0,T]
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