Existence of E-0-semigroups for Arveson systems: Making two proofs into one

Skeide M

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Existence of E-0-semigroups for Arveson systems: Making two proofs into one

机译：E-0半群在Arveson系统中的存在：将两个证明合而为一

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For quite some time there were only two rather difficult and involved proofs available, the original one by Arveson and a more recent one by Liebscher, of the fact that for every Arveson system there exists an E-0-semigroup. We put together two recent short proofs, one by Skeide and one by Arveson, to obtain a simpler one, which unifies the advantages of each proof and discards their disadvantages.

机译：在相当长的一段时间内，只有两个相当困难且涉及广泛的证据，一个是Arveson的，另一个是Liebscher的，最近的一个是关于每个Arveson系统都存在一个E-0半族的事实。我们将两个最近的简短证明放在一起，一个是Skeide的，另一个是Arveson的，以得到一个更简单的证明，它统一了每个证明的优点，却舍弃了它们的缺点。

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《Infinite dimensional analysis, quantum probability, and related topics》 |2006年第3期|共6页
作者
Skeide M;
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正文语种 eng
中图分类物理学;
关键词
quantum probability; quantum dynamics; product systems; representations; noises; CONTINUOUS ANALOGS; FOCK SPACE; STATES;

机译：量子概率;量子动力学;产品系统;表示形式;噪声;连续模拟;缺陷空间;状态;

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1. Existence of E-0-semigroups for Arveson systems: Making two proofs into one [J] . Skeide M Infinite dimensional analysis, quantum probability, and related topics . 2006,第3期

机译：E-0半群在Arveson系统中的存在：将两个证明合而为一
2. On the existence of E-0-semigroups - the multiparameter case [J] . Murugan S. P., Sundar S. Infinite dimensional analysis, quantum probability, and related topics . 2018,第2期

机译：关于E-0-emigroups的存在 - MultiParameter案例
3. On the existence of E-0-semigroups [J] . Arveson W Infinite dimensional analysis, quantum probability, and related topics . 2006,第2期

机译：关于E-0半群的存在
4. THE EXISTENCE PROOF SERVICE OF THE WEB PAGES New Web Service to Get Grounds of the Existence of the Web Pages [C] . Yuka Obu, Masahiro Miyata, Juyeon Choe, International Conference on Web Information Systems and Technologies . 2009

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5. The Needs of Reason: Kant, Metaphysics, and the Proofs for the Existence of God [D] . Ferguson, Thomas Scott. 2020

机译：理性需求：康德，形而上学，以及上帝存在的证据
6. FURTHER PROOF OF THE EXISTENCE OF A SPECIFIC TETANY-PRODUCING SUBSTANCE IN THE THYMUS GLAND [O] . Eduard Uhlenhuth 2016

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7. Existence of E0–Semigroups for Arveson Systems: Making Two Proofs into One [O] . Michael Skeide 2006

机译：arveson系统E0-半群的存在性：将两个证明合二为一

Existence of E-0-semigroups for Arveson systems: Making two proofs into one

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