Linear model theory for Lipschitz structures-Reference-Cited by-同舟云学术

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Linear model theory for Lipschitz structures

Published:2014-08-26 Issue:7-8 Volume:53 Page:897-927
ISSN:0933-5846
Container-title:Archive for Mathematical Logic
language:en
Short-container-title:Arch. Math. Logic

Author:

Bagheri Seyed-Mohammad

Publisher

Springer Science and Business Media LLC

Subject

Logic,Philosophy

Link

http://link.springer.com/content/pdf/10.1007/s00153-014-0395-6.pdf

Reference11 articles.

1. Aliprantis C.D., Burkinshaw O.: Positive Operators. Springer, Berlin (2006)

2. Bagheri S.M.: A Łoś type theorem for linear metric formulas. Math. Log. Q. 56(1), 78–84 (2010)

3. Bagheri S.M., Safari R.: Preservation theorems in linear continuous logic. Math. Log. Q. 60(3), 168–176 (2014)

4. Ben-Yaacov, I., Berenstein, A., Henson, C.W., Usvyatsov, A.: Model theory for metric structures. Model theory with Applications to Algebra and Analysis, vol. 2 (Zoe Chatzidakis, Dugald Macpherson, Anand Pillay, and Alex Wilkie, eds.), London Math Society Lecture Note Series, vol. 350, Cambridge University Press, pp. 315–427 (2008)

5. Berenstein A.: Definable subgroups of measure algebras. Math. Log. Q. 52(4), 367–374 (2006)

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3. Linear Formulas in Continuous Logic;Iranian Journal of Mathematical Sciences and Informatics;2022-09-01

4. The isomorphism theorem for linear fragments of continuous logic;Mathematical Logic Quarterly;2021-05

5. Maximality of linear continuous logic;Mathematical Logic Quarterly;2018-07

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