Computable Embeddings for Pairs of Linear Orders
Author:
Publisher
Springer Science and Business Media LLC
Subject
Logic,Analysis
Link
https://link.springer.com/content/pdf/10.1007/s10469-021-09639-7.pdf
Reference22 articles.
1. N. Bazhenov, H. Ganchev, and S. Vatev, “Effective embeddings for pairs of structures,” Lect. Notes Comput. Sci., 11558), Cham, Springer (2019), pp. 84-95.
2. W. Calvert, D. Cummins, J. F. Knight, and S. Miller, “Comparing classes of finite structures,” Algebra and Logic, 43, No. 6, 374-392 (2004).
3. J. Chisholm, J. F. Knight, and S. Miller, “Computable embeddings and strongly minimal theories,” J. Symb. Log., 72, No. 3, 1031-1040 (2007).
4. E. B. Fokina, J. F. Knight, A. Melnikov, S. M. Quinn, and C. M. Safranski, “Classes of Ulm type and coding rank-homogeneous trees in other structures,” J. Symb. Log., 76, No. 3, 846-869 (2011).
5. J. F. Knight, S. Miller, and M. Vanden Boom, “Turing computable embeddings,” J. Symb. Log., 72, No. 3, 901-918 (2007).
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