良擬序 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "良擬序" in Chinese language version.

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10doi.org

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4ams.org

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4web.archive.org

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3wikipedia.org

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2jstor.org

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1st-andrews.ac.uk

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ams.org

Kruskal, J. B. Well-quasi-ordering, the tree theorem, and Vazsonyi's conjecture [良擬序、樹定理、瓦容尼猜想] (PDF). Transactions of the American Mathematical Society (American Mathematical Society). 1960-05, 95 (2): 210–225 [2021-12-24]. JSTOR 1993287. MR 0111704. doi:10.2307/1993287. （原始内容存档 (PDF)于2021-10-21）（英语）.
W. Gasarch（英语：W. Gasarch）. A survey of recursive combinatorics [遞歸組合學綜述]. Yu. L. Ershov, S.S. Goncharov, A. Nerode, J.B. Remmel, V.W. Marek (编). Handbook of Recursive Mathematics, Vol. 2 [遞歸數學手冊·卷二]. Stud. Logic Found. Math. 139. Amsterdam: North-Holland. 1998: 1041–1176. MR 1673598. doi:10.1016/S0049-237X(98)80049-9 （英语）. 尤其見第1160頁。
Nešetřil, Jaroslav; Ossona de Mendez, Patrice. Lemma 6.13. Sparsity: Graphs, Structures, and Algorithms [稀疏性：圖、結構、算法]. Algorithms and Combinatorics 28. Heidelberg: Springer. 2012: 137. ISBN 978-3-642-27874-7. MR 2920058. doi:10.1007/978-3-642-27875-4 （英语）.
Damaschke, Peter. Induced subgraphs and well-quasi-ordering [導出子圖與良擬序]. Journal of Graph Theory. 1990, 14 (4): 427–435. MR 1067237. doi:10.1002/jgt.3190140406 （英语）.

archive.org

Damaschke, Peter. Induced subgraphs and well-quasi-ordering [導出子圖與良擬序]. Journal of Graph Theory. 1990, 14 (4): 427–435. MR 1067237. doi:10.1002/jgt.3190140406 （英语）.

doi.org

Kruskal, J. B. Well-quasi-ordering, the tree theorem, and Vazsonyi's conjecture [良擬序、樹定理、瓦容尼猜想] (PDF). Transactions of the American Mathematical Society (American Mathematical Society). 1960-05, 95 (2): 210–225 [2021-12-24]. JSTOR 1993287. MR 0111704. doi:10.2307/1993287. （原始内容存档 (PDF)于2021-10-21）（英语）.
Forster, Thomas. Better-quasi-orderings and coinduction [優擬序與餘歸納]. Theoretical Computer Science. 2003, 309 (1–3): 111–123. doi:10.1016/S0304-3975(03)00131-2  （英语）.
Harzheim, Egbert. 8.2 The notions well-quasi-ordered and partially well-ordered set [第8.2節：良擬序與偏良序集之概念]. Ordered sets [有序集]. [2021-12-20]. doi:10.1007/0-387-24222-8_9. （原始内容存档于2021-12-24）（英语）.
Dickson, L. E. Finiteness of the odd perfect and primitive abundant numbers with r distinct prime factors [r個互異質因數的奇完全數與本原過剩數僅得有限]. American Journal of Mathematics（英语：American Journal of Mathematics）. 1913, 35 (4): 413–422. JSTOR 2370405. doi:10.2307/2370405 （英语）.
W. Gasarch（英语：W. Gasarch）. A survey of recursive combinatorics [遞歸組合學綜述]. Yu. L. Ershov, S.S. Goncharov, A. Nerode, J.B. Remmel, V.W. Marek (编). Handbook of Recursive Mathematics, Vol. 2 [遞歸數學手冊·卷二]. Stud. Logic Found. Math. 139. Amsterdam: North-Holland. 1998: 1041–1176. MR 1673598. doi:10.1016/S0049-237X(98)80049-9 （英语）. 尤其見第1160頁。
Higman, G. Ordering by divisibility in abstract algebras [抽象代數中，按整除排序]. Proceedings of the London Mathematical Society. 1952, 2: 326–336. doi:10.1112/plms/s3-2.1.326 （英语）.
Nash-Williams, C. On well-quasi-ordering infinite trees [將無窮樹良擬序]. Mathematical Proceedings of the Cambridge Philosophical Society. 1965, 61 (3): 697–720. doi:10.1017/S0305004100039062 （英语）.
Kühn, D. On well-quasi-ordering infinite trees – Nash–Williams's theorem revisited [將無窮樹良擬序——再論納許-威廉斯定理]. Mathematical Proceedings of the Cambridge Philosophical Society. 2001, 130 (3): 401–408. doi:10.1017/S0305004101005011 （英语）.
Nešetřil, Jaroslav; Ossona de Mendez, Patrice. Lemma 6.13. Sparsity: Graphs, Structures, and Algorithms [稀疏性：圖、結構、算法]. Algorithms and Combinatorics 28. Heidelberg: Springer. 2012: 137. ISBN 978-3-642-27874-7. MR 2920058. doi:10.1007/978-3-642-27875-4 （英语）.
Damaschke, Peter. Induced subgraphs and well-quasi-ordering [導出子圖與良擬序]. Journal of Graph Theory. 1990, 14 (4): 427–435. MR 1067237. doi:10.1002/jgt.3190140406 （英语）.

google.co.uk

Milner, E. C. Basic WQO- and BQO-theory [基礎WQO與BQO論]. Rival, I. (编). Graphs and Order. The Role of Graphs in the Theory of Ordered Sets and Its Applications [圖與序：有序集理論中，圖的角色，及應用]. D. Reidel Publishing Co. 1985: 487–502 [2021-12-24]. ISBN 90-277-1943-8. （原始内容存档于2021-12-24）（英语）. no real gain in generality is obtained by considering quasi-orders rather than partial orders… it is simply more convenient to do so.
Harzheim, Egbert. 8.2 The notions well-quasi-ordered and partially well-ordered set [第8.2節：良擬序與偏良序集之概念]. Ordered sets [有序集]. [2021-12-20]. doi:10.1007/0-387-24222-8_9. （原始内容存档于2021-12-24）（英语）.

jstor.org

Kruskal, J. B. Well-quasi-ordering, the tree theorem, and Vazsonyi's conjecture [良擬序、樹定理、瓦容尼猜想] (PDF). Transactions of the American Mathematical Society (American Mathematical Society). 1960-05, 95 (2): 210–225 [2021-12-24]. JSTOR 1993287. MR 0111704. doi:10.2307/1993287. （原始内容存档 (PDF)于2021-10-21）（英语）.
Dickson, L. E. Finiteness of the odd perfect and primitive abundant numbers with r distinct prime factors [r個互異質因數的奇完全數與本原過剩數僅得有限]. American Journal of Mathematics（英语：American Journal of Mathematics）. 1913, 35 (4): 413–422. JSTOR 2370405. doi:10.2307/2370405 （英语）.

st-andrews.ac.uk

www-groups.mcs.st-andrews.ac.uk

Ruškuc, Nik. Well quasi-order in combinatorics and algebra [組合與代數之良擬序] (PDF). 2015 [2021-12-24]. （原始内容存档 (PDF)于2021-12-24）（英语）.

web.archive.org

Kruskal, J. B. Well-quasi-ordering, the tree theorem, and Vazsonyi's conjecture [良擬序、樹定理、瓦容尼猜想] (PDF). Transactions of the American Mathematical Society (American Mathematical Society). 1960-05, 95 (2): 210–225 [2021-12-24]. JSTOR 1993287. MR 0111704. doi:10.2307/1993287. （原始内容存档 (PDF)于2021-10-21）（英语）.
Milner, E. C. Basic WQO- and BQO-theory [基礎WQO與BQO論]. Rival, I. (编). Graphs and Order. The Role of Graphs in the Theory of Ordered Sets and Its Applications [圖與序：有序集理論中，圖的角色，及應用]. D. Reidel Publishing Co. 1985: 487–502 [2021-12-24]. ISBN 90-277-1943-8. （原始内容存档于2021-12-24）（英语）. no real gain in generality is obtained by considering quasi-orders rather than partial orders… it is simply more convenient to do so.
Harzheim, Egbert. 8.2 The notions well-quasi-ordered and partially well-ordered set [第8.2節：良擬序與偏良序集之概念]. Ordered sets [有序集]. [2021-12-20]. doi:10.1007/0-387-24222-8_9. （原始内容存档于2021-12-24）（英语）.
Ruškuc, Nik. Well quasi-order in combinatorics and algebra [組合與代數之良擬序] (PDF). 2015 [2021-12-24]. （原始内容存档 (PDF)于2021-12-24）（英语）.

wikipedia.org

en.wikipedia.org

即拓撲圖子式（英语：topological minor）關係。
Dickson, L. E. Finiteness of the odd perfect and primitive abundant numbers with r distinct prime factors [r個互異質因數的奇完全數與本原過剩數僅得有限]. American Journal of Mathematics（英语：American Journal of Mathematics）. 1913, 35 (4): 413–422. JSTOR 2370405. doi:10.2307/2370405 （英语）.
W. Gasarch（英语：W. Gasarch）. A survey of recursive combinatorics [遞歸組合學綜述]. Yu. L. Ershov, S.S. Goncharov, A. Nerode, J.B. Remmel, V.W. Marek (编). Handbook of Recursive Mathematics, Vol. 2 [遞歸數學手冊·卷二]. Stud. Logic Found. Math. 139. Amsterdam: North-Holland. 1998: 1041–1176. MR 1673598. doi:10.1016/S0049-237X(98)80049-9 （英语）. 尤其見第1160頁。