|
[1] Y. Aoki, Orthocompactness of inverse limits and products, Tsukuba J. Math. 4 (1980), 241-255.
[2] D. K. Burke, Covering properties, Handbook of Set Thoretic Topology, Chapter 9, K. Kunen and J. Vaughan, eds., Horth-Holland, Amsterdam, 1984, pp. 347-422.
[3] K. Chiba, Normality of inverse limits, Math. Japon. 35(5) (1990), 959-970.
[4] K. Chiba, -refinability in products, Questions Answers Gen. Topology 10 (1992), 173-178.
[5] K. Chiba, Covering properties of inverse limits, Questions Answers Gen. Topology 20(2) (2002), 101-114.
[6] K. Chiba, Expandabilities and covering properties of inverse limits, Rep. Fac. Sci. Shizuoka Uni. 37 (2003), 1-18.
[7] K. Chiba, Property and property of inverse limits, Questions Answers Gen. Topology 22(2) (2004), 169-180.
[8] K. Chiba, Strong paracompactness and w-dq-refinability of inverse limits, Proc. Amer. Math. Soc. 134(4) (2006), 1213-1221.
[9] K. Chiba and Y. Yajima, Covering properties of inverse limits. II, Topology Proc. 27(1) (2003), 1-22.
[10] R. Engelking, General Topology, Polish Scientific Publishers, Warszawa, 1988.
[11] Y. Katuta, Expandability and its generalizations, Fund. Math. 87 (1975), 231-250.
[12] K. Nagami, Countable paracompactness of inverse limits and products, Fund. Math. 73 (1972), 261-270.
[13] J. C. Smith, Irreducible spaces and property Topology Proc. 5 (1980), 187-200.
[14] P. Zhu, On inverse limits and Tychonoff products of almost expandable class, Indian J. Pure Appl. Math. 34(4) (2003), 579-585.
[15] P. Zhu, Inverse limits and infinite products of expandable spaces, Sci. Math. Jpn. 65(2) (2007), 173-178. |