On some generalization of order cancellation law for subsets of topological vector space

[1] J. Grzybowski, H. Przybycień, Order Cancellation Law in a Semigroup of Closed Convex Sets, Taiwanese Journal of Mathematics vol. 26 issue 6 (2022) p. 1281-1302 Search in Google Scholar

[2] K. Kolczyńska - Przybycień, H. Przybycień, A note on cancellation law for p−convex sets, New Zealand Journal of Mathematics, 49 (2019),11-13. Search in Google Scholar

[3] K. Kolczyńska - Przybycień, H. Przybycień, A note on cancellation law for subsets of topolgical groups, Transactions of A. Razmadze Mathematical Institute Vol. 176 (2022), issue 2, 225227. Search in Google Scholar

[4] H. Przybycień, A note on closedness of algebraic sum of sets, Tblisi Mathematical Journal 9 (2)(2016) p. 71-74. Search in Google Scholar

[5] H. Rådström, An Embedding Theorem for Spaces of Convex Sets, Proc. Amer. Math. Soc. 3 (1952), 165169. Search in Google Scholar

[6] S. M. Robinson, An embedding theorem for unbounded convex sets, Madison Mathematics Research Center, The University of Wisconsin, Technical Summary Report no. 1321, (1973), 123. Search in Google Scholar

[7] R. Urbański,A generalization of the Minkowski-Rdstrm-Hrmander theorem,, Bull. Acad. Polon. Sci. Sr. Sci. Math. Astronom. Phys.24 (1976), 709-715. Search in Google Scholar

[8] R. Urbański, A note on the law of cancellation for p−convex sets Archiv der Mathematik 46(5) (1986), 445-446. Search in Google Scholar