Reciprocal domains and Cohen–Macaulay d-complexes in Rd Ezra Miller∗ and Victor Reiner∗ School of Mathematics, University of Minnesota, Minneapolis, MN 55455, USA , Submitted: S

First Page		Document Content
Date: 2004-12-09 18:26:55 Commutative algebra Algebraic geometry Algebraic combinatorics Algebraic topology Topological spaces Cohen–Macaulay ring Stanley–Reisner ring Combinatorial commutative algebra Simplicial complex Abstract algebra Mathematics Algebra		Reciprocal domains and Cohen–Macaulay d-complexes in Rd Ezra Miller∗ and Victor Reiner∗ School of Mathematics, University of Minnesota, Minneapolis, MN 55455, USA , Submitted: S Add to Reading List Source URL: www.math.duke.edu Download Document from Source Website File Size: 135,98 KB Share Document on Facebook

	TOPOLOGY QUALIFYING EXAM SYLLABUS Mathematics 205A. Text: J. Munkres, Topology. Supplementary texts W. Sutherland, Introduction to Metric and Topological Spaces. A. Hatcher Algebraic Topology. Part 1: Point Set Topology DocID: 1uO3E - View Document
	SUBSPACES OF PSEUDORADIAL SPACES Martin Sleziak Abstract. We prove that every topological space (T0 -space, T1 -space) can be embedded in a pseudoradial space (in a pseudoradial T0 -space, T1 -space). This DocID: 1uFSH - View Document
	CONVERGENCE PETE L. CLARK Contents 1. Introduction: Convergence Via Sequences and Beyond 2. Sequences in Topological Spaces DocID: 1uETe - View Document
	Math. Appl), 83–90 DOI: maA REMARK ON EXTREMALLY µ-DISCONNECTED GENERALIZED TOPOLOGICAL SPACES BRIJ KISHORE TYAGI and HARSH V. S. CHAUHAN DocID: 1usIH - View Document
	nets.tex November 6, 2007 http://thales.doa.fmph.uniba.sk/sleziak/texty/rozne/trf/ In these notes I have put together some basic material concerning various notions of convergence in topological spaces. The results menti DocID: 1tTnF - View Document