Search Results - "Connon, Emma"

Study protocol for resolution of organ injury in acute pancreatitis (RESORP): an observational prospective cohort study by Sherif, Ahmed E, McFadyen, Rory, Boyd, Julia, Ventre, Chiara, Glenwright, Margaret, Walker, Kim, Zheng, Xiaozhong, White, Audrey, McFadyen, Laura, Connon, Emma, Damaskos, Dimitrios, Steven, Michelle, Wackett, Anthony, Thomson, Euan, Cameron, David C, MacLeod, Jill, Baxter, Shaun, Semple, Scott, Morris, David, Clark-Stewart, Saskia, Graham, Catriona, Mole, Damian J

“…IntroductionSurvivors of acute pancreatitis (AP) have shorter overall survival and increased incidence of new-onset cardiovascular, respiratory, liver and…”
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Review††Edited by Adrian Rice and Antoni MaletAll books, monographs, journal articles, and other publications (including films and other multisensory materials) relating to the history of mathematics are abstracted in the Abstracts Department. The Reviews Department prints extended reviews of selected publications.Materials for review, except books, should be sent to the Abstracts Editor, Sloan Despeaux, Western Carolina University, Cullowhee, NC 28723, USA. Books in English for review should be by Connon, Emma

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Peter Pesic Abel's Proof: An Essay on the Sources and Meaning of Mathematical Unsolvability 2003 MIT Press Cambridge, MA/London 0-262-16216-4 213 pp. $24.95 by Connon, Emma

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On $d$-dimensional cycles and the vanishing of simplicial homology by Connon, Emma

“…In this paper we introduce the notion of a $d$-dimensional cycle which is a homological generalization of the idea of a graph cycle to higher dimensions. We…”
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A criterion for a monomial ideal to have a linear resolution in characteristic 2 by Connon, Emma, Faridi, Sara

“…In this paper we give a necessary and sufficient combinatorial condition for a monomial ideal to have a linear resolution over fields of characteristic 2. We…”
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Chorded complexes and a necessary condition for a monomial ideal to have a linear resolution by Connon, Emma, Faridi, Sara

“…In this paper we extend one direction of Fr\"oberg's theorem on a combinatorial classification of quadratic monomial ideals with linear resolutions. We do this…”
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