Maximum Overhang of Sticky Stacks

Q4 Mathematics
Zsolt Lengvárszky, Debbie Shepherd
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引用次数: 0

Abstract

SummaryWe consider a variation of the “overhang” problem where blocks stick together.MSC: 70C20 AcknowledgmentsZsolt Lengvárszky is the recipient of the Miriam Sklar endowed professorship. This research was supported in part by the Louisiana Board of Regents Endowed Professor/Chair Program.Additional informationNotes on contributorsZsolt LengvárszkyZSOLT LENGVÁRSZKY (MR Author ID: 112490) received his degrees from the University of Szeged, Hungary, and the University of South Carolina. He joined the faculty of the Louisiana State University, Shreveport in 2008. His mathematical interests include lattice theory and the mathematics of paper folding.Debbie ShepherdDeborah K. Shepherd received her Ph. D. in Computational Analysis and Modeling from Louisiana Tech University in 2001. Her MS in Mathematics is from Southern Illinois University, Edwardsville. She is currently an associate professor at Louisiana State University, Shreveport. Her primary research interests are in statistical quality control.
粘性堆栈的最大悬垂
我们考虑“悬垂”问题的一种变体,即块粘在一起。szsolt Lengvárszky是Miriam Sklar捐赠教授职位的获得者。这项研究得到了路易斯安那州校董会教授/主席项目的部分支持。szsolt LengvárszkyZSOLT LENGVÁRSZKY (MR作者ID: 112490)获得了匈牙利塞格德大学和南卡罗莱纳大学的学位。他于2008年加入路易斯安那州立大学什里夫波特分校。他的数学兴趣包括格理论和折纸数学。deborah K. Shepherd, 2001年在路易斯安那理工大学获得计算分析和建模博士学位。她在爱德华兹维尔的南伊利诺伊大学获得数学硕士学位。她目前是路易斯安那州立大学什里夫波特分校的副教授。她的主要研究兴趣是统计质量控制。
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来源期刊
Mathematics Magazine
Mathematics Magazine Mathematics-Mathematics (all)
CiteScore
0.20
自引率
0.00%
发文量
68
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