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Titlebook: Advances in Mathematical Sciences; AWM Research Symposi Bahar Acu,Donatella Danielli,Miranda Teboh-Ewungke Book 2020 The Author(s) and the

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發(fā)表于 2025-3-21 19:34:37 | 只看該作者 |倒序瀏覽 |閱讀模式
期刊全稱Advances in Mathematical Sciences
期刊簡稱AWM Research Symposi
影響因子2023Bahar Acu,Donatella Danielli,Miranda Teboh-Ewungke
視頻videohttp://file.papertrans.cn/149/148824/148824.mp4
發(fā)行地址Presents cutting-edge research, which disseminates knowledge and facilitates awareness of novel advances by members of the math community.Features research by women mathematicians, which counteracts t
學(xué)科分類Association for Women in Mathematics Series
圖書封面Titlebook: Advances in Mathematical Sciences; AWM Research Symposi Bahar Acu,Donatella Danielli,Miranda Teboh-Ewungke Book 2020 The Author(s) and the
影響因子.This volume highlights the mathematical research presented at the 2019 Association for Women in Mathematics (AWM) Research Symposium held at Rice University, April 6-7, 2019. The symposium showcased research from women across the mathematical sciences working in academia, government, and industry, as well as featured women across the career spectrum: undergraduates, graduate students, postdocs, and professionals.?.The book is divided into eight parts, opening with a plenary talk and followed by a combination of research paper contributions and survey papers in the different areas of mathematics represented at the symposium:?.algebraic combinatorics and graph theory?.algebraic biology.commutative algebra.analysis, probability, and PDEs.topology.applied mathematics.mathematics education?.
Pindex Book 2020
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Kepa Korta,Ernest Sosa,Xabier Arrazolas for the depths of squarefree monomial ideals, which were given in terms of the edgewise domination number of the corresponding hypergraphs and the lengths of initially regular sequences with respect to the ideals.
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https://doi.org/10.1007/978-3-030-42687-3quantum symmetry; noncommutative algebra; algebraic combinatorics; algebraic biology; data science; sympl
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Computational Creativity and Systems on .?. We assume that ., .. belongs to a family of tridiagonal pairs said to have .-Racah type. Let . and . denote the first and second split decompositions of .?. In an earlier paper we introduced a double lowering operator .?:?.?→?.? with the notable feature that both ..???.. and . for 0?≤?.?≤?.,
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Cognition and the Creative Machinewhose absolute difference falls in .. Such a graph is called a prime distance graph, and the set . is called the distance set. The chromatic number of prime distance graphs is known when the distance set . has at most four primes. In this paper we begin to classify prime distance graphs with a dista
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Cognition and the Menstrual Cycleutiful and still not entirely understood. We explore some of the many enumerative aspects of these objects. We count elements with desirable properties, we give size orderings to certain features of all group elements, and we relate some of these statistics in ways that give bounds and rankings—if n
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