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Titlebook: Advances in the Mathematical Sciences; AWM Research Symposi Alyson Deines,Daniela Ferrero,Candice Price Conference proceedings 2018 The Aut

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期刊全稱Advances in the Mathematical Sciences
期刊簡稱AWM Research Symposi
影響因子2023Alyson Deines,Daniela Ferrero,Candice Price
視頻videohttp://file.papertrans.cn/151/150251/150251.mp4
發(fā)行地址Spans a wide range of research areas, including algebra, combinatorics, differential equations, topology, mathematical biology, scientific computing, and mathematical education.Showcases research from
學科分類Association for Women in Mathematics Series
圖書封面Titlebook: Advances in the Mathematical Sciences; AWM Research Symposi Alyson Deines,Daniela Ferrero,Candice Price Conference proceedings 2018 The Aut
影響因子.Featuring research from the 2017 research symposium of the Association for Women in Mathematics, this volume presents recent findings in pure mathematics and a range of advances and novel applications in fields such as engineering, biology, and medicine. Featured topics include geometric group theory, generalized iterated wreath products of cyclic groups and symmetric groups, Conway-Coxeter friezes and mutation, and classroom experiments in teaching collegiate mathematics. A review of DNA topology and a computational study of learning-induced sequence reactivation during sharp-wave ripples are also included in this volume. Numerous illustrations and tables convey key results throughout the book.?.This volume highlights research from women working in academia, industry, and government. It is a helpful resource for researchers and graduate students interested in an overview of the latest research in mathematics.?.
Pindex Conference proceedings 2018
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Alyson Deines,Daniela Ferrero,Candice PriceSpans a wide range of research areas, including algebra, combinatorics, differential equations, topology, mathematical biology, scientific computing, and mathematical education.Showcases research from
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,A Characterization of the ,(?Ω, ,) Sets of a Hyperelliptic Curve as Ω and , Vary,In this chapter, we consider a certain distinguished set .(?Ω, .)??{1, 2, …, 2.?+?1, .} that can be attached to a marked hyperelliptic curve of genus . equipped with a small period matrix Ω for its polarized Jacobian. We show that as Ω and the marking . vary, this set ranges over all possibilities prescribed by an argument of Poor.
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