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Titlebook: Recent Trends in Algebraic Combinatorics; Hélène Barcelo,Gizem Karaali,Rosa Orellana Book 2019 The Author(s) and the Association for Women

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發(fā)表于 2025-3-21 18:10:36 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
書目名稱Recent Trends in Algebraic Combinatorics
編輯Hélène Barcelo,Gizem Karaali,Rosa Orellana
視頻videohttp://file.papertrans.cn/824/823377/823377.mp4
概述Serves as a gateway to several areas of research in algebraic combinatorics, with an emphasis on recent developments and open problems.Features survey articles on representation theory, symmetric func
叢書名稱Association for Women in Mathematics Series
圖書封面Titlebook: Recent Trends in Algebraic Combinatorics;  Hélène Barcelo,Gizem Karaali,Rosa Orellana Book 2019 The Author(s) and the Association for Women
描述This edited volume features a curated selection of research in algebraic combinatorics that explores the boundaries of current knowledge in the field. Focusing on topics experiencing broad interest and rapid growth, invited contributors offer survey articles on representation theory, symmetric functions, invariant theory, and the combinatorics of Young tableaux. The volume also addresses subjects at the intersection of algebra, combinatorics, and geometry, including the study of polytopes, lattice points, hyperplane arrangements, crystal graphs, and Grassmannians. All surveys are written at an introductory level that emphasizes recent developments and open problems. An interactive tutorial on Schubert Calculus emphasizes the geometric and topological aspects of the topic and is suitable for combinatorialists as well as geometrically minded researchers seeking to gain familiarity with relevant combinatorial tools..Featured authors include prominent women in the field known for their exceptional writing of deep mathematics in an accessible manner. Each article in this volume was reviewed independently by two referees. The volume is suitable for graduate students and researchers inter
出版日期Book 2019
關(guān)鍵詞Algebraic Combinatorics; Algebra; Group Theory; Representation Theory; Number Theory; Survey papers on al
版次1
doihttps://doi.org/10.1007/978-3-030-05141-9
isbn_ebook978-3-030-05141-9Series ISSN 2364-5733 Series E-ISSN 2364-5741
issn_series 2364-5733
copyrightThe Author(s) and the Association for Women in Mathematics 2019
The information of publication is updating

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Linda Chen,Julianna Tymoczkos also use similar financing measures as evident by their presence in emerging equity markets. Cherian (1996), Cobham and Subramaniam (1995), and Bhaduri (1999) are sceptical of the evidence regarding the level dependence on external finance as presented by Singh and Hamid. This chapter tries to ext
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Partition Algebras and the Invariant Theory of the Symmetric Group,l which is generated as a two-sided ideal by a single idempotent. We describe the kernel and image of . in terms of the orbit basis of . and explain how the surjection . can also be used to obtain the fundamental theorems of invariant theory for the symmetric group.
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Susanna Fishels as a potential explanation of excess volatility. In fact, the martingale measure already incorporates all potential variation in risk premia, which is the mai978-3-658-37449-5978-3-658-37450-1Series ISSN 2625-3577 Series E-ISSN 2625-3615
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s capacity in the banking sector. Supported by both data analyses and rich anecdotal evidence, this book is highly recommended to readers who seek a convincing and comprehensive explanation of Japan‘s two lost 978-981-16-4899-1978-981-16-4900-4Series ISSN 2191-5504 Series E-ISSN 2191-5512
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Partition Algebras and the Invariant Theory of the Symmetric Group,n module . of .. The duality afforded by the commuting actions determines an algebra homomorphism . from the partition algebra to the centralizer algebra ., which is a surjection for all ?., and an isomorphism when .. ? We present results that can be derived from the duality between . and ., for exa
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Affine Grassmannians and Hessenberg Schubert Cells,ns. We discuss geometric and linear algebraic aspects of the decomposition of the affine Grassmannian into affine Schubert cells in terms of coset representatives and linear models. We describe (Grassmannian) Hessenberg Schubert cells and show that every affine Schubert cell can be realized as a Hes
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