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Book Review: The Cremona group and its subgroups 书评:克雷莫纳群及其亚群
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-06-13 DOI: 10.1090/bull/1774
I. Dolgachev
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引用次数: 1
Book Review: Singularities of mappings: The local behaviour of smooth and complex analytic mappings 书评:映射的奇异性:光滑和复杂解析映射的局部行为
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-04-25 DOI: 10.1090/bull/1771
J. Damon
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引用次数: 1
The American Mathematical Society and Applied Mathematics from the 1920s to the 1950s: A Revisionist Account 20世纪20年代到50年代的美国数学学会和应用数学:一个修正主义的叙述
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-03-24 DOI: 10.1090/bull/1754
K. Parshall
The “standard” historical narrative has it that: 1) applied mathematics emerged as an academic discipline in the United States only after, and as a result of, World War II; and 2) a major factor in this emergence was the presence of European émigré mathematicians. While this standard narrative is not wrong, it masks a key part of the picture, namely, the foundation for this development was laid within the context of the American Mathematical Society in the 1920s, 1930s, and 1940s.
“标准的”历史叙述是这样的:1)应用数学是在第二次世界大战之后,作为第二次世界大战的结果,才在美国成为一门学科;2)这种出现的一个主要因素是欧洲移民数学家的出现。虽然这种标准的叙述没有错,但它掩盖了问题的关键部分,即,这种发展的基础是在20世纪20年代、30年代和40年代的美国数学学会的背景下奠定的。
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引用次数: 1
Book Review: Accuracy of mathematical models: Dimension reduction, homogenization, and simplification 书评:数学模型的准确性:降维、均匀化和简化
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-03-07 DOI: 10.1090/bull/1769
A. L. Madureira
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引用次数: 2
Modeling the cardiac electromechanical function: A mathematical journey 心脏机电功能建模:数学之旅
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-02-23 DOI: 10.1090/bull/1738
A. Quarteroni, L. Dede’, Francesco Regazzoni
In this paper we introduce the electromechanical mathematical model of the human heart. After deriving it from physical first principles, we discuss its mathematical properties and the way numerical methods can be set up to obtain numerical approximations of the (otherwise unachievable) mathematical solutions. The major challenges that we need to face—e.g., possible lack of initial and boundary data, the trade off between increasing the accuracy of the numerical model and its computational complexity—are addressed. Numerical tests here presented have a twofold aim: to show that numerical solutions match the expected theoretical rate of convergence, and that our model can provide a preliminary valuable tool to face problems of clinical relevance.
本文介绍了人体心脏的机电数学模型。在从物理第一原理推导出它之后,我们讨论了它的数学性质以及如何建立数值方法来获得(否则无法实现的)数学解的数值近似。我们需要面对的主要挑战。例如,可能缺乏初始和边界数据,增加数值模型的准确性和计算复杂性之间的权衡。这里提出的数值测试有两个目的:表明数值解与预期的理论收敛速度相匹配,并且我们的模型可以为面对临床相关问题提供一个初步的有价值的工具。
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引用次数: 3
Harold Widom Tribute 哈罗德·智慧致敬
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-02-12 DOI: 10.1090/bull/1761
Ivan Corwin
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引用次数: 0
Categorical lifting of the Jones polynomial: a survey 琼斯多项式的分类提升:一项调查
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-02-05 DOI: 10.1090/bull/1772
M. Khovanov, Robert Lipshitz
This is a brief review of the categorification of the Jones polynomial and its significance and ramifications in geometry, algebra, and low-dimensional topology.
本文简要回顾了琼斯多项式的分类及其在几何、代数和低维拓扑中的意义和分支。
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引用次数: 4
Harold Widom’s work in random matrix theory 哈罗德·维多姆在随机矩阵理论中的工作
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-01-14 DOI: 10.1090/bull/1757
Ivan Corwin, P. Deift, A. Its
This is a survey of Harold Widom’s work in random matrices. We start with his pioneering papers on the sine-kernel determinant, continue with his and Craig Tracy’s groundbreaking results concerning the distribution functions of random matrix theory, touch on the remarkable universality of the Tracy–Widom distributions in mathematics and physics, and close with Tracy and Widom’s remarkable work on the asymmetric simple exclusion process.
这是对Harold Widom在随机矩阵方面的工作的综述。我们从他关于正弦核行列式的开创性论文开始,继续他和Craig Tracy关于随机矩阵理论分布函数的开创性结果,触及Tracy–Widom分布在数学和物理学中的显著普遍性,并结束Tracy和Widom关于非对称简单排他过程的显著工作。
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引用次数: 1
Harold Widom’s work in Toeplitz operators Harold Widom在Toeplitz操作中的工作
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-01-07 DOI: 10.1090/bull/1758
E. Basor, A. Böttcher, T. Ehrhardt
This is a survey of Harold Widom’s work in Toeplitz operators, embracing his early results on the invertibility and spectral theory of Toeplitz operators, his investigations of the eigenvalue distribution of convolution operators, and his groundbreaking research into Toeplitz and Wiener–Hopf determinants.
这是Harold Widom在Toeplitz算子方面工作的综述,包括他关于Toeplitz算子的可逆性和谱理论的早期结果,他对卷积算子的特征值分布的研究,以及他对Toeplitz和Wiener-Hopf行列式的开创性研究。
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引用次数: 1
Book Review: The Bellman function technique in harmonic analysis 书评:谐波分析中的Bellman函数技术
IF 1.3 3区 数学 Q1 Mathematics Pub Date : 2022-01-07 DOI: 10.1090/bull/1759
Irina Holmes Fay
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引用次数: 0
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