An Excursion through Elementary Mathematics, Volume II

An Excursion through Elementary Mathematics, Volume II pdf

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237

语:

英语

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部门:

自然科学

页数:

657

部分:

应用数学

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21143476 MB

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安东尼奥·卡米尼亚·穆尼兹·内托 是一位杰出的数学家,因其在微分几何和几何分析领域的广泛贡献而闻名。他的学术之旅始于塞阿拉联邦大学 (UFC),他于 1996 年获得数学学士学位。凭借非凡的天赋和对这门学科的热情,他在 Gervásio Gurgel Bastos 教授的指导下攻读数学硕士学位,主修代数,并于 1997 年完成学业。他的学术追求最终于 2004 年获得数学博士学位,在 João Lucas Marques Barbosa 教授的指导下专注于微分几何。

目前,安东尼奥·卡米尼亚·穆尼兹·内托 担任 UFC 数学系的正教授,他是微分几何小组的核心成员。他在 UFC 的学术和研究生涯以对推进数学知识和教育的深厚奉献精神而著称。

从 2004 年到 2014 年,卡米尼亚教授的研究主要围绕黎曼和洛伦兹空间形式中等距常平均曲率 (CMC) 超曲面的几何嵌入。这项工作有助于增强对几何结构及其属性的理解。2010 年,当他开始深入研究与 Bochner 方法以及谐波应用、李群和对称空间的几何相关的问题时,他的研究兴趣大大扩展。他的创新方法提供了新的见解并推动了几何分析领域的发展。

除了对 CMC 超曲面的研究外,卡米尼亚教授还探索了几何分析方法的应用,特别关注最大原理的改进。他在这一领域的工作有助于更深入地理解各种数学结构的几何属性和行为。

除了研究之外,卡米尼亚教授还是一位多产的作家,致力于推动数学教育。自 2012 年以来,他投入了大量精力进行写作,并创作了几部有影响力的作品。他的著作《微分几何主题》主要探讨了 Bochner 方法在谐波应用几何中的应用。此外,他还撰写了《几何 I》和《微积分基础》,这两本书已被 Profmat 采用。他的六卷合集《初等数学主题》由巴西数学学会 (SBM) 出版,广受欢迎。该合集后来于 2017 年至 2018 年间由“Springer Nature”以三卷为标题以英文出版,题为《初等数学之旅》。

安东尼奥·卡米尼亚·穆尼兹·内托 的职业生涯以其对数学研究和教育领域的深远影响而著称。他致力于探索复杂的数学问题,并致力于通过写作和教学分享知识,这使他成为数学界的杰出人物。他的工作继续激励着学生、教育工作者和研究人员,巩固了他作为领先数学家和教育家的地位。

书的描述

An Excursion through Elementary Mathematics, Volume II pdf 安东尼奥·卡米尼亚·穆尼兹·内托

Explore the world of Euclidean Geometry with "An Excursion through Elementary Mathematics, Volume II: Euclidean Geometry," authored by Antonio Caminha Muniz Neto. This book offers an in-depth and comprehensive overview of elementary mathematics as featured in Mathematical Olympiads worldwide. It builds on high school topics and is an excellent resource for preparing for a first-semester undergraduate course.

The second volume covers a wide range of topics, including Plane Geometry, Trigonometry, Space Geometry, Vectors in the Plane, Solids, and more. Unlike other publications that often consist of a collection of questions or problem-solving tips, this book begins with the most basic theoretical principles, maintaining a balance between being too general and too axiomatic.

The book uses examples and problems to effectively demonstrate theoretical applications. Detailed proofs of propositions are provided, followed by their application to Olympic-level problems. Additionally, the book tackles some of the most challenging problems from National and International Mathematics Olympiads and explores many essential theorems relevant to the topics discussed.

An extensive Appendix is included, offering hints or complete solutions for all difficult problems, making this book a valuable resource for anyone looking to deepen their understanding of elementary mathematics at an advanced level.

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