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高等复分析:分析综合教程(第2B部分)(影印版)


作者:
Barry Simon
定价:
135.00 元
版面字数:
530千字
开本:
16开
装帧形式:
精装
版次:
1
最新版次
印刷时间:
2023年
ISBN:
978-7-04-059301-3
物料号:
59301-00
出版时间:
2023-03-08
读者对象:
学术著作
一级分类:
自然科学
二级分类:
数学与统计
三级分类:
分析

暂无
  • 目录
    • 前辅文
      • Chapter 12. Riemannian Metrics and Complex Analysis
        • §12.1. Conformal Metrics and Curvature
          • §12.2. The Poincar´e Metric
            • §12.3. The Ahlfors–Schwarz Lemma
              • §12.4. Robinson’s Proof of Picard’s Theorems
                • §12.5. The Bergman Kernel and Metric
                  • §12.6. The Bergman Projection and Painlev´e’s Conformal Mapping Theorem
                  • Chapter 13. Some Topics in Analytic Number Theory
                    • §13.1. Jacobi’s Two- and Four-Square Theorems
                      • §13.2. Dirichlet Series
                        • §13.3. The Riemann Zeta and Dirichlet L-Function
                          • §13.4. Dirichlet’s Prime Progression Theorem
                            • §13.5. The Prime Number Theorem
                            • Chapter 14. Ordinary Differential Equations in the Complex Domain
                              • §14.1. Monodromy and Linear ODEs
                                • §14.2. Monodromy in Punctured Disks
                                  • §14.3. ODEs in Punctured Disks
                                    • §14.4. Hypergeometric Functions
                                      • §14.5. Bessel and Airy Functions
                                        • §14.6. Nonlinear ODEs: Some Remarks
                                          • §14.7. Integral Representation
                                          • Chapter 15. Asymptotic Methods
                                            • §15.1. Asymptotic Series
                                              • §15.2. Laplace’s Method: Gaussian Approximation and Watson’s Lemma
                                                • §15.3. The Method of Stationary Phase
                                                  • §15.4. The Method of Steepest Descent
                                                    • §15.5. The WKB Approximation
                                                    • Chapter 16. Univalent Functions and Loewner Evolution
                                                      • §16.1. Fundamentals of Univalent Function Theory
                                                        • §16.2. Slit Domains and Loewner Evolution
                                                          • §16.3. SLE: A First Glimpse
                                                          • Chapter 17. Nevanlinna Theory
                                                            • §17.1. The First Main Theorem of Nevanlinna Theory
                                                              • §17.2. Cartan’s Identity
                                                                • §17.3. The Second Main Theorem and Its Consequences
                                                                  • §17.4. Ahlfors’ Proof of the SMT
                                                                  • Bibliography
                                                                    • Symbol Index
                                                                      • Subject Index
                                                                        • Author Index
                                                                          • Index of Capsule Biographies

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