具體描述
黎曼（1826-1866）對數學有著獨特的創造力和廣博的洞察力，同時對數學的處理富有強有力的技巧和遠見的思想。在他短暫的一生中，黎曼對數學幾乎所有的分支都有著廣泛的影響。
時至150年後的今日，我們仍然要嘗試理解在數學後續發展中的黎曼的工作以及他的數學思想。
《黎曼的學術遺産：150年巡禮（英文版）》邀請瞭一批具有前沿思想的專傢撰寫瞭相關的綜述和展望性質的文章，希望這些專題也會是黎曼所感興趣的。
在《黎曼的學術遺産：150年巡禮（英文版）》中，討論瞭若乾曆史細節，並且著重介紹瞭黎曼所開創的數學領域的現代發展。
《黎曼的學術遺産：150年巡禮（英文版）》對於希望瞭解黎曼深邃的數學思想及其對現代數學影響的讀者具有重要的參考價值。
著者簡介
圖書目錄
What One Should Know About RiemanBut May Not Know?
Riemann's Influence iGeometry， Analysis and Number Theory
Riemann-s Saddle-point Method and the Riemann-Siegel Formula
The Period Matrices and Theta Functions of Riemann
Riemann's Hypothesis
Extensioof Holomorphic Functions Defined oNoReduced
Analytic Subvarieties
Bundles with Extra Geometric or Dynamic Structure
The Theory of Shock Waves： From Riemanthrough Today
Riemann's Existence Theorem
The Historical Roots of the Concept of RiemanSurfaces
The Story of Riemann's Moduli Space
Riemanand the ModerConcept of Space
Survey oAnalytic and Topological Torsion
The RiemanMinimal Examples
Manifolds of Mappings and Shapes
The RiemanHypothesis over Finite Fields： From Weil to the Present Day
The Riemann-Hurwitz Formula
Early History of the RiemanHypothesis iPositive Characteristic
Riemann's Influence iNumber Theory from a Computational and Experimental Perspective
RiemanProblem and Shock Capturing Schemes
A Discourse othe Measurable RiemanMapping Theorem &
Incompressible Fluid Motion
The Mertens Conjecture
Hodge Structures， Coniveau and Algebraic Cycles
· · · · · · (收起)
Riemann's Influence iGeometry， Analysis and Number Theory
Riemann-s Saddle-point Method and the Riemann-Siegel Formula
The Period Matrices and Theta Functions of Riemann
Riemann's Hypothesis
Extensioof Holomorphic Functions Defined oNoReduced
Analytic Subvarieties
Bundles with Extra Geometric or Dynamic Structure
The Theory of Shock Waves： From Riemanthrough Today
Riemann's Existence Theorem
The Historical Roots of the Concept of RiemanSurfaces
The Story of Riemann's Moduli Space
Riemanand the ModerConcept of Space
Survey oAnalytic and Topological Torsion
The RiemanMinimal Examples
Manifolds of Mappings and Shapes
The RiemanHypothesis over Finite Fields： From Weil to the Present Day
The Riemann-Hurwitz Formula
Early History of the RiemanHypothesis iPositive Characteristic
Riemann's Influence iNumber Theory from a Computational and Experimental Perspective
RiemanProblem and Shock Capturing Schemes
A Discourse othe Measurable RiemanMapping Theorem &
Incompressible Fluid Motion
The Mertens Conjecture
Hodge Structures， Coniveau and Algebraic Cycles
· · · · · · (收起)
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