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几何学
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  geometry
    He is well- known in the world for his outstanding work in geometry and topology.
    他以几何学和拓扑学的杰出工作闻名世界,曾获沃尔夫(Wolf)奖。
短句来源
    Einstein put forward the special theory of relativity in 1905, the general theory of relativity in 1915, and the idea of space-time bend. He revealed the unity of space and time, material and its movement, that of geometry and physics. He also discovered that special structure and nature is determined by the quality and distribution of material.
    爱因斯坦于1905年提出了狭义相对论,又于1915年创建了划时代的广义相对论,提出时空弯曲的思想,揭示了空间、时间、物质、运动的统一性,几何学和物理学的统一性,发现空间的结构和性质取决于物质的质量及其分布。
短句来源
    Conclusion ZENG who was the pioneer of modern algebra in China and CHEN who was the master of geometry had closely associated,thus both modern mathematics history and the history of North-west University can be known.
    结论 一位中国现代代数的先驱和一位几何学泰斗,曾有过密切交往,可由此了解中国近现代数学史和西北大学校史。
短句来源
    The 19th French mathematician Michel Chasles(1793-1880)not only did creative work in geometry, but made great achievement in the history of mathematics as well.
    19世纪法国数学家沙勒不仅在几何学领域有着世界一流的创造性工作,而且在数学史领域也 颇多建树。
短句来源
  geometry
    He is well- known in the world for his outstanding work in geometry and topology.
    他以几何学和拓扑学的杰出工作闻名世界,曾获沃尔夫(Wolf)奖。
短句来源
    Einstein put forward the special theory of relativity in 1905, the general theory of relativity in 1915, and the idea of space-time bend. He revealed the unity of space and time, material and its movement, that of geometry and physics. He also discovered that special structure and nature is determined by the quality and distribution of material.
    爱因斯坦于1905年提出了狭义相对论,又于1915年创建了划时代的广义相对论,提出时空弯曲的思想,揭示了空间、时间、物质、运动的统一性,几何学和物理学的统一性,发现空间的结构和性质取决于物质的质量及其分布。
短句来源
    Conclusion ZENG who was the pioneer of modern algebra in China and CHEN who was the master of geometry had closely associated,thus both modern mathematics history and the history of North-west University can be known.
    结论 一位中国现代代数的先驱和一位几何学泰斗,曾有过密切交往,可由此了解中国近现代数学史和西北大学校史。
短句来源
    The 19th French mathematician Michel Chasles(1793-1880)not only did creative work in geometry, but made great achievement in the history of mathematics as well.
    19世纪法国数学家沙勒不仅在几何学领域有着世界一流的创造性工作,而且在数学史领域也 颇多建树。
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  geometry
Motivated by the physical concept of special geometry, two mathematical constructions are studied which relate real hypersurfaces to tube domains and complex Lagrangian cones, respectively.
      
The theory is applied to the case of cubic hypersurfaces, which is the one most relevant to special geometry, obtaining the solution of the two classification problems and the description of the corresponding homogeneous special K?hler manifolds.
      
This paper is devoted to a systematic study of quantum completely integrable systems (i.e., complete systems of commuting differential operators) from the point of view of algebraic geometry.
      
For the flag manifoldX=G/B of a complex semi-simple Lie groupG, we make connections between the Kostant harmonic forms onG/B and the geometry of the Bruhat Poisson structure.
      
Cartier divisors and geometry of normalG-varieties
      
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  geometry
Motivated by the physical concept of special geometry, two mathematical constructions are studied which relate real hypersurfaces to tube domains and complex Lagrangian cones, respectively.
      
The theory is applied to the case of cubic hypersurfaces, which is the one most relevant to special geometry, obtaining the solution of the two classification problems and the description of the corresponding homogeneous special K?hler manifolds.
      
This paper is devoted to a systematic study of quantum completely integrable systems (i.e., complete systems of commuting differential operators) from the point of view of algebraic geometry.
      
For the flag manifoldX=G/B of a complex semi-simple Lie groupG, we make connections between the Kostant harmonic forms onG/B and the geometry of the Bruhat Poisson structure.
      
Cartier divisors and geometry of normalG-varieties
      
更多          
  geometry of
For the flag manifoldX=G/B of a complex semi-simple Lie groupG, we make connections between the Kostant harmonic forms onG/B and the geometry of the Bruhat Poisson structure.
      
Cartier divisors and geometry of normalG-varieties
      
Also, we discuss possible connections to the positive and cluster geometry of G/B+ × G/B-, which would generalize results of Fomin and Zelevinsky on double Bruhat cells and Marsh and Rietsch on double Schubert cells.
      
The effectiveness of accounting correctly for the geometry of the sphere in the wavelet analysis of full-sky CMB data is demonstrated by the highly significant detections of physical processes and effects that are made in these reviewed works.
      
Geometry of exponential type regression models and its asymptotic inference
      
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As the founder of the Nankai Institute of Mathematics, S. S. Chern is former director of the Mathematical Sciences Research Institute (Berkeley,California, USA),member of the National Acadmey of Sciences, USA,foreign member of the Royal Society in London, and foreign academician of Academia Sinica. He is well-known in the world for his outstanding work in geometry and topology. He was awarded the National Medal of Science (USA) and the Wolf Prize. He is a great geometrician of the twentieth century. This paper...

As the founder of the Nankai Institute of Mathematics, S. S. Chern is former director of the Mathematical Sciences Research Institute (Berkeley,California, USA),member of the National Acadmey of Sciences, USA,foreign member of the Royal Society in London, and foreign academician of Academia Sinica. He is well-known in the world for his outstanding work in geometry and topology. He was awarded the National Medal of Science (USA) and the Wolf Prize. He is a great geometrician of the twentieth century. This paper narrates his life, academic achievements and his contribution to the mathematical cause in China.

陈省身,南开数学研究所创始人。他是美国数学研究所(加州伯克利)首任所长,美国科学院院士,英国皇家学会国外会员,中国科学院外籍院士。他以几何学和拓扑学的杰出工作闻名世界,曾获美国国家科学奖和沃尔夫奖,是二十世纪伟大的几何学家。本文较详细地记述了他的生平、学术成就和对中国数学事业的贡献。

As the founder of the Nankai Institute of Mathematics, S. S. Chern is member of the National Academey of Sciences. USA, and foreign academician of Academia Sinica. He is well- known in the world for his outstanding work in geometry and topology. He was awarded the Wolf Prize. This Paper reviews his mathematical outstanding accomplishment and inquires into his mathematical thought.

陈省身,南开数学研究所创始人,美国科学院院士,美国数学研究所(加州伯克利)首任所长,中国科学院外籍院士。他以几何学和拓扑学的杰出工作闻名世界,曾获沃尔夫(Wolf)奖。他是20世纪伟大的几何学家,也是科学思想深邃的哲人。这里述评他的数学业绩,探讨其数学思想的几个重要方面。

Einstein put forward the special theory of relativity in 1905, the general theory of relativity in 1915, and the idea of space-time bend. He revealed the unity of space and time, material and its movement, that of geometry and physics. He also discovered that special structure and nature is determined by the quality and distribution of material.

爱因斯坦于1905年提出了狭义相对论,又于1915年创建了划时代的广义相对论,提出时空弯曲的思想,揭示了空间、时间、物质、运动的统一性,几何学和物理学的统一性,发现空间的结构和性质取决于物质的质量及其分布。

 
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