逐步阐明格论，概述影响整数最优化的代数几何学思想，并讨论整数最优化的几何学。
Develops the theory of lattices, Outlines ideas from algebraic geometry that have had an impact on integer optimization, and discusses the geometry of integer optimization.
他现在正在学习解剖学、代数、生物学和几何学，这些都属于科学和数学课程。
He is now learning anatomy, algebra, biology and geometry which are all science and math courses.
雷恩·第斯卡兹发现一种用代数方法研究几何问题的方法，称为解析几何学。
Rene Descartes found a way to study geometric problems by methods of algebra called analytic geometry.
另外，他们连结几何学代数和量子理论，讨论迪拉克方程序，波函数和纤维包。
In addition, they connect geometric algebra and quantum theory, discussing the Dirac equation, wave functions, and fiber bundles.
这参考从提出几何学代数的数学基本规律的几章开始。
This reference begins with several chapters that present the mathematical fundamentals of geometric algebra.
这样，代数关于曲线的定义，在几何学方法里就成了定理。
Thus, algebraical definitions of curved lines are theorems in the method of geometry.
这一理论是几何学、代数学、复分析、微分方程解析理论交叉的产物，体现了数学的统一性。
The theory of automorphic function is the result of the intersection of geometry, algebra, complex analysis and differential equation, which manifest the unity of mathematics.
大体而言，他的理论基于以下几种学科：古代数学、几何学、占数学和占星学。
In general, his theories are based on the followings: ancient mathematics, geometry, numerology and astrology.
许多申请被描述，包括象代数学的几何学和金融市场一样不同的领域。
Numerous applications are described, covering fields as disparate as algebraic geometry and financial markets.
那些作者显示马克斯·韦尔的方程序怎样可以被表示并且透过空间时间代数操作和几何学的代数怎样显示电磁波的极化作用的状态。
The authors show how Maxwell's equations can be expressed and manipulated via space-time algebra and how geometric algebra reveals electromagnetic waves' states of polarization.
定理机器证明的研究已有将近50年的历史，并已经在数理逻辑、初等代数和几何学等学科取得显著成功。
There has been a lot of success in the study of automated theorem proving during the past 50 years.
直达数论和量组，题目由于计算的复杂性，代数学的几何学，力学包括范围。
Topics covered range from computational complexity, algebraic geometry, dynamics, through to number theory and quantum groups.
直达数论和量组，题目由于计算的复杂性，代数学的几何学，力学包括范围。
Topics covered range from computational complexity, algebraic geometry, dynamics, through to number theory and quantum groups.
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