geometric algebra oor Sjinees
geometric algebra
Vertalings in die woordeboek Engels - Sjinees
幾何代數
en
associative algebra contracting a vector subspace into scalars
Geskatte vertalings
Vertoon algoritmies gegenereerde vertalings
voorbeelde
Advanced filtering
Voorbeelde moet herlaai word.
Egyptian mathematics was sufficiently well developed to allow for the stupendous construction feats mentioned previously, and some knowledge of geometric and algebraic principles is evident.
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Fabrica et uso del compasso di proportione (1664), a work explaining the construction and use of proportional compasses Le ceneri dell'Olimpo ventilate (1673), a dialogue about meteorology De gli horologi solari (unpublished manuscript): about sundial construction Exercitationes matheseos candidatis exhibitaæ (1698) (unpublished manuscript): a collection of algebraic and geometrical subjects.
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He presents the topic in terms of linear (or geometric) algebra of two and three dimensions.
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(iii) Constructing figures of a given area and geometrical algebra.
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More sophisticated concepts such as algebraic expressions with numbers and letters, geometric surface area and statistical means and medians occur in sixth grade in the newest standards.
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By the time Chapter 6 is reached Saunderson is presenting problems in the style of Diophantus mixing geometric and algebraic ideas.
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The book is intended to introduce beginners to geometric and algebraic thought, so that it proceeds constantly from the concrete to the abstract.
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One was Artin 's Geometric Algebra which she read and loved, a second was a chance to attend seminars at Cornell over the summer of 1962 while her husband was there on a research visit, and the third was an inspiring discussion she had with Hanna Neumann when she visited Mount Holyoke College.
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In 1984 Jones discovered an astonishing relationship between von Neumann algebras and geometric topology .
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Wall's research is mostly in the area of geometric topology and related algebra.
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This is a remarkable mathematical theory combining powerful algebraic and geometric methods.
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The book begins with an historical survey of the theory of algebraic functions of one variable, from analytical, algebraic geometrical, and algebro-arithmetical view points.
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He developed a theory of automorphic functions, connecting algebraic and geometric results in his important 1884 book on the icosahedron.
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This geometrization is rather like the geometrization of linear algebra which occurred some years ago, and, as in the linear algebra case, there are enormous conceptual and technical advantages.
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An attempt is made to clarify the algebraic kernel of geometric concepts and methods of proof.
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Indeed, as Khayyam writes, the contributions by earlier writers such as al-Mahani and al-Khazin were to translate geometric problems into algebraic equations (something which was essentially impossible before the work of al-Khwarizmi ).
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He is certainly considered to be one of the founders of that topic for with him what others had considered as linear algebra viewed geometrically became geometry.
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The ground covered in this book is very extensive: almost every topic of the classical algebro-geometric theory of algebraic curves, surfaces and varieties is discussed, or at least briefly mentioned, in the course of the exposition.
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This original approach was based on the supremacy of geometric intuitive techniques over the analytic and algebraic viewpoints.
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At the other extreme the geometric burden is shifted to symbolic and algebraic thinking.
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He uses both algebraic methods of solution and geometric methods.
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Weil 's work on polynomial equations led to questions on what properties of a geometric object can be determined purely algebraically.
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He discussed a large number of examples, treating them in an extremely elliptic style that was made possible only by his uncanny algebraic and geometric insight and that has baffled two generations of mathematicians.
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The methods that I expound require neither constructions, nor geometrical or mechanical arguments, but only algebraic operations, subject to a regular and uniform course.
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In 1849 he published Trigonometry and double algebra in which he gave a geometric interpretation of complex numbers.
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63 sinne gevind in 10 ms. Hulle kom uit baie bronne en word nie nagegaan nie.