Примери коришћења Areas of mathematics на Енглеском и њихови преводи на Српски
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The Kronecker delta is used in many areas of mathematics.
So if we are going to challenge areas of mathematics that are so well trod, we cannot afford to be wrong.
The factorial operation is encountered in many different areas of mathematics, notably in.
In topology and related areas of mathematics, a neighbourhood is one of the basic concepts in a topological space.
The overarching theme is the interaction between complex analysis and other areas of mathematics and physics.
The factorial operation is used in many areas of mathematics, notably in combinatorics, algebra, and mathematical analysis.
The areas of mathematics, language(s), sports, music and art are discussed in detail in other volumes of this book series.
Sir Isaac Newton worked in many areas of mathematics and physics.
This inverse has a special structure,making the principle an extremely valuable technique in combinatorics and related areas of mathematics.
Bijective functions are essential to many areas of mathematics including the definitions of isomorphism.
Fields such as algebraic number theory, algebraic topology, andalgebraic geometry apply algebraic methods to other areas of mathematics.
See beauty in mathematical results that establish connections between two areas of mathematics that at first sight appear to be totally unrelated.
The Master of Science(Research) in Mathematical Sciences provides an opportunity to acquire research skills andto deepen knowledge in one of the areas of mathematics.
An MSc by Research in Applied Mathematics gives students the opportunity to conduct research into areas of mathematics with practical applications in business and industry.
These mathematical concepts were transmitted to the Middle East,China, and Europe and led to further developments that now form the foundations of many areas of mathematics.
These areas of mathematics related directly to the development of Newtonian physics, and in fact, the distinction between mathematicians and physicists was not sharply drawn before the mid-19th century.
It is a wide range programme,providing basic knowledge in the major areas of mathematics, from theory to applications.
In areas of mathematics where one considers groups endowed with additional structure, a homomorphism sometimes means a map which respects not only the group structure(as above) but also the extra structure.
Some mathematicians[4] see beauty in mathematical results that establish connections between two areas of mathematics that at first sight appear to be unrelated.
The curriculum is designed so thatstudents are first educated in fundamental areas of mathematics, such as algebra, analysis, and differential equations, and then increase their knowledge by learning concepts, definitions, and theorems, and develop abstract thinking abilities and mathematical skills by studying various proofs and computational techniques.
Dynkin is considered to be a rare example of a mathematician who made fundamental contributions to two very distinct areas of mathematics: algebra and probability theory.
The focus of the degree program is to give students a strong analytical background in the areas of mathematics and statistics as well as the actuarial specific topics such as theory of interest and mathematics of life contingencies.
The Faculty of Mathematics and Sciences conducts internationally acclaimed research andprovides top-level teaching in all the areas of mathematics and sciences it represents.
An important role of the project is coordination of research in important areas of mathematics which require andcritically depend on applications of complex, multidisciplinary mathematical techniques. The areas of mathematics covered by the project are typically developed in well established mathematical centers worldwide, where a required level of expertise and a critical mass of researchers can be maintained.
The success in axiomatizing geometry motivated Hilbert to seek complete axiomatizations of other areas of mathematics, such as the natural numbers and the real line.
Concerns that mathematics had not been built on a proper foundation led to the development of axiomatic systems for fundamental areas of mathematics such as arithmetic, analysis, and geometry.
In the DFG Priority Program 1489, interfaces to GAP, Polymake and Gfan are being developed in order tocover recently established areas of mathematics involving convex and algebraic geometry, such as toric and tropical geometry.
Statistics is probably the most widespread mathematical science used in the social sciences, but other areas of mathematics, most notably economics, are proving increasingly useful in these disciplines.
In the course of this study, set theory has become a foundational theory in modern mathematics, in the sense that it interprets propositions about mathematical objects from all areas of mathematics in a single theory, and provides a standard set of axioms to prove or disprove them.