Examples of using Combinatorics in English and their translations into Serbian
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I work mostly in combinatorics.
In combinatorics, we call it a"knapsack algorithm.".
Discrete Mathematics with Combinatorics.
In combinatorics, we often consider the angle of observation.
So shall we call it"Matrix Theory with Combinatorics"?
And combinatorics is a wonderful and interesting branch of mathematics.
Each of them is subject to their own laws combinatorics.
Many elementary word problems in combinatorics are resolved by the theorems above.
It shares many methods and principles with combinatorics.
Many important min-max theorems in combinatorics can be expressed in these terms.
Algebraic combinatorics, in which algebraic methods are used to study combinatorial questions.
Anderson, Discrete Mathematics with Combinatorics, Prentice Hal, 2003.
Algebraic combinatorics, the use of abstract algebraic methods to study combinatorial questions.
As suggested by the previous example,the indicator function is a useful notational device in combinatorics.
Course content: Topology and combinatorics of convex polytopes and arrangements.
Combinatorics is a branch of pure mathematics concerning the study of discrete(and usually finite) objects….
There are many counting problems in combinatorics whose solution is given by the Catalan numbers.
The focus of research is on integrable dynamical systems andon geometric and topological combinatorics.
Algebraic and differential topology,geometric and algebraic combinatorics, discrete and computational geometry.
The focus of research is on integrable dynamical systems andon geometric and topological combinatorics.
Functional analysis Edit Combinatorics is a branch of pure mathematics concerning the study of discrete(and usually finite) objects.
The factorial operation is used in many areas of mathematics,notably in combinatorics, algebra, and mathematical analysis.
You know? Combinatorics and… No offense, but the math I'm using is so complicated.
Magma is a computer algebra system designed to solve problems in algebra, number theory,geometry and combinatorics.
Binomial coefficients are of importance in combinatorics, because they provide ready formulas for certain frequent counting problems.
The classical Möbius function μ(n)is an important multiplicative function in number theory and combinatorics.
In combinatorics, a permutation is usually understood to be a sequence containing each element from a finite set once, and only once.
The factorial operation is encountered in many areas of mathematics,notably in combinatorics, algebra, and mathematical analysis.
In mathematics, particularly in combinatorics, the binomial coefficient of the natural number n and the integer k is the number of combinations that exist….
This inverse has a special structure,making the principle an extremely valuable technique in combinatorics and related areas of mathematics.