Examples of using Combinatorial in English and their translations into Korean
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Programming
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Computer
Combinatorial number theory.
Extensive register, combinatorial, and I/O capabilities.
The Art of Computer Programming, volume 4A: Combinatorial Algorithms Part 1.
Hal Varian, Google's chief economist, calls this“combinatorial innovation”.
Posted on A First Course in Combinatorial Optimization.
How does evolution do cumulative, combinatorial things?
Rather he was attracted by the biggest problems in his area of combinatorial group theory.
The word problem was not the only problem of major importance in combinatorial group theory which Novikov solved.
A remarkable theorem in a remarkable paper, and a landmark in the history of combinatorial analysis.
This theorem is widely used in the theory of group varieties, combinatorial group theory, and permutation group theory.
The sulpha drugs discovered a few years later probably would have saved his life and therefore would have greatly changed the development of combinatorial group theory.
In particular he wrote an important book Einführung in die kombinatorische Topologie(1932) on combinatorial topology.
The new function KnapsackSolve provides an easy and user-friendly way for solving combinatorial optimization problems such as the knapsack problem.
He has contributed greatly to creating its character and establishing its reputation in combinatorial mathematics.
As a discovery tool, combinatorial chemistry is terrible," he says, but"as an optimization tool it is magnificent.".
Llull used logic and mechanical methods involving symbolic notation and combinatorial diagrams to relate all forms of knowledge.
Knot theory and the combinatorial theory of complexes were the main topics on which he worked over the following few years.
We now have techniques, because of these rapid methods of synthesis, to do what we're calling combinatorial genomics.
Thus, the evolution of stem cell niche topology allows complex pigment patterning through combinatorial co-option of simple regulatory mechanisms.
Spectral graph theory studies how the spectrum of the Laplacian of a graph is related to its combinatorial properties.