Exemple de utilizare a Problem of finding în Engleză și traducerile lor în Română
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Let's talk about the problem of finding a path through a maze.
The problem of finding the maximum clique is both fixed-parameter intractable and hard to approximate.
First Rejewski tackled the problem of finding the wiring of the rotors.
The problem of finding a single simple cycle that covers each vertex exactly once, rather than covering the edges, is much harder.
However, some research in parallel algorithms has studied the problem of finding a maximal clique.
Because of this high cost, the problem of finding and repairing assemblies is now even more important than in the past.
I presume that like most of our young volunteers,you are still confronted with the problem of finding a wife.
The corresponding maximization problem of finding the longest travelling salesman tour is approximable within 63/38.
The undoubted advantage of these card games is that the puzzles can play alone,which solves the problem of finding an opponent.
The directed graph realization problem is the problem of finding a directed graph with the degree sequence a given sequence of positive integer pairs.
It is especially fascinating to create clothes for thelittle ones with your own hands, but many mothers who want to sew an exclusive thing for their offspring are faced with the problem of finding patterns.
Anyone who asks about how to open a restaurant,there is a problem of finding staff that is more affected by Muscovites.
The problem of finding a Hamiltonian cycle or path is in FNP; the analogous decision problem is to test whether a Hamiltonian cycle or path exists.
In computer science, the clique problem is the computational problem of finding a maximum clique, or all cliques, in a given graph.
Social caste solves the problem of finding one's place in industry, but it also sharply curtails individual development and virtually prevents social co-operation.
This algorithm runs in linear time.[26] Because of the ease of finding maximal cliques, and their potential small size, more attention has been given to the much harder algorithmic problem of finding a maximum orotherwise large clique than has been given to the problem of finding a single maximal clique.
It would also eliminate the problem of finding a criterion for allocation of origin and saying where a product is made.
A clique in this graph represents a set of matched pairs of atoms in which all the matches are compatible with each other.[7]A special case of this method is the use of the modular product of graphs to reduce the problem of finding the maximum common induced subgraph of two graphs to the problem of finding a maximum clique in their product.[8].
The bipartite realization problem is the problem of finding a simple bipartite graph with the degree sequence being two given lists of natural numbers.
It was one of Richard Karp's original 21 problems shown NP-complete in his 1972 paper"Reducibility Among Combinatorial Problems".[60] This problem was also mentioned in Stephen Cook's paper introducing the theory of NP-complete problems.[61]Because of the hardness of the decision problem, the problem of finding a maximum clique is also NP-hard.
The problem of finding or estimating the number of graphs with a given degree sequence is a problem from the field of graph enumeration.
Another example of an NP-hard problem is the optimization problem of finding the least-cost cyclic route through all nodes of a weighted graph.
The problem of finding a pre-image that hashes to a given value[21] must be difficult to be useful, and ideally should require exponential time.
A greedy algorithm finds the optimal solution to Malfatti's problem of finding three disjoint circles within a given triangle that maximize the total area of the circles;
Humanity faces the problem of finding a way to avoid suffering and is trying to discover how to relate to life in order to experience the least amount of distress.
In computer science, the clique problem is the computational problem of finding cliques(subsets of vertices, all adjacent to each other, also called complete subgraphs) in a graph.
In particular, the problem of finding the lexicographically first maximal clique(the one found by the algorithm above) has been shown to be complete for the class of polynomial-time functions.
What has been really exhausting in this work was the problem of finding simple and consistent solutions, in other words to put something in place stronger than you demolished.
Overcome the problem of finding congenial cutting and what gives the right face, the trends are all for those versatile style hair cuts best to try, the hairdresser, also to be comfortable on your hair when it is hot.
After that, the young specialist will be able to solve the problem of finding a job without problems, because highly qualified engineers with modern knowledge are always in demand on the labor market.