Examples of using Optimization problems in English and their translations into Romanian
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Optimization problems, necessary and sufficient conditions.
The III All- Union Summer School on Optimization Problems.
Optimization Problems with Functions of Two Variables.
Necessary and/or sufficient conditions of efficiency for vector optimization problems.
Optimization problems are often expressed with special notation.
Methods for solving linear constrained optimization problems(8 hours course+ 12 hours seminar).
From their work a new field of mathematics- called operational research- evolved for treating complex optimization problems.
Methods for solving nonlinear constrained optimization problems(6 hours course+ 6 hours seminar).
SEAGE is an open-source software that provides various meta-heuristic algorithms with their implementations on various optimization problems.
Studies in approximation theory and optimization problems; stochastic approximation and applications(R. Păltănea).
The group preoccupations also include the modeling decisions using graphs theory elements, linear optimization problems, harmonious analysis.
Linear programming environment to solve constrained optimization problems arising in various industrial, financial and educational areas.
It does not restrict the class NP-hard to decision problems, for instance it also includes search problems, or optimization problems.
GOBLIN Graph Library deals with all of the standard graph optimization problems discussed by textbooks and in courses on combinatorial optimization. This….
In the same publication, Simpson also gives the generalization to systems of two equations andnotes that Newton's method can be used for solving optimization problems by setting the gradient to zero.
Based on asimple test consisting of many tasks(puzzles, games, optimization problems) 10 students were chosen from each University from the world and an average of the best 5 students results was made.
I think that's pretty neat and I will show you how in future presentations how we can apply this to physics and optimization problems and a whole other set of things.
Com POLITEHNICA University of Bucharest Abstract: Most optimization problems that arise in practice have multiple objectives because they suppose to optimize simultaneously several objective functions.
Squared Euclidean Distance is not a metric as it does not satisfy the triangle inequality, however,it is frequently used in optimization problems in which distances only have to be compared.
There is a link between the"decision" and"optimization" problems in that if there exists a polynomial algorithm that solves the"decision" problem, then one can find the maximum value for the optimization problem in polynomial time by applying this algorithm iteratively while increasing the value of k.
TuneUp Utilities will provide you with progress reports will show you what services and other optimization problems you have done and what benefits it has brought you.
There is a link between the"decision" and"optimization" problems in that if there exists a polynomial algorithm that solves the"decision" problem, then one can find the maximum value for the optimization problem in polynomial time by applying this algorithm iteratively while increasing the value of k.
In this case, the equation becomes: formula_10Squared Euclidean Distance is not a metric as it does not satisfy the triangle inequality,however it is frequently used in optimization problems in which distances only have to be compared.
Karp For his continuing contributions to the theory of algorithms including the development ofefficient algorithms for network flow and other combinatorial optimization problems, the identification of polynomial-time computability with the intuitive notion of algorithmic efficiency, and, most notably, contributions to the theory of NP-completeness.
The maximum clique problem is the special case in which all weights are equal.[16] As well as the problem of optimizing the sum of weights,other more complicated bicriterion optimization problems have also been studied.[17] In the maximal clique listing problem, the input is an undirected graph, and the output is a list of all its maximal cliques.
For solving constrained optimization problem, there are many many method, which include determined methods and stochastic methods.
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.
Solving a linear constrained optimization problem in the standard form obtained by adding an equation containing an additional nonnegative variable.
Another example where bipartite graphs appear naturally is in the(NP-complete) railway optimization problem, in which the input is a schedule of trains and their stops, and the goal is to find a set of train stations as small as possible such that every train visits at least one of the chosen stations.
While the decision problem is NP-complete, the optimization problem is NP-hard, its resolution is at least as difficult as the decision problem, and there is no known polynomial algorithm which can tell, given a solution, whether it is optimal(which would mean that there is no solution with a larger V, thus solving the NP-complete decision problem). .