Summary: Operation Research Techniques 1
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1 Mathematically modelling
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Give the definition of solution of an optimization problem
A solution to an optimization problem is a collection of values of the decision variables. -
Give the definition of feasible region of an optimization problem
The feasible region of an optimization problem is the set of feasible solutions to the problem. -
Give the definition of unbounded problem of an optimization problem
Anoptimization problem isunbouded if for any feasible solution x, there exists another feasible solution y whose value is better than the value of x. It has nofinite optimal solution. -
Give the definition of infeasible problem of an optimization problem
A mathematical program is infeasible if there are no feasible solutions. No solution that satisfies all constraints and bounds. -
What is the proportionality assumption of linear programming?
Theassumption that when it takes 3 eggs to make 1 chocolate cake. It takes 9 eggs to make 3 chocolate cakes.
Thisassumption has to hold to be able to applylinear programming . -
What is meant with the divisibility assumption?
A variable can be infinitely divisible and still have meaning. -
When are problems called discrete or combinatorial optimization problems?
When all the variables are binary. -
What is meant with a static and a dynamic model?
In a static model the decision variables do not involve a sequence of decisions over multiple periods. In a dynamic model the decision variables do involve sequences of decisions over multiple periods. -
What is meant with deterministic and stochastic models?
In a deterministic problem the value of the objective function and whether or not the constraints are satisfied is known with certainty. Otherwise stochastic. -
What is the isocost line?
The line on which you can find an optimal solution considering a minimization problem.
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Topics related to Summary: Operation Research Techniques 1
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Mathematical modelling with integers
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Combinatorial optimization problems
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Simple alogrithm
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Duality and column generation
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Complexity - Easy and hard problems
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Complexity - Algorithm running time
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Complexity - P and NP
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Complexity - NP - completeness
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Constructive heuristics - Introduction heuristics
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Constructive heuristics - Greedy approach
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Constructive heuristics - Probabilistic approach and adaptive search
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Improvement heuristics I - Local Search, steepest descent
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Improvement heuristics II - Simulated Annealing
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Large neighborhood search - LNS