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Stochastic dominance-constrained Markov decision processes
Stochastic dominance-constrained Markov decision processes

... is detailed to motivate the theoretical results. Policies in MDPs induce stochastic processes, and Markov policies induce Markov chains. Typically, policies are evaluated with respect to some measure of expected reward, such as long-run average reward or discounted reward. The variation/spread/ disp ...
[SE4] Integral simplex using decomposition for the set partitioning
[SE4] Integral simplex using decomposition for the set partitioning

... algorithm. We discuss the relationships between the combinations of variables generated by the complementary problem of IPS and the minimal sets of Balas and Padberg (1975). We present the conditions to be added to the complementary problems to obtain combinations of columns that permit us to move f ...
system-, load-file-, procedure-, and instruction
system-, load-file-, procedure-, and instruction

Dynamic NMFs with Temporal Regularization for Online Analysis of
Dynamic NMFs with Temporal Regularization for Online Analysis of

A Greens Function Numerical Method for Solving Parabolic Partial
A Greens Function Numerical Method for Solving Parabolic Partial

A Heuristic for a Mixed Integer Program using the Characteristic
A Heuristic for a Mixed Integer Program using the Characteristic

Ant colony optimization - Donald Bren School of Information and
Ant colony optimization - Donald Bren School of Information and

Reinforcement Learning for Neural Networks using Swarm Intelligence
Reinforcement Learning for Neural Networks using Swarm Intelligence

... algorithms [21] have solved many variations of the pole balance problem. A double CMAC network [22] with one trained for generality and the other trained for accuracy near the target was also applied to the double pole balance problem. The neuroevolutionary method Enforced Subpopulations (ESP) [23] ...
Likelihood inference for generalized Pareto distribution
Likelihood inference for generalized Pareto distribution

... domain of k if the empirical coefficient of variation is greater than 1. If the empirical coefficient of variation is less than 1, then in k = 0 has a local maximum and the authors remarks that from a empirical point of view, it is global. See also Kozubowski et al. (2009). ...
a multi-period investment selection model for strategic
a multi-period investment selection model for strategic

Pdf - Text of NPTEL IIT Video Lectures
Pdf - Text of NPTEL IIT Video Lectures

... Now, today we are dealing with constrained optimization problem. This is general form of constrained optimization problem, find the decision vector X? Where we want to minimize that minimizes the function f (X) subject to the constraint g j (X) less than equal to 0, h k (X) is equal to 0, and the de ...
Guided Local Search Joins the Elite in Discrete Optimisation 1
Guided Local Search Joins the Elite in Discrete Optimisation 1

... Due to their combinatorial explosion nature, many real life constraint optimisation problems are hard to solve using complete methods such as branch & bound [Hall 1971, Reingold et. al. 1977]. One way to contain the combinatorial explosion problem is to sacrifice completeness. Some of the best known ...
GRGOPF paper-PDF - Iowa State University
GRGOPF paper-PDF - Iowa State University

... end at point A. However, the true minimum is at point B (here the difference in losses between A and B happens to be small; had point D been reached, the process would stop in D and the losses would be 20 MW compared with 12.9 MW in B). Functional constraints are difficult to handle; the method can ...
ON THE NUMERICAL SOLUTION
ON THE NUMERICAL SOLUTION

Math 442/542
Math 442/542

Binary Integer Programming in associative data models
Binary Integer Programming in associative data models

Solutions for the exercises - Delft Center for Systems and Control
Solutions for the exercises - Delft Center for Systems and Control

Folie 1
Folie 1

...  One shot approach, advantages, globally convergent Gummel iterations ...
A Survey of Partially Observable Markov Decision Processes
A Survey of Partially Observable Markov Decision Processes

... problems that can be modeled as POMDP's. The key feature of all these models is the presence of state uncertainty and its impact on the optimal choice of actions. It will be shown that such uncertainty can often have surprising consequences on the structure of optimal decision rules. Partially obser ...
Multiuser MISO Beamforming for Simultaneous
Multiuser MISO Beamforming for Simultaneous

1.10 Euler`s Method
1.10 Euler`s Method

- Lorentz Center
- Lorentz Center

The theory of optimal stopping
The theory of optimal stopping

Achieving Maximum Energy-Efficiency in Multi-Relay
Achieving Maximum Energy-Efficiency in Multi-Relay

Alleviating tuning sensitivity in Approximate Dynamic Programming
Alleviating tuning sensitivity in Approximate Dynamic Programming

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Multi-objective optimization

Multi-objective optimization (also known as multi-objective programming, vector optimization, multicriteria optimization, multiattribute optimization or Pareto optimization) is an area of multiple criteria decision making, that is concerned with mathematical optimization problems involving more than one objective function to be optimized simultaneously. Multi-objective optimization has been applied in many fields of science, including engineering, economics and logistics (see the section on applications for detailed examples) where optimal decisions need to be taken in the presence of trade-offs between two or more conflicting objectives. Minimizing cost while maximizing comfort while buying a car, and maximizing performance whilst minimizing fuel consumption and emission of pollutants of a vehicle are examples of multi-objective optimization problems involving two and three objectives, respectively. In practical problems, there can be more than three objectives.For a nontrivial multi-objective optimization problem, there does not exist a single solution that simultaneously optimizes each objective. In that case, the objective functions are said to be conflicting, and there exists a (possibly infinite) number of Pareto optimal solutions. A solution is called nondominated, Pareto optimal, Pareto efficient or noninferior, if none of the objective functions can be improved in value without degrading some of the other objective values. Without additional subjective preference information, all Pareto optimal solutions are considered equally good (as vectors cannot be ordered completely). Researchers study multi-objective optimization problems from different viewpoints and, thus, there exist different solution philosophies and goals when setting and solving them. The goal may be to find a representative set of Pareto optimal solutions, and/or quantify the trade-offs in satisfying the different objectives, and/or finding a single solution that satisfies the subjective preferences of a human decision maker (DM).
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