Abstract
Optimization networks are a new methodology for holisti-
cally solving interrelated problems that have been developed with com-
binatorial optimization problems in mind. In this contribution we revisit
the core principles of optimization networks and demonstrate their suit-
ability for solving machine learning problems. We use feature selection in
combination with linear model creation as a benchmark application and
compare the results of optimization networks to ordinary least squares
with optional elastic net regularization. Based on this example we jus-
tify the advantages of optimization networks by adapting the network to
solve other machine learning problems. Finally, optimization analysis is
presented, where optimal input values of a system have to be found to
achieve desired output values. Optimization analysis can be divided into
three subproblems: model creation to describe the system, model selec-
tion to choose the most appropriate one and parameter optimization to
obtain the input values. Therefore, optimization networks are an obvious
choice for handling optimization analysis tasks.
Original language | English |
---|---|
Title of host publication | Lecture Notes in Computer Science |
Number of pages | 8 |
Publication status | Published - 2017 |
Fields of science
- 102 Computer Sciences
- 102001 Artificial intelligence
- 102011 Formal languages
- 102022 Software development
- 102031 Theoretical computer science
- 603109 Logic
- 202006 Computer hardware
JKU Focus areas
- Computation in Informatics and Mathematics