DEMO seminar on "Characterising continuous optimisation landscapes via networks"

Prof. Jonathan Fieldsend (Univ. of Exeter, UK) will visit the Multiobjective Optimization Group in late May. He will give a DEMO seminar talk on the 23rd of May (Friday) from 10:15 am to 12 noon. You can join his talk in person in Agora room AgC231.1. You can also join online via Zoom: https://jyufi.zoom.us/j/69643413385

Event information

Event date
-
Event type
Public lectures, seminars and round tables
Event language
English
Event accessibility
Event space is accessible for all
Event organizer
Faculty of Information Technology
Event payment
Free of charge
Event location category
Mattilanniemi

Title: Characterising continuous optimisation landscapes via networks

Abstract.

A local optima network (LON) is a compact abstract representation of a search landscape using a graph. Initially inspired by work on the structure of search spaces for chemical energy landscapes, it is a technique to expose the underlying structure of an optimisation/search problem. It has gained in popularity over the last 17 years due to its succinct graphical representation of a number of landscape properties (such as modes, basins, and connectivity). The cognitive load for problem owners using LONs is not too high – particularly as the recent growth of data science means graphs/networks are now a common approach to view information which many people are now familiar with. Additionally, for complex rugged landscapes one can also apply various network analyses (compactness, connectivity, out-degree, etc.) to extract further properties. Traditionally LONs have been developed for (and applied to) combinatorial spaces. In this talk we set out approaches for generating LONs for continuous spaces. These include derivatives-based local search, discretisation, and, more recently, our work using quasi-random sampling which emulates the landscape of an Evolution Strategy (ES). The talk will also cover using networks to visualise multi-objective landscapes, and recent work integrating problem constraints into LONs (and the additional landscape features they induce).

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