Module Details
Module Code: |
COMP9064 |
Title: |
AI for Sustainability
|
Long Title:
|
AI for Sustainability
|
NFQ Level: |
Expert |
Valid From: |
Semester 1 - 2018/19 ( September 2018 ) |
Field of Study: |
4811 - Computer Science
|
Module Description: |
Computing and artificial intelligence can play an important role in addressing critical sustainability challenges faced by present and future generations. The goal of this module is to introduce students to a range of sustainability challenges and to computational methods in Artificial Intelligence (AI) that deal with such sustainability challenges.
In this module the students will be able to identify real-life applications in which the use of the planet's resources can be minimized. In addition, students will learn how to solve such sustainability problems via computational models and techniques from the field of AI.
|
Learning Outcomes |
On successful completion of this module the learner will be able to: |
# |
Learning Outcome Description |
LO1 |
Identify a wide range of real-life sustainability problems from various application areas. |
LO2 |
Identify the main features of sustainability problems, including their resources to minimize. |
LO3 |
Model real-life sustainability problems as graphs and as optimization models. |
LO4 |
Apply graph theory algorithms to solve the real-life sustainability problems modelled. |
LO5 |
Apply dynamic programming techniques in order to solve a range of sustainability problems. |
Dependencies |
Module Recommendations
This is prior learning (or a practical skill) that is strongly recommended before enrolment in this module. You may enrol in this module if you have not acquired the recommended learning but you will have considerable difficulty in passing (i.e. achieving the learning outcomes of) the module. While the prior learning is expressed as named MTU module(s) it also allows for learning (in another module or modules) which is equivalent to the learning specified in the named module(s).
|
|
Incompatible Modules
These are modules which have learning outcomes that are too similar to the learning outcomes of this module. You may not earn additional credit for the same learning and therefore you may not enrol in this module if you have successfully completed any modules in the incompatible list.
|
No incompatible modules listed |
Co-requisite Modules
|
No Co-requisite modules listed |
Requirements
This is prior learning (or a practical skill) that is mandatory before enrolment in this module is allowed. You may not enrol on this module if you have not acquired the learning specified in this section.
|
No requirements listed |
Indicative Content |
Introduction to Computational Sustainability
Introduction to real-life sustainability problems. Real-life applications where the minimization of resources impact the sustainability of our planet. Modelling computational sustainability problems as optimization problems. Explanation of the features of computational sustainability problems. Introducing the concept of best solution according to certain criterion/criteria such as minimising costs, energy, resources, etc.
|
Graphs Algorithms for Sustainability Problems
Graph main concepts (sub-graph, path, cycle, connection) and categories (directed, weighted). Modelling real-life sustainability problems as graphs. Graph algorithms: topological sorting, connectivity, minimum spanning tree (Prim's algorithm and Kruskal’s algorithm), shortest path (Dijkstra's algorithm), network flow. Travelling salesman problem.
|
Dynamic Programming Algorithms for Sustainability Problems
Decreasing recursive design (top-down approach) vs. increasing iterative design (bottom-up approach). Applications: Graphs, resource allocation problems, cutting problems, etc.
|
Applications to Real-life Sustainability Problems:
Analysis, modelling and solving of real-life sustainability problems. For instance, the forestry harvesting problem can be modelled as a cutting problem and solved with dynamic programming; the network design problem can be modelled as a graph and be solved with minimum spanning trees; finding the shortest path from a source to certain destination can be modelled as graph and can be solved with specific algorithms for graphs, etc.
|
Module Content & Assessment
|
Assessment Breakdown | % |
Coursework | 100.00% |
Assessments
No End of Module Formal Examination |
Reassessment Requirement |
Coursework Only
This module is reassessed solely on the basis of re-submitted coursework. There is no repeat written examination.
|
The University reserves the right to alter the nature and timings of assessment
Module Workload
Workload: Full Time |
Workload Type |
Contact Type |
Workload Description |
Frequency |
Average Weekly Learner Workload |
Hours |
Lecture |
Contact |
Presentation of theory. |
Every Week |
2.00 |
2 |
Lab |
Contact |
Lab supporting lectures. |
Every Week |
2.00 |
2 |
Independent Learning |
Non Contact |
Student undertakes independent study. The student reads recommended papers and practices implementation. |
Every Week |
3.00 |
3 |
Total Hours |
7.00 |
Total Weekly Learner Workload |
7.00 |
Total Weekly Contact Hours |
4.00 |
Workload: Part Time |
Workload Type |
Contact Type |
Workload Description |
Frequency |
Average Weekly Learner Workload |
Hours |
Lecture |
Contact |
Presentation of theory. |
Every Week |
2.00 |
2 |
Lab |
Contact |
Lab supporting lectures. |
Every Week |
2.00 |
2 |
Independent Learning |
Non Contact |
Student undertakes independent study. The student reads recommended papers and practices implementation. |
Every Week |
3.00 |
3 |
Total Hours |
7.00 |
Total Weekly Learner Workload |
7.00 |
Total Weekly Contact Hours |
4.00 |
Module Resources
|
Recommended Book Resources |
---|
-
William Kocay, Donald L. Kreher. (2016), Graphs, Algorithms, and Optimization, Second Edition. [ISBN: 9781482251166].
-
Art Lew, Holger Mauch. (2006), Dynamic Programming: A Computational Tool, Springer, [ISBN: 3540370137].
| Supplementary Book Resources |
---|
-
Jörg Lässig, Kristian Kersting, Katharina Morik. (2016), Computational Sustainability, Springer, [ISBN: 978-3-319-318].
| Recommended Article/Paper Resources |
---|
-
P Kilkki, U Väisänen. Determination of the
optimum cutting policy for the forest
stand by means of dynamic programming..
-
A Arbelaez, D Mehta, B O'Sullivan, L
Quesada. A Constraint-Based Local Search for Edge
Disjoint Rooted
Distance-Constrained Minimum Spanning
Tree Problem..
| Other Resources |
---|
-
Website, What artificial intelligence means for
sustainability?,
-
Website, Artificial Intelligence for
Computational Sustainability: A Lab
Companion/Introduction,
|
|