Conference Paper (published)

Process Algebra with Layers: A Language for Multi-scale Integration Modelling, Illustrated by a Cell Cycle and DNA Damage Case Study

Details

Citation

Scott E, Hoyle A & Shankland C (2016) Process Algebra with Layers: A Language for Multi-scale Integration Modelling, Illustrated by a Cell Cycle and DNA Damage Case Study. In: Bracciali A & Caravagna G (eds.) Proceedings of Computational Intelligence Methods for Bioinformatics and Biostatistics. 13th International Conference on Computational Intelligence methods for Bioinformatics and Biostatistics, Stirling, 01.09.2016-03.09.2016. Stirling: University of Stirling, pp. 240-246. http://www.cs.stir.ac.uk/events/cibb2016/index.html

Abstract
We present a novel process algebra designed for multi-scale integration modelling: Process Algebra with Layers (PAL). The unique features of PAL are the integrated layers: Population and Organism. The novel language modularises the spatial scales of the system into layers, therefore, modularising the detail of each scale. Populations hold specific types of Organism, for example, life stages, cell phases, infectious states and many more. An example illustrates how the algebra can be used to model and simulate the multi-scale system of cell growth and damage from cancer treatment. Results of the PAL model are compared to wet laboratory survival fractions of cells given different doses of radiation treatment [1]. This comparison shows how PAL can be used to aid in investigations of cancer treatment in systems biology.

Keywords
Process Algebra; Multi-scale; Modelling; Cell Cycle; Cancer

Notes
Output Type: Meeting Abstract

StatusPublished
Publication date30/09/2016
Publication date online30/09/2016
PublisherUniversity of Stirling
Publisher URLhttp://www.cs.stir.ac.uk/events/cibb2016/index.html
Place of publicationStirling
Conference13th International Conference on Computational Intelligence methods for Bioinformatics and Biostatistics
Conference locationStirling
Dates

People (1)

Dr Andrew Hoyle

Dr Andrew Hoyle

Senior Lecturer, Mathematics

Research centres/groups