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Latest Module Specifications

Current Academic Year 2025 - 2026

Module Title Computational Physics
Module Code PHY1063 (ITS: PS432)
Faculty Physical Sciences School Science & Health
NFQ level 8 Credit Rating 5
Description

This module introduces final year undergraduate students to the concepts and techniques of computational physics, in the context of studies in physical sciences. In particular, students should understand that the method proceeds by (i) identifying a suitable physical model expressed in mathematical terms, (ii) finding an algorithm by which the model can be solved, (iii) implementing the solution, and (iv) calculating the desired results. In addition to this basic approach, the module will also discuss modern ideas about the challenges of establishing that the correct solution has been found, and the opportunities and difficulties of exploiting high performance computer hardware for large scale problems. The continuous assessment element of the module will include practical exercises, which will assume a working knowledge of a suitable computer language, such as Python or MatLab.

Learning Outcomes

1. Develop and articulate a systematic understanding and knowledge at the forefront of the field of computational physics both qualitatively, and quantitatively of the fundamental and underpinning elements of the computational approach
2. Demonstrate this systematic understanding and knowledge by developing and articulating a mathematical model in a form suitable for computational solution
3. Select from complex and advanced techniques across this field of learning to identify suitable tools for generating the computational solution (e.g. algorithms, computer languages, hardware)
4. Demonstrate this systematic understanding and also demonstrate a critical awareness of the main issues and modern insights around establishing that the computed solutions are correct, based on modern ideas on verification and validation
5. Demonstrate a critical awareness of the challenges and opportunities of high performance computation for large scale problems, the boundaries of the learning in the field and the preparation required to push back those boundaries through further learning


WorkloadFull time hours per semester
TypeHoursDescription
Workshop248 x 3 hour workshops
Tutorial66 x tutorials
Independent Study95Study for lectures (24 hours), study for tutorials (6 hours), work on design and implementation of computational solutions for assessment problems (problem 1 - 20 hours; problem 2 - 20 hours), preparation for examination (25 hours).
Total Workload: 125
Section Breakdown
CRN11381Part of TermSemester 1
Coursework0%Examination Weight0%
Grade Scale40PASSPass Both ElementsY
Resit CategoryRC1Best MarkN
Module Co-ordinatorMiles TurnerModule Teacher
Assessment Breakdown
TypeDescription% of totalAssessment Date
AssignmentDesigning and implementing a computational solution to a problem involving an ordinary differential equation20%n/a
AssignmentDesigning and implementing a computational solution to a problem involving Monte Carlo techniques20%n/a
Formal ExaminationExamination60%End-of-Semester
Reassessment Requirement Type
Resit arrangements are explained by the following categories;
RC1: A resit is available for both* components of the module.
RC2: No resit is available for a 100% coursework module.
RC3: No resit is available for the coursework component where there is a coursework and summative examination element.

* ‘Both’ is used in the context of the module having a coursework/summative examination split; where the module is 100% coursework, there will also be a resit of the assessment

Pre-requisite None
Co-requisite None
Compatibles None
Incompatibles None

All module information is indicative and subject to change. For further information,students are advised to refer to the University's Marks and Standards and Programme Specific Regulations at: http://www.dcu.ie/registry/examinations/index.shtml

Indicative Content and Learning Activities

Basic Concepts
General ideas on the role of computation in the physical sciences. The process of developing a computational model, from mathematical formulation to developing and testing the solution. Ideas about critical evaluation of solutions.

Mathematical Models
Formulation of mathematical models, beginning with conceptualising a physical model and proceeding to a formal mathematical model, including identifying relevant boundary conditions and parameters.

Computational Tools
Choosing a computational approach based on the mathematical character of the model. Algorithms for ordinary and partial differential equations. Monte Carlo methods.

Software Tools
Computer languages for scientific problems. Libraries and other software packages.

Verification and Validation
Criticism of the computational approach. Recent ideas on establishing the correctness of scientific computations and physical models.

Indicative Reading List

Books:
  • William H. Press: 2007, Numerical Recipes: The Art of Scientific Computing, Cambridge University Press, New York, 978-052188068
  • William L. Oberkampf, Christopher J. Roy: 0, Verification and Validation in Scientific Computing, Cambridge University Press, 784, 9780521113601


Articles:
None
Other Resources

None

<< Back to Module List View 2024/25 Module Record for PS432