PHY2039 : Scientific Computation with Python
PHY2039 : Scientific Computation with Python
- Offered for Year: 2025/26
- Module Leader(s): Mr James Nightingale
- Owning School: Mathematics, Statistics and Physics
- Teaching Location: Newcastle City Campus
Semesters
Your programme is made up of credits, the total differs on programme to programme.
| Semester 1 Credit Value: | 10 |
| ECTS Credits: | 5.0 |
| European Credit Transfer System | |
Pre-requisite
Modules you must have done previously to study this module
| Code | Title |
|---|---|
| PHY2026 |
Pre Requisite Comment
N/A
Co-Requisite
Modules you need to take at the same time
Co Requisite Comment
N/A
Aims
To reinforce the computing in Python studied as part of physics laboratories at Stage 1, and to provide the foundations for candidates to undertake independent programming activities.
To introduce a range of mathematical techniques relevant to physical problems using Python, including methods that will be useful towards project work elsewhere in the programme.
Module Summary
Computing methods are of great use in a wide range of applications in physics. This module builds on the methods introduced at Stage 1, introducing additional techniques, some of increasing computational sophistication, with broad applications in a physics context. In implementing these methods, students will attain an increased competence with Python programming, and an increasing ability to use such methods independently, towards project-orientated goals. The module supports the development of a range of transferable skills including problem solving, computer literacy, data analysis and presentation.
Outline Of Syllabus
The module covers a range of computational strategies including:
- Reading, querying and manipulating data, such as working with formats regularly used for physics research.
- Data visualisation and plotting, such as plots in 2D and 3D and production of high-quality academic plots.
- Arrays and matrices in Python, including linear algebra techniques such as required for solving eigenvalue problems.
- Curve fitting, building on the foundations established at stage 1.
- Numerical approaches to root finding.
- Numerical derivatives through finite difference, and related techniques of numerical integration.
- Numerical solution of ordinary differential equations and applications to physical systems.
Learning Outcomes
Intended Knowledge Outcomes
Students will consolidate and expand their knowledge of numerical methods and the application of these methods to physics problems. Including specific knowledge of Python and an algorithmic approach to computing.
Intended Skill Outcomes
Students will consolidate and expand their practical skills in using Python to solve problems in a widening range of applications in physics. They will also develop increasing ability to program independently, less constrained by specific set problems
Students will develop skills across the cognitive domain (Bloom's taxonomy,2001 revised edition): remember, understand, apply, analyse, evaluate and create.
Students will develop a range of transferable skills:
• Critical thinking skills to consider the role of AI in the programming workflow.
• Presentation of a range of data types.
• Logical problem solving strategies, such as expressed in both mathematics and coding.
• Critical evaluation of data (e.g. numerical significance and uncertainties).
• Computer literacy.
Teaching Methods
Teaching Activities
| Category | Activity | Number | Length | Student Hours | Comment |
|---|---|---|---|---|---|
| Scheduled Learning And Teaching Activities | Lecture | 4 | 1:00 | 4:00 | Lectures |
| Scheduled Learning And Teaching Activities | Lecture | 11 | 2:00 | 22:00 | Computer Practicals |
| Guided Independent Study | Assessment preparation and completion | 15 | 1:00 | 15:00 | Exam preparation, revision and completion of examination. |
| Scheduled Learning And Teaching Activities | Lecture | 7 | 1:00 | 7:00 | Problem Classes |
| Guided Independent Study | Assessment preparation and completion | 20 | 1:00 | 20:00 | Completion of in course assessment |
| Guided Independent Study | Independent study | 32 | 1:00 | 32:00 | Preparation time for lectures, background reading, coursework review |
| Total | 100:00 |
Teaching Rationale And Relationship
Lectures and problem classes are used for the delivery of theory and explanation of methods, illustrated with examples, and for giving general feedback on marked work. Practicals are used to help develop the students’ abilities at applying the theory to solving problems.
The teaching methods are appropriate to allow students to develop a wide range of skills, from understanding basic concepts and facts to higher-order thinking.
Reading Lists
Assessment Methods
The format of resits will be determined by the Board of Examiners
Exams
| Description | Length | Semester | When Set | Percentage | Comment |
|---|---|---|---|---|---|
| Digital Examination | 120 | 1 | A | 80 | Digital Examination - in person |
Other Assessment
| Description | Semester | When Set | Percentage | Comment |
|---|---|---|---|---|
| Prob solv exercises | 1 | M | 5 | Problem-solving exercises assessment |
| Prob solv exercises | 1 | M | 15 | Problem Solving Exercises Assessment |
Assessment Rationale And Relationship
A substantial examination is appropriate for the assessment of the material in this module. The format of the examination will enable students to reliably demonstrate their own knowledge, understanding and application of learning outcomes. The assurance of academic integrity forms a necessary part of the programme accreditation.
The coursework assignment allows the students to develop their problem-solving techniques, to practise the methods learnt in the module, to assess their progress and to receive feedback; this assessment has a secondary formative purpose as well as a primary summative purpose.
Timetable
- Timetable Website: www.ncl.ac.uk/timetable/
- PHY2039's Timetable
Past Exam Papers
- Exam Papers Online : www.ncl.ac.uk/exam.papers/
- PHY2039's past Exam Papers
General Notes
N/A
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Disclaimer
The information contained within the Module Catalogue relates to the 2025 academic year.
In accordance with University Terms and Conditions, the University makes all reasonable efforts to deliver the modules as described.
Modules may be amended on an annual basis to take account of changing staff expertise, developments in the discipline, the requirements of external bodies and partners, staffing changes, and student feedback. Module information for the 2026/27 entry will be published here in early-April 2026. Queries about information in the Module Catalogue should in the first instance be addressed to your School Office.