PHYS3011 Mathematical Physics
- 6 points
|Semester 2||UWA (Perth)||Face to face|
- Details for undergraduate courses
- The area of knowledge for this unit is Mathematical and Physical Sciences
- The content of this unit covers (1) methods of mathematical physics, placing elements of mathematics from the Level 1 and Level 2 complementary mathematics units in the context of quantum mechanics, electrodynamics, relativity and classical physics; and (2) methods and projects in computational physics. The content is explored with reference to a range of applications and physical contexts, and developed and applied through a series of laboratory tasks. Skills in problem identification, mathematical exploration and solution are fostered through assignments, practice problem sets and tutorial activities.
- Students are able to (1) analyse the concepts and methods involved in mathematical and computational physics; (2) communicate ideas relating to mathematical and computational physics.; (3) solve problems in a range of realistic situations relating to mathematical physics using traditional methods.; and (4) solve problems in a range of realistic situations relating to mathematical physics using modern technical computing methods..
- Indicative assessments in this unit are as follows: (1) laboratory; (2) tests; and (3) final examination. Further information is available in the unit outline.
To pass this unit, a student must: (a) achieve an overall mark of 50 per cent or higher for the unit; and (b) achieve the requisite requirements(s) or a mark of 50 per cent or greater, whichever is higher and specified in the unit outline, for the laboratory component.
Supplementary assessment is not available in this unit except in the case of a bachelor's pass degree student who has obtained a mark of 45 to 49 overall and is currently enrolled in this unit, and it is the only remaining unit that the student must pass in order to complete their course.
- Unit Coordinator(s)
- Dr Darren Grasso
- Unit rules
- PHYS2001 Quantum Physics and Electromagnetism (ID 1461) and (MATH2501 Advanced Mathematical Methods (ID 1000) or MATH3023 Advanced Mathematics Applications (ID 6149) or equivalent)
- PHYS2002 The Physics of Particles (ID 1462)
- Contact hours
- lectures: average 3 hours per week; practical classes: 1 hour per week; project/lab work: 24 hours per semester
- Unit Outline
- Semester 1-2020 [SEM-1-2020]
- Unit will be changed from Semester 1 to Semester 2 from 2021.
- The availability of units in Semester 1, 2, etc. was correct at the time of publication but may be subject to change.
- All students are responsible for identifying when they need assistance to improve their academic learning, research, English language and numeracy skills; seeking out the services and resources available to help them; and applying what they learn. Students are encouraged to register for free online support through GETSmart; to help themselves to the extensive range of resources on UWA's STUDYSmarter website; and to participate in WRITESmart and (ma+hs)Smart drop-ins and workshops.
- Unit readings, including any essential textbooks, are listed in the unit outline for each unit one week prior the commencement of study. The unit outline will be available via the LMS and the UWA Handbook. Reading lists and essential textbooks are subject to change each semester. Essential textbooks can be purchased from the commercial vendors to secure the best deal. The Student Guild can provide assistance on where to purchase books if required. Books can be purchased second hand at the Guild Secondhand bookshop (second floor, Guild Village), which is located on campus. Copies of textbooks and other readings will be made available for students to access from the Library, online wherever possible as well as in print.
- If this unit is offered as on-campus face-to-face study only, students who are presently unable to enter Western Australia and whose studies would be delayed by an inability to complete this unit, should contact the unit coordinator (details given on this page) to ascertain, on an individual case-by-case basis, if alternate arrangements can be made to support their study in this unit.