SIT765 - Foundations of Quantum Computing
| Year: | 2027 unit information |
|---|---|
| Enrolment modes: | Trimester 1: Burwood (Melbourne), Online |
| Credit point(s): | 1 |
| EFTSL value: | 0.125 |
| Assumed knowledge: | It is recommended that students have a basic understanding of linear algebra prior to attempting this unit if possible. |
| Prerequisite: | SIT774 |
| Corequisite: | Nil |
| Incompatible with: | Nil |
| Study commitment: | Students will on average spend 150 hours over the trimester undertaking the teaching, learning and assessment activities for this unit. This will include educator guided online learning activities within the unit site. |
| Scheduled learning activities - campus: | 1 x 3 hour seminar per week, weekly meetings. |
| Scheduled learning activities - online: | Online independent and collaborative learning including 1 x 2 hour online seminar per week, weekly meetings. |
Content
This unit introduces the fundamental principles of quantum computing, providing students with the necessary mathematical and conceptual foundations to engage with the field. Students will review key linear algebra concepts relevant to quantum computing, which will support their exploration of qubits, superposition, entanglement, and quantum gates. They will also examine the differences between classical and quantum computation, gaining insights into the unique advantages and challenges of quantum systems.
Unit fee information
Fees and charges vary depending on the type of fee place you hold, your course, your commencement year, the units you choose to study and their study discipline, and your study load.
Tuition fees increase at the beginning of each calendar year and all fees quoted are in Australian dollars ($AUD). Tuition fees do not include textbooks, computer equipment or software, other equipment or costs such as mandatory checks, travel and stationery.
For further information regarding tuition fees, other fees and charges, invoice due dates, withdrawal dates, payment methods visit our Current Students website.
Hurdle requirements
To be eligible to obtain a pass in this unit, students must meet certain milestones as part of the portfolio.