Dual Degree Master’s Program
Partner School: University of Wesminster (UW), UK
Program:
Master of Science and Environmental Design (UW)
Master in Architecture and Sustainable Design (NTUST)
Departments:
NTUST- Department of Architecture
UW – Faculty of Architecture and the Built Environment
Application documents and eligibility:
- Registered Master’s student @ NTUST
- Finished first year at NTUST, without any failing grades
- Those whose first language is not English will need proof of proficiency (one of the following):
- IELTS 6.5 ( min of 6.0 in each component)
- Westminster Pre-sessional English as a Foreign Language
- Portfolio
Course schedule:
- After finishing the first year at NTUST, student will go to UW for the second year to obtain the required credits from UW and obtain their degree, then return to NTUST to finish any left-over credits and do Theis defense for NTUST degree.
- At UW, student is required to obtain the required credits stated by UW
-
Core Modules UK Credits Evidence-Based Environmetntal Architecture 40 Fundamentals of Environmental Design 20 Post Carbon Culture 20 Climate Positive Environments 40 Energy and Carbon 20 Thesis Project Option Module 40
Fees:
- UW related fees (insurance, field trip, transportation…etc) are payable by the student to UW.
- Tuition for 2024 is £15,500 before deductions.
- UW offers students of this program a 15% scholarship towards full time postgraduate programme tuition (excluding pre-sessional course), check UW website for latest cost of tuition.
- UW offers alumni discounts and benefits upon completion of the program.
Deposit:
- Before enrolling at UW, students are required to pay a non-refundable deposit of £5,500 for 2025 (subject to change every year). The deposit payment will be deducted from the tuition fee at enrolment.
NTUST scholarship: Students can also apply for NTUST scholarships, more details here
Application schedule: Students can apply during their first year at NTUST.
for more information: https://www.oia.ntust.edu.tw/p/404-1060-67602.php?Lang=zh-tw