- Location
- Edmonton, Alberta, Canada
- Portals
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Edmonton, Alberta, Canada
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Skills
Achievements
Latest feedback
Team feedback
Individual endorsement
Throughout the duration of our project, Ryan Trang consistently demonstrated not only his outstanding intelligence but also his remarkable ability to learn and adapt quickly. His initiative in independently exploring and implementing solutions whenever challenges arose was particularly impressive and indicative of his proactive approach to problem-solving. Ryan also exhibits a solid foundation in mathematics, statistics, and computer science, which he leverages effectively to deliver high-quality work. His ability to integrate complex concepts and apply them practically is commendable and sets him apart as a technically sound individual. One of Ryan's most notable strengths is his excellent time management and organizational skills. He consistently kept his work on schedule, demonstrating reliability and a strong sense of responsibility. This ability to manage time effectively ensured that all project milestones were met without compromising the quality of the work. He also actively contributes to team discussions. His patience and clarity when explaining complex concepts are highly valued, making him a reliable and approachable team member. Furthermore, he is always willing to take on additional tasks when asked, showing his dedication and willingness to support the team. Overall, Ryan is a highly capable and dedicated individual with a bright future ahead. His technical expertise, coupled with his excellent teamwork and communication skills, make him a valuable asset to any team or organization. I am confident that he will excel in any future endeavors and strongly recommend him for any opportunity he seeks.
Team feedback
Recent projects
Hopf algebras
For every locally compact abelian group G, the set of characters is also a locally compact abelian group and the Pontrjagin theorem says that the double dual is isomorphic to the original group G. For a non-abelian group, a generalized dual can no longer be defined in the form of a group. One has to look for a larger category, namely quantum groups in the form of Hopf algebras. The objective is to study Hopf algebras in the setting of C*-algebras and von Neumann algebras such that a generalization of Pontrjagin duality is obtained.
Learning Partial Differential Equations with fMRI Data
In this project, we apply an appropriate data-driven method to derive the potential partial differential equation model hidden in an fMRI dataset collected by Visconti di Oleggio Castello, Matteo et al. (2020). This dataset records the responses of 25 subjects who watched part of the feature film "The Grand Budapest Hotel" by Wes Anderson.
Work experience
Research Assistant Bach-Domes
Grant MacEwan University
Edmonton, Alberta, Canada
May 2023 - Current
Currently researching data-driven discovery of partial differential equations from fMRI functional data.
Research Assistant Bach-Domes
Grant MacEwan University
Edmonton, Alberta, Canada
June 2020 - August 2020
Researched the optimal edge and face colourings of aperiodic tilings (Penrose, Chair, Table, Amnann-Beenker, Pinwheel).