Publisher
source

Carina Bringedal

Closing soon

1 month ago

PhD in Numerical Analysis for Two-Phase Flow and High-Order Discretization Hasselt University in Canada

Degree Level

PhD

Field of study

Mechanical Engineering

Funding

Full funding available

Deadline

Aug 10, 2026

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Country

Canada

University

Hasselt University

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Keywords

Mechanical Engineering
Mathematics
Numerical Analysis
Computational Mathematics
Physics

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About this position

PhD position at Hasselt University in numerical analysis, with a project on high-order discretizations for two-phase flow. The position is hosted in the Computational Mathematics group and is a strong fit for candidates interested in applied mathematics, scientific computing, and computational fluid dynamics.

The post is a 4-year PhD position at 100% employment. The announcement does not specify a stipend amount, but it is presented as a funded doctoral opening rather than a scholarship programme.

Eligibility: applicants should have a master's degree in mathematics or equivalent, or be about to finish their master's degree. The topic is centered on numerical methods, discretization techniques, and flow modelling, so a background in mathematics and related computational methods is relevant.

Deadline: 10 August 2026.

How to apply: review the vacancy page and submit the application via the UHasselt application link. The post includes a direct vacancy page for more details and the application portal.

Announcer: the post is shared by Carina Bringedal, Professor at the Western Norway University of Applied Sciences, with collaboration mentioned at Hasselt University.

Funding details

Full funding including tuition fees and living expenses is available for this position. The scholarship covers all educational costs and provides a monthly stipend.

How to apply

Please submit your application including a cover letter, CV, academic transcripts, and contact information for two references. Applications should be sent via the online portal before the deadline.

More information can be found here

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