PhD Candidate: Analysis and Geometry on Manifolds – Radboud University – Nijmegen

Radboud University

The Department of Mathematics is seeking a highly motivated PhD candidate for a research position funded by the NWO ENW-M project ‘Higher Invariants of Finite-Volume Spaces’. This project is about developing and applying new invariants of certain non-compact manifolds which have finite volume. It falls in the broad area of analysis and geometry on manifolds. There are links with index theory, Lie group theory and operator algebras.

The PhD project will be supervised by . We will support you throughout the PhD process to engage in research, participate in local, national and international meetings, and report on your results in scientific publications. You should ideally be available to start the PhD project between 1 September and 1 November 2024. Other starting dates are negotiable, but the earlier the better. This position has a light teaching load, of up to 10% of your working time. Upon successful completion, you will be awarded a PhD from Radboud University.

We welcome applications from candidates with an excellent academic track record and demonstrable experience in at least one of the areas mentioned above. Members from groups that are underrepresented in Science, Technology, Engineering and Mathematics disciplines are particularly encouraged to apply.

Specifications

  • max. 38 hours per week
  • €2770—€3539 per month
  • Nijmegen
  • Radboud University

    Requirements

  • You hold a Master’s degree in Mathematics, or you are on track to obtain one before the start of the project.
  • You have experience in one or more areas relevant to this position, as evidenced by courses followed and your Master’s thesis.
  • You have excellent written and oral communication skills.
  • You are a highly motivated, enthusiastic, critical, organised, creative and proactive individual.
  • You work well in a team as well as independently.
  • Conditions of employment

    Fixed-term contract: We will give you a temporary employment contract (1.0 FTE) of 1,5 years, after which your performance will be evaluated. If the evaluation is positive, your contract will be extended by 2.5 years (4-year contract).

  • We will give you a temporary employment contract (1.0 FTE) of 1,5 years, after which your performance will be evaluated. If the evaluation is positive, your contract will be extended by 2.5 years (4-year contract).
  • You will receive a starting salary of €2,770 gross per month based on a 38-hour working week, which will increase to €3,539 in the fourth year ().
  • You will receive an 8% holiday allowance and an 8,3% end-of-year bonus.
  • You will be able to use our . The Dual Career Programme assists your partner via support, tools, and resources to improve their chances of independently finding employment in the Netherlands. Our Family Support Service helps you and your partner feel welcome and at home by providing customised assistance in navigating local facilities, schools, and amenities. Also take a look at our page to discover all our services for international employees.
  • You will receive extra days off. With full-time employment, you can choose between of annual leave instead of the statutory 20.
  • Work and science require good employment practices. This is reflected in Radboud University’s primary and secondary . You can make arrangements for the best possible work-life balance with flexible working hours, various leave arrangements and working from home. You are also able to compose part of your employment conditions yourself, for example, exchange income for extra leave days and receive a reimbursement for your sports subscription. And of course, we offer a good pension plan. You are given plenty of room and responsibility to develop your talents and realise your ambitions. Therefore, we provide various training and development schemes.

    Department

    The at Radboud University (Nijmegen, the Netherlands) is part of the Institute for Mathematics, Astrophysics and Particle Physics of the Faculty of Science. The department represents a broad range of areas, including pure and applied analysis, differential geometry, algebraic geometry and topology, number theory, functional analysis, mathematical physics, non-commutative geometry, special functions and applied stochastics.

    The Department of Mathematics has a friendly and welcoming atmosphere. There are regular research seminars, a range of specialist lectures and visitors to the department, as well as a number of informal events throughout the year. There are currently about 25 PhD candidates in the department, several of whom work in areas related to this project. This project meshes with the interests of a broader community of mathematicians in the Netherlands working in related areas, with which we regularly organise seminars and other events.

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