Giovanni Petri
6 months ago
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ERC Consolidator Grant RUNES
Fully Funded PhD Scholarship in Network Science: Higher-Order Representational Geometry in Biological and Artificial Neural Systems at Northeastern University London Northeastern University London in United Kingdom
Degree Level
PhD
Field of study
Neuroscience
Funding
Funded PhD Project (Students Worldwide)
Deadline
Expired
Country
United Kingdom
University
Northeastern University London
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About this position
Northeastern University London (NU London) is offering multiple fully funded PhD scholarships as part of a major investment to accelerate interdisciplinary research in the humanities, social sciences, and digital sciences. Each scholarship is fully funded for three and a half years at UKRI rates, covering full course fees, an annual stipend (with an additional London allowance), and associated training costs. NU London is a UK university governed by UK higher education regulations and serves as the European campus of Northeastern University, a top-tier research-intensive institution based in Boston, USA. The university is renowned for its high-impact research, interdisciplinarity, experiential learning, and global connections, with campuses across the United States and Canada.
This PhD project, part of the ERC Consolidator Grant “RUNES” (Reconstruction and Unification of Neural and Ecological Systems), investigates the geometric and topological structures in neural representations that enable or constrain compositional cognition. The research aims to determine whether similar signatures appear across biological brains and artificial neural networks. The successful candidate will work at the intersection of mechanistic interpretability, computational neuroscience, and cognitive AI, exploring how the internal geometry of neural representations shapes the capabilities and limitations of both brains and deep networks.
Recent studies have shown that Vision-Language Models (VLMs) exhibit compositional failures paralleling known human cognitive constraints, such as the binding problem. The geometric overlap of concept vectors in latent representation space correlates with specific error patterns, suggesting that the geometry of representations constrains compositional cognition across both biological and artificial systems. The project will employ mechanistic interpretability tools—concept extraction, causal tracing, activation patching—alongside geometric and information-theoretic methods to bridge AI interpretability with neuroscience.
The research programme spans four interconnected directions: (i) using mechanistic interpretability methods to characterize how the geometry of representations in open-weight VLMs and LLMs shapes compositional success and failure; (ii) contributing to the RUNES neuroimaging programme by applying computational neuroscience tools to fMRI data from multitasking and binding experiments; (iii) building a cross-system bridge to test whether representational signatures distinguishing compositional success from failure in AI systems also appear in neural population codes during analogous cognitive tasks; and (iv) developing new interpretability methods that capture group-level structure in neural network circuits beyond current pairwise approaches.
The successful candidate will join the NP Lab within the Network Science Institute, led by Professor Giovanni Petri, and is expected to interact with group members, postdocs, graduate and PhD students, and work across a range of applications in network and topological data analysis. The research environment is interdisciplinary and vibrant, with international collaboration and networking opportunities, dedicated research space, and access to the wider Northeastern University network in North America.
Eligibility requirements include a Bachelor’s degree in a relevant subject (2:1 or 1st class), a Master’s degree in Physics, Mathematics, Computer Science, or related fields (strongly recommended), strong computational and modelling skills (including proficiency in Python and experience with deep learning frameworks), and experience or strong interest in mechanistic interpretability, representational geometry, or computational neuroscience. Candidates should be comfortable working across AI, neuroscience, and mathematics, and possess excellent communication and collaboration skills. English language proficiency at IELTS 6.5 overall (with at least 6.5 in each component) or equivalent is required for non-native speakers. Applications are open to UK and international students, but visa costs cannot be supported.
To apply, send a CV, a 2-page research proposal related to the project topics, and a covering letter explaining how you meet the requirements and your interest in the research. Apply via the provided link and reference your application ‘R139422’. Informal enquiries can be directed to Professor Giovanni Petri before the application deadline. The panel will shortlist candidates on a rolling basis and reserves the right to close the post before the deadline once a suitable applicant is found.
Funding details
Funded PhD Project (Students Worldwide)
What's required
Applicants must hold a Bachelor’s degree in a relevant subject (2:1 or 1st class) and a Master’s degree in Physics, Mathematics, Computer Science, or related fields (strongly recommended). Strong computational and modelling skills, proficiency in Python, and experience with deep learning frameworks are required. Experience or strong interest in mechanistic interpretability, representational geometry, or computational neuroscience is expected. Candidates should be comfortable working across AI, neuroscience, and mathematics, and possess excellent communication and collaboration skills. English language proficiency at IELTS 6.5 overall (with at least 6.5 in each component) or equivalent is required for non-native speakers. Applications are open to UK and international students, but visa costs cannot be supported.
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Professors
Professor at Network Science Institute
United Kingdom
Research Interests
Computational Neuroscience
Cognitive Neuroscience
Neuroscience
Network Analysis
Social Dynamics
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