Talks and presentations

Distinct contribution of brain geometry and connectivity for whole-cortex communication

February 25, 2024

Poster, OHBM Noose Workshop 2024, Noosa, Queensland, Australia

The brain mechanisms that describe how neural signals propagate throughout the cortex are poorly defined. This knowledge is essential to understand altered patterns of neural communications in mental disorders and develop effective and targeted therapeutic interventions. Recent findings suggest that the decomposition of neural signals with cortical geometry alone (cortical eigenmodes) can be used to understand the emergence of macroscopic cortical dynamics. We used novel methods to estimate cortical eigenmodes, describing the distinct contribution of cortical geometry and brain wiring (the connectome) in supporting cortical dynamics. We assessed how eigenmodes support and predict whole-cortex signal propagation using an empirical dataset of single-pulse transcranial magnetic stimulation (TMS) given to three cortical regions. Results show that eigenmodes can accurately capture how a local perturbation in neural activity evolves into a widespread cortical response. Furthermore, eigenmodes provide key insights into how perturbation size, location, timing and intensity affect the spread of changes in local neural signals. We also showed that long-range brain connections are required to fully account for the observed changes in whole-cortex activity. Our results advance knowledge of large-scale brain communication by highlighting the distinct contribution of brain geometry and anatomical connectivity to carry neural signals across the cortex. These findings are important to understand macroscopic changes in cortical activity observed across mental disorders and develop targeted neuromodulatory interventions to restore cortical communication.

Distinct contribution of brain geometry and connectivity for whole-cortex communication

December 08, 2023

Talk, OHBM Australia 2023, Sydney, New South Wales, Australia

The brain mechanisms that describe how neural signals propagate throughout the cortex are poorly defined. This knowledge is essential to understand altered patterns of neural communications in mental disorders and develop effective and targeted therapeutic interventions. Recent findings suggest that the decomposition of neural signals with cortical geometry alone (cortical eigenmodes) can be used to understand the emergence of macroscopic cortical dynamics. We used novel methods to estimate cortical eigenmodes, describing the distinct contribution of cortical geometry and brain wiring (the connectome) in supporting cortical dynamics. We assessed how eigenmodes support and predict whole-cortex signal propagation using an empirical dataset of single-pulse transcranial magnetic stimulation (TMS) given to three cortical regions. Results show that eigenmodes can accurately capture how a local perturbation in neural activity evolves into a widespread cortical response. Furthermore, eigenmodes provide key insights into how perturbation size, location, timing and intensity affect the spread of changes in local neural signals. We also showed that long-range brain connections are required to fully account for the observed changes in whole-cortex activity. Our results advance knowledge of large-scale brain communication by highlighting the distinct contribution of brain geometry and anatomical connectivity to carry neural signals across the cortex. These findings are important to understand macroscopic changes in cortical activity observed across mental disorders and develop targeted neuromodulatory interventions to restore cortical communication.

Eigenmodes in the brain explain how local perturbations evolve into long-range effects

April 21, 2021

Talk, Australian Brain and Psychological Sciences Meeting, Brisbane, Queensland, Australia

The brain is a complex system consisting of 10^11 neurons and over 10^14 connections. Theories of criticality from statistical physics can provide insight into systems of this size, and ask whether the brain is in fact critical. I outline my work where we developed numerical simulations of ideal models of criticality with the random field Ising model, and compared the observed dynamics to single-cell resolution calcium imaging data of the zebrafish brain. We investigated how sub-sampling and finite sized systems change self-organized criticality metrics such as power laws and universal scale.

Statistical Physics Models for Zebrafish Neural Dynamics

April 21, 2021

Talk, QIMR Berghofer Clinical Brain Network & Brain Modelling Group Lab Meeting, Brisbane, Queensland, Australia

The brain is a complex system consisting of 10^11 neurons and over 10^14 connections. Theories of criticality from statistical physics can provide insight into systems of this size, and ask whether the brain is in fact critical. I outline my work where we developed numerical simulations of ideal models of criticality with the random field Ising model, and compared the observed dynamics to single-cell resolution calcium imaging data of the zebrafish brain. We investigated how sub-sampling and finite sized systems change self-organized criticality metrics such as power laws and universal scale.

Predicting particle properties in optical traps with machine learning

September 17, 2020

Talk, SPIE Nanoscience + Engineering, 2020, San Diego, California, United States

Identifying a particle in an optical trap can be a difficult task, especially for biological samples with low contrast. The relationship of radius and refractive index to the stiffness of optical traps is non-intuitive, motivating a machine learning approach. We demonstrate methods for real-time estimates of the radius and refractive index of particles trapped by optical tweezers. This is achieved by analyzing the particle’s position and force with artificial neural networks. Our network achieved binary classification of experimental particles by sampling only milliseconds of force and position values. This demonstrates that real-time particle recognition is achievable with machine learning systems.