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In computational neuroscience, modeling techniques are used to make predictions, interpret experimental data, and provide a deeper understanding of neural processes. My lab's approach, which aims to balance simplicity with biological plausibility, is crucial for creating effective and efficient models.


  1. Continuous Attractor Based Models of the Head Direction System (Ajabi et al., 2023): Continuous attractor neural networks (CANNs) are particularly suited for modeling head direction systems. These models can replicate the dynamics of head direction cells found in the brain, which are crucial for spatial orientation and navigation. The continuous attractor framework allows for a smooth representation of angular variables like head direction, mirroring the way these cells maintain a sense of direction even in the absence of external cues. The head direction cells are thought to form a ring-like attractor network, where each cell's activity represents a specific head direction. The interactions among these cells ensure that the network has a stable activity pattern corresponding to the current head direction. Your lab's development of these models helps in understanding how the brain encodes and maintains directional information, which is crucial for spatial navigation.

  2. Assaying Existing Models with New Data (Lee et al., 2023): Evaluating and refining existing computational models with newly collected experimental data is an essential part of computational neuroscience. This process helps in validating the models and improving their accuracy and biological relevance. By comparing the predictions of existing models with new empirical data, your lab can assess the models' effectiveness in capturing the real dynamics of neural systems. This iterative process of model testing and refinement is crucial for advancing our understanding of the brain's functioning. It allows researchers to fine-tune models to better reflect the complexity of neural processes while maintaining computational efficiency and simplicity.


In both cases, the overarching goal is to create models that are as simple as possible but still capture the essential features of the biological system. This approach helps in avoiding overfitting the models to specific datasets and ensures their general applicability to various scenarios. These models become powerful tools for hypothesis testing, aiding in the exploration of fundamental neuroscience questions and potentially leading to new insights into neural function and disorders.

Description

Computational Modeling

Technique

Mark-Brandon-lab-LifeStyle-web-color--201.jpg

Population dynamics of head-direction neurons during drift and reorientation

The representation of context in mouse hippocampus is preserved despite neural drift

A zero-inflated gamma model for post deconvolved calcium imaging traces

Head direction is coded more strongly than movement direction in a population of entorhinal neurons

Segregation of cortical head direction cell assemblies on alternating theta cycles

A model combining oscillations and attractor dynamics for generation of grid cell firing

Cellular dynamical mechanisms for encoding the time and place of events along spatiotemporal trajectories in episodic memory

A phase code for memory could arise from circuit mechanisms in entorhinal cortex

Linking cellular mechanisms to behavior: entorhinal persistent spiking and membrane potential oscillations may underlie path integration, grid cell firing, and episodic memory

Computational Modeling is used in these papers

In computational neuroscience, modeling techniques are used to make predictions, interpret experimental data, and provide a deeper understanding of neural processes. My lab's approach, which aims to balance simplicity with biological plausibility, is crucial for creating effective and efficient models.


  1. Continuous Attractor Based Models of the Head Direction System (Ajabi et al., 2023): Continuous attractor neural networks (CANNs) are particularly suited for modeling head direction systems. These models can replicate the dynamics of head direction cells found in the brain, which are crucial for spatial orientation and navigation. The continuous attractor framework allows for a smooth representation of angular variables like head direction, mirroring the way these cells maintain a sense of direction even in the absence of external cues. The head direction cells are thought to form a ring-like attractor network, where each cell's activity represents a specific head direction. The interactions among these cells ensure that the network has a stable activity pattern corresponding to the current head direction. Your lab's development of these models helps in understanding how the brain encodes and maintains directional information, which is crucial for spatial navigation.

  2. Assaying Existing Models with New Data (Lee et al., 2023): Evaluating and refining existing computational models with newly collected experimental data is an essential part of computational neuroscience. This process helps in validating the models and improving their accuracy and biological relevance. By comparing the predictions of existing models with new empirical data, your lab can assess the models' effectiveness in capturing the real dynamics of neural systems. This iterative process of model testing and refinement is crucial for advancing our understanding of the brain's functioning. It allows researchers to fine-tune models to better reflect the complexity of neural processes while maintaining computational efficiency and simplicity.


In both cases, the overarching goal is to create models that are as simple as possible but still capture the essential features of the biological system. This approach helps in avoiding overfitting the models to specific datasets and ensures their general applicability to various scenarios. These models become powerful tools for hypothesis testing, aiding in the exploration of fundamental neuroscience questions and potentially leading to new insights into neural function and disorders.

Description

Computational Modeling

Technique

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