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Related Concept Videos

Oriented Surfaces01:30

Oriented Surfaces

A surface is called orientable if a consistent choice of unit normal vector can be made at every point on the surface. A thin soap film stretched across a wire loop provides a familiar example. The film separates the air on one side from the air on the other, so one side can be selected as positive and the opposite side as negative. Once this choice is made, a unit normal vector can be assigned smoothly across the entire surface.At each point on the soap film, a unit normal vector points...
Parametric Surfaces01:30

Parametric Surfaces

A parametric surface in three-dimensional space is defined through a vector-valued function\begin{equation*}\mathbf{r}(u, v) = x(u, v)\mathbf{i} + y(u, v)\mathbf{j} + z(u, v)\mathbf{k}\end{equation*}where u and v are parameters within a specified domain D in the uv-plane. The functions x(u, v), y(u, v), and z(u, v) define the coordinates of points on the surface. As u and v vary over D, the position vector r(u, v) traces a continuous surface in space. This parametric representation is essential...

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How to Measure Cortical Folding from MR Images: a Step-by-Step Tutorial to Compute Local Gyrification Index
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Published on: January 2, 2012

Sulcal set optimization for cortical surface registration.

Anand A Joshi1, Dimitrios Pantazis, Quanzheng Li

  • 1Signal and Image Processing Institute, University of Southern California, Los Angeles, CA 90089-2564, USA.

Neuroimage
|January 9, 2010
PubMed
Summary
This summary is machine-generated.

This study introduces a method to select the most effective sulcal curves for brain surface registration, reducing manual effort. The approach optimizes curve selection to minimize errors in comparing neuroanatomical data across individuals.

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Area of Science:

  • Neuroimaging
  • Computational Neuroscience
  • Medical Image Analysis

Background:

  • Cortical surface registration is crucial for comparing neuroanatomical data across subjects.
  • Manual tracing of sulcal curves is a common but time-consuming constraint for registration.

Purpose of the Study:

  • To develop a method for selecting an optimal subset of sulcal curves for registration.
  • To reduce the manual labeling effort required for accurate neuroanatomical comparisons.

Main Methods:

  • Estimation of an optimal subset of sulcal curves (N(C)) from candidate curves (N).
  • Minimization of a mean squared error metric across all N(C) curve combinations.
  • Modeling sulcal curve errors as a multivariate Gaussian distribution to analyze correlation structure.

Main Results:

  • A procedure to identify a reduced subset of curves for registration, optimizing manual labeling effort.
  • Estimation of registration error based on the correlation structure of sulcal errors.
  • Identification of optimal sulcal subsets that minimize estimated error variance.

Conclusions:

  • The proposed method efficiently selects critical sulcal curves for registration.
  • This approach balances accuracy with reduced manual effort in neuroimaging studies.
  • Optimized sulcal curve selection enhances inter-subject comparisons of brain anatomy.