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Demo program for Practical Globally Optimal Consensus Maximization by Branch-and-Bound based on Interval Arithmetic.

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Practical Globally Optimal Consensus Maximization by Branch-and-Bound based on Interval Arithmetic

About

Consensus maximization is widely used in robust model fitting. Here, we achieve globally optimal consensus maximization by Branch-and-Bound framework and draw the idea of interval arithmetic-based bound calculation back on the map. We provide the detailed derivation of interval arithmetic-based bound calculation for consensus maximization problems with both linear and quasi-convex residuals. Extensive experiments show that the proposed method can better deal with larger number of data points and higher outlier ratios than existing global methods.

Problem list in the demo

Linear:

For a linear model, two kinds of constraints are employed to fix the unknown scale of model. (Linear regression and Unit Norm constriant) Hence, you can choose "GoIA-LR" and "GoIA-UN" to slove the linear problem.

  1. Synthetic linear model.
  2. Plane fitting.
  3. Translation estimation.
  4. Decomposed homography estimation.

Nonlinear:

  1. Affine registration.
  2. Triangulation.

Getting Started

  1. Clone this repository.
  2. Run function "demo()" in MATLAB.

Contact

Email: yiruwang18@fudan.edu.cn

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Demo program for Practical Globally Optimal Consensus Maximization by Branch-and-Bound based on Interval Arithmetic.

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