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Tolga Birdal
  • Member for 8 years, 7 months
  • Last seen more than a month ago
10 votes
Accepted

Method to check for positive definite matrices

9 votes
Accepted

How to prove the 2-norm of an invertible matrix is exactly the reciprocal of its minimum singular value?

8 votes

Polynomial approximation

6 votes
Accepted

Fitting Implicit Surfaces to Oriented Point Sets

5 votes
Accepted

Iterative camera calibration - No convergence

5 votes
Accepted

Matlab - Fast Computation of Truncated SVD / PCA

5 votes
Accepted

Algorithms to extract trajectory lines out of 3D point clouds

4 votes

How do I solve the matrix equality constrained optimization problem using Lagrangian multipliers?

4 votes

Shape measure for C-shaped objects

4 votes

Is there a relationship between the covariance matrix and the partial derivative?

3 votes
Accepted

Mathematical Complexity of Sparse Solvers

3 votes
Accepted

visualization of 3D probability flow

3 votes

Efficient computation of leading eigenvector of a matrix product of the form $ADA^T$, where $D$ is diagonal

3 votes

Large-scale almost-linear optimization

3 votes

Linear Least-Squares Point-to-Plane ICP degenerative case

3 votes

Fast counting of all submatrices of a binary matrix with a full column rank

3 votes

Fit best polygon to a discrete contour

3 votes
Accepted

Compare reconstruction of matrices using SVD

2 votes

Fitting orthogonal planes to a point set

2 votes

Iterative Closest Point Algorithm

2 votes

Indexing Nested Loops in C

2 votes
Accepted

Evaluate 3D Shape Descriptor

2 votes

How to detect smiles using OpenCV and IntraFace?

2 votes

Memory efficient implementations of partial Singular Value Decompositions (SVD)

2 votes

Optimal algoritm of gcd with complexity

2 votes

Line Integral Convolution (LIC) Requirements

1 vote

Windows C++ library for operations on mesh with a mex-interface in Matlab?

1 vote

Surface fitting

1 vote

Is there a high quality nonlinear programming solver for Python?

1 vote

How to find closed form $C$ such that $CC^T = AA^T + BB^T$