bio | website | |
---|---|---|
location | Can Pastilla | |
age | ||
visits | member for | 4 years, 7 months |
seen | Jul 28 at 9:39 | |
stats | profile views | 271 |
There is nothing more practical than a good theory.
Jun 30 |
accepted | Shared maximum eigenvector |
Jun 30 |
comment |
Shared maximum eigenvector
Could you elaborate your response a little? |
Jun 29 |
comment |
Shared maximum eigenvector
$A$, $B$ are only required to be Hermitian. With this, the eigenvalues are always real, then there are no worries about the ordering. |
Jun 29 |
comment |
Shared maximum eigenvector
Thank you Nik, I add the condition of A and B being Hermitian. I look for a more 'exhaustive' condition rather than the ones I metion in the question. |
Jun 29 |
revised |
Shared maximum eigenvector
added 12 characters in body |
Jun 29 |
asked | Shared maximum eigenvector |
Jun 23 |
comment |
MLE and CRLB with mismatched likelihoods
I think that it is easy to observe what happens with the Fisher information (so as for the CRLB) when KL decomposition is used. |
Jun 4 |
accepted | Hadamard Product and Eigendecomposition |
May 29 |
revised |
Hadamard Product and Eigendecomposition
added 382 characters in body |
May 28 |
comment |
Hadamard Product and Eigendecomposition
OK, then I assume no further insights can be obtained. |
May 28 |
asked | Hadamard Product and Eigendecomposition |
Apr 15 |
comment |
non-coherent estimation problem
Check Kay's book. |
Mar 23 |
comment |
Finding the optimal mixture of two convex functions
Whenever we have a more clear understanding of f(.), it is possible to re-write the problem somehow. For instance, if f is a linear form, the problem becomes a QCQP which can be approximately solved under certain conditions. |
Mar 20 |
comment |
Matrix inequality
Right, but I guess the ordering defined with arbitrary matrices is preserved. |
Mar 20 |
comment |
Matrix inequality
Nice derivation. Can I include you in the paper's acknowledgement ? |
Mar 20 |
accepted | Matrix inequality |
Mar 20 |
awarded | Curious |
Mar 19 |
asked | Matrix inequality |
Jan 29 |
accepted | Positive solutions of linear systems with a diagonally dominant matrix |
Jan 27 |
answered | What's the most efficient way to solve this euclidean projection on non-negative affine space constraint? |