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Panos,Do you mean the final estimate after the call to Solve?If so, Alex has a prototypeSameer
On Tue, May 23, 2017 at 1:54 PM <pa...@soe.ucsc.edu> wrote:
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Hi Everyone,It is useful to have access to the inverse Hessian matrix while using the BFGS line search direction type unconstrained minimization.Is there a way to access this member of the BFGS class from the API?Best,--Panos
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Yes that is correct-I need the final estimate. Sorry for not being clear. Thank you for the code snippet.I also hacked the code to do the same but it looks like Alex's solution is more elegant.Just as a comment this is a useful feature for research purposes.Best,--P.On Tue, May 23, 2017 at 1:55 PM, 'Sameer Agarwal' via Ceres Solver <ceres-...@googlegroups.com> wrote:
Panos,Do you mean the final estimate after the call to Solve?If so, Alex has a prototypeSameer
On Tue, May 23, 2017 at 1:54 PM <pa...@soe.ucsc.edu> wrote:
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Hi Everyone,It is useful to have access to the inverse Hessian matrix while using the BFGS line search direction type unconstrained minimization.Is there a way to access this member of the BFGS class from the API?Best,--Panos
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I am approximating a high dimensional function with a gaussian and then finding the minimum of the negative log likelihood. I would like to get the covariance matrix without explicitly inverting the Hessian, if possible, because that is an expensive operation.
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and it is okay that the approximation to the covariance matrix is so low rank?
On Tue, May 23, 2017 at 2:18 PM Panos Lambrianides <pa...@soe.ucsc.edu> wrote:
--I am approximating a high dimensional function with a gaussian and then finding the minimum of the negative log likelihood. I would like to get the covariance matrix without explicitly inverting the Hessian, if possible, because that is an expensive operation.
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It may be OK for my purposes yes. I am not sure yet which is why I am trying it out.On Tue, May 23, 2017 at 2:22 PM, 'Sameer Agarwal' via Ceres Solver <ceres-...@googlegroups.com> wrote:
and it is okay that the approximation to the covariance matrix is so low rank?
On Tue, May 23, 2017 at 2:18 PM Panos Lambrianides <pa...@soe.ucsc.edu> wrote:
--I am approximating a high dimensional function with a gaussian and then finding the minimum of the negative log likelihood. I would like to get the covariance matrix without explicitly inverting the Hessian, if possible, because that is an expensive operation.
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Please let us know if this turns out to be useful that will help us decide if and how this patch should be added to ceres.
Sameer
On Tue, May 23, 2017 at 2:28 PM Panos Lambrianides <pa...@soe.ucsc.edu> wrote:
It may be OK for my purposes yes. I am not sure yet which is why I am trying it out.On Tue, May 23, 2017 at 2:22 PM, 'Sameer Agarwal' via Ceres Solver <ceres-...@googlegroups.com> wrote:
and it is okay that the approximation to the covariance matrix is so low rank?
On Tue, May 23, 2017 at 2:18 PM Panos Lambrianides <pa...@soe.ucsc.edu> wrote:
--I am approximating a high dimensional function with a gaussian and then finding the minimum of the negative log likelihood. I would like to get the covariance matrix without explicitly inverting the Hessian, if possible, because that is an expensive operation.
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Sorry for the back and forth. My approach was inspired by this paper which indicates that it has already been useful for other researchers.On Tue, May 23, 2017 at 2:30 PM, 'Sameer Agarwal' via Ceres Solver <ceres-...@googlegroups.com> wrote:
Please let us know if this turns out to be useful that will help us decide if and how this patch should be added to ceres.
Sameer
On Tue, May 23, 2017 at 2:28 PM Panos Lambrianides <pa...@soe.ucsc.edu> wrote:
It may be OK for my purposes yes. I am not sure yet which is why I am trying it out.On Tue, May 23, 2017 at 2:22 PM, 'Sameer Agarwal' via Ceres Solver <ceres-...@googlegroups.com> wrote:
and it is okay that the approximation to the covariance matrix is so low rank?
On Tue, May 23, 2017 at 2:18 PM Panos Lambrianides <pa...@soe.ucsc.edu> wrote:
--I am approximating a high dimensional function with a gaussian and then finding the minimum of the negative log likelihood. I would like to get the covariance matrix without explicitly inverting the Hessian, if possible, because that is an expensive operation.
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