pylops | PyLops – A Linear-Operator Library for Python | Machine Learning library
kandi X-RAY | pylops Summary
kandi X-RAY | pylops Summary
This Python library is inspired by the MATLAB Spot – A Linear-Operator Toolbox project. Linear operators and inverse problems are at the core of many of the most used algorithms in signal processing, image processing, and remote sensing. When dealing with small-scale problems, the Python numerical scientific libraries numpy and scipy allow to perform many of the underlying matrix operations (e.g., computation of matrix-vector products and manipulation of matrices) in a simple and compact way. Many useful operators, however, do not lend themselves to an explicit matrix representation when used to solve large-scale problems. PyLops operators, on the other hand, still represent a matrix and can be treated in a similar way, but do not rely on the explicit creation of a dense (or sparse) matrix itself. Conversely, the forward and adjoint operators are represented by small pieces of codes that mimic the effect of the matrix on a vector or another matrix. Luckily, many iterative methods (e.g. cg, lsqr) do not need to know the individual entries of a matrix to solve a linear system. Such solvers only require the computation of forward and adjoint matrix-vector products as done for any of the PyLops operators.
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Top functions reviewed by kandi - BETA
- Apply one point to a given trajectory
- Return the name of the module
- Convert x into a cupy condition
- Linear linear operator
- Wrapper for CGLS
- Return condense cond
- Generate the eigenvalues of the matrix A
- Linear interpolation
- Filter data using linter
- Compute the travel time series for the given sources
- Identify the coordinates of the geometries
- Predict a linear regression
- Predict the trace of the trace
- Calculate slope dipole
- Estimate slope and slope
- Describe an operator
- Make the axis for a given parameter
- Convert to a sparse sparse matrix
- Run scalability test
- Generate a random ricks
- Perform step of step model
- 2d hyperbolic interpolation function
- Calculate the slope estimate of the slope
- Linear solve op
- Linear linear interpolation
- Compute the prediction for the given traces
- Return the eigenvalues of the matrix A
- Create a 2d ndarray
- Run the step
pylops Key Features
pylops Examples and Code Snippets
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Trending Discussions on pylops
QUESTION
There might be an answer for that floating around somewhere but I wasn't able to find it.
I want to minimize with variable X >= 0
and 1st derivative matrix D
, so that X
is smooth in column-direction and with relatively large data.
In the past I have used various ways of solving this (e.g. with scipy.optimize.lsq_linear
or pylops) and now wanted to try out cvxpy with the generic approach below (using SCS, because the problem wouldn't fit into memory otherwise):
ANSWER
Answered 2020-May-12 at 12:24Check what SCS is configured with in your option-free call. I suspect it's started in direct-mode and you should also try the indirect-mode (use_indirect=True
). Turning on verbosity (verbose=True
) should show you what's currently being used
This looks like smooth unconstrained optimization with bound-constraints only. I doubt, that SCS is the right approach here (it's just too powerful; too general).
I would fire up L-BFGS-B (which supports bound-constraints) (reference impl), e.g. through scipy. For a prototype, you might get away with automatic numerical-diff, but for your final version, you should provide a customized gradient then. I suspect, it will be much more efficient than SCS. But that also depends on the accuracy you are striving for.
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Install pylops
To ensure that further development of PyLops is performed within the same environment (i.e., same dependencies) as that defined by requirements-dev.txt or environment-dev.yml files, we suggest to work off a new Conda enviroment.
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