FAQ¶

• FAQ
  • Q1: What is SMALLbox?
  • Q2: How to obtain SMALLbox?
  • Q3: How to install SMALLbox?
  • Q4: What are the Problem, solver, and DL structures in SMALLbox?
  • Q5: What is included in SMALLbox?
  • Q6: How do I contribute?
  • Q7: I want to add my solver API to SMALLbox. How?
  • Q8: I want to add my dictionary learning algorithm API to SMALLbox. How?
  • Q9: I want to add a new problem. How?
  • Q10: Citing SMALLbox

Q1: What is SMALLbox?¶

SMALLbox is an evaluation framework for processing signals using adaptive sparse structured representations. SMALLbox is built within FP7 EU FET project called "SMALL" that is exploring new provably good methods to obtain inherently data-driven sparse models, which are able to cope with large-scale and complicated data. The main focus of research in the area of sparse representations is in developing reliable algorithms with provable performance and bounded complexity. There exist many applications for which it was proven beneficial to sparsely represent the data in some transform domain (i.e. "dictionary"). Moreover, the success of sparse models heavily depends on the choice of a “dictionary” to reflect the natural structures of a class of data. Dictionary learning for sparse representation deals with inferring such a dictionary from training data and is a key to the extension of sparse models for new exotic types of data.
SMALLbox provides an easy way to evaluate these methods against state-of-the art alternatives in a variety of standard signal processing problems. This is achieved trough a unifying interface that enables a seamless connection between the three types of modules: problems, dictionary learning algorithms and sparse solvers. In addition, it provides interoperability between existing state-of-the-art toolboxes.
As an open source MATLAB toolbox, the SMALLbox can be seen as not only as a evaluation and educational tool, but as a tool for reproducible research in the sparse representations research community.

Q2: How to obtain SMALLbox?¶

The SMALLbox project is maintained by people at the Centre for Digital Music at EECS, Queen Mary University of London. To access the SMALLbox project page follow the link bellow:

https://code.soundsoftware.ac.uk/projects/smallbox/

If you want to try the latest stable public release please go to Downloads section. If you want to check the latest development you can obtain it from the project's code repository. It is hosted at soundsoftware.ac.uk, and is using Mercurial distributed version control, so you will need mercurial installed on your system. If you are new to mercurial the easiest way to start is to install EasyMercurial, which you can find at https://code.soundsoftware.ac.uk/projects/easyhg.
To check out SMALLbox repository please hg clone the following URL, or provide this URL to your preferred Mercurial client (e.g. EasyMercurial):

https://code.soundsoftware.ac.uk/hg/smallbox

If you want to to contribute to the project then please first register to soundsoftware.ac.uk following the link in the upper right corner of the page.

Q3: How to install SMALLbox?¶

To install the toolbox run the script SMALLboxSetup.m from the MATLAB command prompt and follow the instructions. SmallboxSetup.m is in the root SMALLbox directory. The SMALLbox installation involves the automatic download of several existing toolboxes. These are described in Q5. Due to the automatic download of toolboxes you must have an active internet connection.
Please note that within the toolboxes are several MEX components that must be compiled. If you do not already have MEX setup, run "mex -setup" or type "help mex" in the MATLAB command prompt.
Once installed, there are two optional demo functions that can be run. Further information can be found in the README.txt in the main SMALLbox directory.

For more detailed instructions regarding SMALLbox installation, please refer to the following page.

Q4: What are the Problem, solver, and DL structures in SMALLbox?¶

There are three main structures in SMALLbox that describe common parts of problem solving using sparse representation and dictionary learning - Problem, DL and solver structures.

The Problem structure defines all necessary aspects of a problem to be solved. To be compatible with the SPARCO, it needs to have five fields defined prior to any sparse representation of the data: A – a matrix or operator representing dictionary in which signal is sparse, b – a vector or matrix representing signal or signals to be represented, reconstruct – a function handle to reconstruct the signal from coefficients, signalSize – the dimension of the signal, sizeA – if matrix A is given as an operator the size of the dictionary needs to be defined in advance. Other fields that further describe the problem, which are useful for either reconstruction of the signal or representation of the results, might be generated by the SPARCO generateProblem function or the SMALLbox problem functions. The new problems implemented in the SMALLbox version 1.0 are: Image De-noising, Automatic Music Transcription and Image Representation using another image as a dictionary. In the case of a dictionary learning problem, fields A and reconstruct are not defined while generating the problem, but after the dictionary is learned and prior to the sparse representation. In this case, field b needs to be given in matrix form to represent the training data and another field p defining the number of dictionary elements to be learned needs to be specified.

The structure for dictionary learning - DL is a structure that defines dictionary learning algorithm to be used. It is initialised with a utility function SMALL_init_DL, which will define five mandatory fields: toolbox - a field used to discriminate the API, name - the name of dictionary learning function from the particular toolbox, param - a field containing parameters for the particular DL technique and in the form given by the toolbox API, D - a field where the learned dictionary will be stored, time - a field to store learning time. After toolbox, name and param fields are set, the function SMALL_learn is called with Problem and DL structures as inputs. According to the DL.toolbox field, the function calls the DL.name algorithm with its API and outputs learned dictionary D and time spent. The DL.param field contains parameters such as dictionary size, the number of iterations, the error goal or similar depending on the particular algorithm used.

Similar to dictionary learning every instance of the sparse representation needs to be initialised with the SMALL_init_solver function. It will define mandatory fields of the solver structure: toolbox - a field with toolbox name (e.g. sparselab), name - the name of solver from the particular toolbox (e.g. SolveOMP), param - the parameters in the form given by the toolbox API, solution - the output representation, reconstructed - the signal reconstructed from solution, time - the time spent for sparse representation. With the input parameters of the solver structure set, the SMALL_solve function is called with Problem and solver structure as inputs. The function calls solver.name algorithm with API specified by solver.toolbox and outputs solution, reconstructed and time fields.

For more information please refer to section 3 (Design approach to SMALLbox Overview) of the SMALLbox documentation (https://code.soundsoftware.ac.uk/documents/33).

Q5: What is included in SMALLbox?¶

To enable easy comparison with the existing state-of-the-art algorithms, during the installation procedure SMALLbox checks the Matlab path for existence of the following freely available toolboxes and will automatically download and install them, as required:

• SPARCO (v.1.2) - set of sparse representation problems
• SparseLab (v.2.1) - set of sparse solvers
• Sparsify (v.0.4) - set of greedy and hard thresholding algorithms
• SPGL1 (v.1.7) - large-scale sparse reconstruction solver
• GPSR (v.6.0) - Gradient projection for sparse reconstruction
• KSVD-box (v.13) and OMP-box (v.10) - dictionary learning
• KSVDS-box (v.11) and OMPS-box (v.1) - sparse dictionary learning

In addition there are also implementations of three solvers in the solver directory (MP, OMP and PCGP) and our implementation of recursive least square dictionary learning algorithm (RLS-DLA) in DL directory.

Q6: How do I contribute?¶

If you want to contribute to the project then please first register to soundsoftware.ac.uk following the link in the upper right corner of the page.
The code repository hosted at soundsoftware.ac.uk is using Mercurial distributed version control, so you will need mercurial installed on your system. If you are new to mercurial the easiest way to start is to install EasyMercurial, which you can find at

https://code.soundsoftware.ac.uk/projects/easyhg

To check out SMALLbox repository please hg clone the following URL, or provide this URL to your preferred Mercurial client (e.g. EasyMercurial):

https://code.soundsoftware.ac.uk/hg/smallbox

There are three ways how you can contribute your code to SMALLbox:

a) I have a toolbox that I maintain myself and it is available at my repository, but I want SMALLbox users to be able to use it within SMALLbox.
You can either: contact the SMALLbox administrators and ask for SMALLbox to automatically download/install your toolbox or you can release your code as a SMALLbox add-on (please refer to section 5 of the SMALLbox documentation - https://code.soundsoftware.ac.uk/documents/33).

b) I have a toolbox that I would like to incorporate into SMALLbox and to make it maintained and developed through the SMALLbox project.
In this case you should contact one of the SMALLbox project administrators.

c) I want to develop solver/DL algorithm/problem using the SMALLbox project.
For more information please refer to section 5 (SMALLbox Add Ons) of the SMALLbox documentation (https://code.soundsoftware.ac.uk/documents/33).

Q7: I want to add my solver API to SMALLbox. How?¶

For more information please refer to section 4.5 of the SMALLbox documentation (https://code.soundsoftware.ac.uk/documents/33).

Q8: I want to add my dictionary learning algorithm API to SMALLbox. How?¶

For more information please refer to section 4.6 of the SMALLbox documentation (https://code.soundsoftware.ac.uk/documents/33).

Q9: I want to add a new problem. How?¶

For more information please refer to section 4.4 (SMALLbox Add Ons) of the SMALLbox documentation (https://code.soundsoftware.ac.uk/documents/33).

Q10: Citing SMALLbox¶

Please cite SMALLbox using the following:

Ivan Damnjanovic, Matthew E. P. Davies, and Mark D. Plumbley, “SMALLbox - an evaluation framework for sparse representations and dictionary learning algorithms,” in Proc. LVA/ICA’10, 2010, pp. 418–425.

Also put a footnote to the URL of the project for people to get the code:

http://code.soundsoftware.ac.uk/projects/smallbox