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TOAST

University College London

MESHING
RESEARCH
CORNER

MESH/GRID
GENERATION
SOFTWARE
SURVEY

Contact: Dr Martin Schweiger, Dr. Simon Arridge

Email: martins@medphys.ucl.ac.uk S.Arridge@cs.ucl.ac.uk

Web Site: http://www.medphys.ucl.ac.uk/~martins/toast/

Availability: Public Domain, Research Code

    Executables (for Sun SPARC) of TOAST version 10 are freely available at the above web site.
    Later versions can be made available on request on a trial basis and will incur a nominal licensing fee.
    Source code can be made available to noncommercial academic users after signing a non-disclosure agreement.

Customer Support: No

Approximate Number of Users: 50+

Pricing: Version 10 executables: free
Executables of later versions: Licensing fee 5000 BP (British Pounds) for
1-year trial version for commercial users

Platform: UNIX (SUN Sparc, SGI, Linux)

Input: Native

Engineering Discipline:

    medical imaging

Elements: Triangle, Quadrilateral

Surface Meshing: No

Tri/Tet Method: Advancing Front

    Regular structures for circular and rectangular meshes.
    Advancing front for irregular outlines.

Quad/Hex Method:

    limited support for quads

Element Sizing Method:

    Element size in regular meshes (circular and rectangular) is defined by global user structure definition.
    Element size in irregular meshes is defined either manually from user-defined placement of boundary nodes, or automatic by specification of a fixed boundary-node distance.

Other Features: Refinement

    The mesh program allows interactive local refinement, joining of nodes, and node displacement. Three scalar coefficients (absorption, scatter, refractive index) can be attached to each element, and modified interactively.
    An integer value (group ID) can be attached to each element.
    Meshes can be constructed from polygonal outline information of the outer surface and internal structures.

Comments:

    TOAST (Time-resolved Optical Absorption and Scatter Tomography) This is a software suite for solving the forward and inverse problem of photon transport and absorption/scatter reconstruction in diffusive random media.