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Environment parameters and basic functions for floating-point computation
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3D geometric metamorphosis based on harmonic map
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Mesh Metamorphosis with Topology Transformations
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Multiresolution Interpolation Meshes
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Feature-Based Surface Light Field Morphing
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Metamorphosis of 3D Polyhedral Models Using Progressive Connectivity Transformations
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Properly rounded variable precision square root
ACM Transactions on Mathematical Software (TOMS)
Environment Parameters and Basic Functions for Floating-Point Computation
ACM Transactions on Mathematical Software (TOMS)
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Progressive multiresolution meshes for deforming surfaces
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Floating-point arithmetic is used for most scientific and engineering calculations and needs frequently arise for determining the precision of a given floating-point number, for detailed access to its component parts and for reconstructing it from its parts, much as for complex numbers. We give detailed definitions of three suitable functions in the hope that their wide use will enhance portability. They are first given without reference to any particular language and then made specific to Fortran.This note has been discussed by IFIP WG 2.5 on Numerical Software and has been approved by the working group, but does not constitute an official IFIP document.