Automatic surface generation in computer aided design

DOI10.1007/BF01898351zbMath0617.68088OpenAlexW2161431717MaRDI QIDQ1822530

Christoph M. Hoffmann, John E. Hopcrofts

Publication date: 1985

Published in: The Visual Computer (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01898351

zbMATH Keywords

algebraic surfacescomputer aided designcomputer graphicshomotopyautomated designsolid modellinglanguage for syntactic specification of objectssmoothly blending algebraic surfaces

Mathematics Subject Classification ID

Computing methodologies and applications (68U99)

Related Items (16)

Global superconvergence of finite element methods for biharmonic equations and blending surfaces ⋮ Blending implicit interval curves and surfaces ⋮ Piecewise quadric blending of implicitly defined surfaces ⋮ Constructive \(G^1\) connection of multiple freeform pipes in arbitrary poses ⋮ \(G^{n-1}\)-functional splines for interpolation and approximation of curves, surfaces and solids ⋮ Automatic parameterization of rational curves and surfaces. III: Algebraic plane curves ⋮ The geometry of projective blending surfaces ⋮ Recognizing implicitly given rational canal surfaces ⋮ On the numerical condition of algebraic curves and surfaces. I: Implicit equations ⋮ High-order implicit blending surfaces of low degree ⋮ Determining surfaces of revolution from their implicit equations ⋮ Implicit \(G^{n}\)-blending of vertices ⋮ SURFACE BLENDING USING A POWER SERIES SOLUTION TO FOURTH ORDER PARTIAL DIFFERENTIAL EQUATIONS ⋮ Boundary penalty finite element methods for blending surfaces. III: Superconvergence and stability and examples ⋮ INTERACTIVE IMPLICIT MODELLING BASED ON C¹CONTINUOUS RECONSTRUCTION OF REGULAR GRIDS ⋮ Blending curves for landing problems by numerical differential equations. I: Mathematical modelling

Cites Work

• Differential geometry of smooth manifolds

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