Models for Computer Aided Tolerancing in Design and Manufacturing
DOI: 10.1007/1-4020-5438-6_10
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Tolerance Analysis and Synthesis by Means of Deviation Domains, Axi-Symmetric Cases

Abstract: . Tolerance analysis and synthesis by means of deviation domains, axi-symmetric cases. J Davidson. Models for computer aided tolerancing in design and manufacturing, springer, pp. 84-94, 2007, engineering, <10.1007/1-4020-5438-6_10>.

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Cited by 61 publications
(41 citation statements)
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“…The authors present a solution, in torsorial form, for the problems of coupling between the thermal requests and the geometrical defects. A worst case tolerancing and the Minkowski sum tool leads to model the tolerated limits of the geometric defects of a part by deviation hulls [15] and the accepted limits of relative displacement between two surfaces in contact by clearance hulls [15]. Mansuy et al proposed a new calculation method rather than using the Minkowski sum.…”
Section: Tolerance Analysis and Synthesismentioning
confidence: 99%
“…The authors present a solution, in torsorial form, for the problems of coupling between the thermal requests and the geometrical defects. A worst case tolerancing and the Minkowski sum tool leads to model the tolerated limits of the geometric defects of a part by deviation hulls [15] and the accepted limits of relative displacement between two surfaces in contact by clearance hulls [15]. Mansuy et al proposed a new calculation method rather than using the Minkowski sum.…”
Section: Tolerance Analysis and Synthesismentioning
confidence: 99%
“…A functional condition expressed between any two surfaces of a mechanism is characterised by a functional polytope. Respecting a functional condition is simulated by including a calculated polytope in the functional polytope [1], [11] and [12]. The calculated polytope is the result of operations (Minkowski sums and intersections) between geometric polytopes and contact polytopes.…”
Section: Variability Due To Manufacturing and Assembly Processesmentioning
confidence: 99%
“…Note d 1,1/1,2 the Small Displacement Torsor, characterising the relative position of 1,1 in relation to 1,2. In the base (x, y, z) at point A d 1,1/1,2 is expressed as follows: The deviation hull D 1,1/1,2 characterising the coaxiality specification of 1,1 in relation to 1,2 can be written [6,13]:…”
Section: Formalisation Of Relations Between Functional Condition Geomentioning
confidence: 99%
“…In this article, deviation hulls [6] to define the admissible limits for geometrical defaults in a part (defined by a specification) and clearance hulls to define the admissible limits for relative displacements between two surfaces in contact (defined by a clearance) [13] will be used. Note d 1,1/1,2 the Small Displacement Torsor, characterising the relative position of 1,1 in relation to 1,2.…”
Section: Formalisation Of Relations Between Functional Condition Geomentioning
confidence: 99%