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E-raamat: Geometric Tolerancing of Products [Wiley Online]

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  • Formaat: 400 pages
  • Sari: ISTE
  • Ilmumisaeg: 11-May-2010
  • Kirjastus: ISTE Ltd and John Wiley & Sons Inc
  • ISBN-10: 1118587022
  • ISBN-13: 9781118587027
Teised raamatud teemal:
  • Wiley Online
  • Hind: 186,08 €*
  • * hind, mis tagab piiramatu üheaegsete kasutajate arvuga ligipääsu piiramatuks ajaks
  • Formaat: 400 pages
  • Sari: ISTE
  • Ilmumisaeg: 11-May-2010
  • Kirjastus: ISTE Ltd and John Wiley & Sons Inc
  • ISBN-10: 1118587022
  • ISBN-13: 9781118587027
Teised raamatud teemal:
The field of geometric tolerancing is an important area both for research and in industrial design and manufacturing. Perhaps of greatest importance for further innovation is its role in the development of industrial products. Tolerancing is now assuming a central part in guiding integration of products and processes, accompanied by the development of this concept in product lifecycle managemement (PLM).

The main topics examined in this book concern models and methods of "geometric tolerancing languages", "3D tolerance stack-up", "manufacturing tolerancing" and "uncertainty and metrology", which are all important themes for modern engineering and manufacturing researchers and professionals.

The book is based heavily on work done by the French Geometric Design & Tolerancing (GD&T) research group in the area of tolerancing, and draws on their collective expertise to present a model for best practice.
PART I GEOMETRIC TOLERANCING ISSUES
1(20)
Chapter 1 Current and Future Issues in Tolerancing: the GD&T French Research Group (TRG) Contribution
3(18)
Luc Mathieu
Francois Villeneuve
1.1 Introduction
3(1)
1.2 Presentation of the Tolerancing Research Group: objectives and function
4(1)
1.3 Synthesis of the approach and contributions of the group
5(8)
1.3.1 Languages for geometric specification
8(1)
1.3.2 Dimension chains in 3D
9(1)
1.3.3 Methods and tools
10(1)
1.3.4 Manufacturing dimensioning and tolerancing
11(1)
1.3.5 Uncertainties and metrology
12(1)
1.4 Research perspectives
13(2)
1.5 Media examples: "centering" and "connecting rod-crank"
15(2)
1.6 Conclusion
17(2)
1.7 Bibliography
19(2)
PART II GEOMETRIC TOLERANCING LANGUAGES
21(102)
Chapter 2 Language of Tolerancing: GeoSpelling
23(32)
Alex Ballu
Jean-Yves Dantan
Luc Mathieu
2.1 Introduction
23(1)
2.2 Concept of the GeoSpelling language
24(2)
2.3 Geometric features
26(3)
2.3.1 Ideal features
26(3)
2.3.2 Non-ideal features
29(1)
2.3.3 Limited features
29(1)
2.4 Characteristic
29(9)
2.4.1 Intrinsic characteristic
29(1)
2.4.2 Situation characteristic
30(3)
2.4.3 Situation characteristic between ideal features
33(3)
2.4.4 Situation characteristic between limited and ideal features
36(1)
2.4.5 Situation characteristic between non-ideal and ideal features
36(1)
2.4.6 Situation characteristic between non-ideal features
37(1)
2.5 Operations
38(5)
2.5.1 Operations to identify the geometric features
39(3)
2.5.2 Evaluation operation
42(1)
2.6 Conditions
43(1)
2.7 Specifications on assemblies - quantifiers
44(1)
2.8 Applications to part specification
45(3)
2.9 Applications to product specifications
48(3)
2.10 Conclusion
51(1)
2.11 Bibliography
52(3)
Chapter 3 Product Model for Tolerancing
55(32)
Denis Teissandier
Jerome Dufaure
3.1 Introduction
55(1)
3.2 Objectives and stakes
56(2)
3.2.1 Cover the design cycle of the product
56(1)
3.2.2 Propose an environment of collaborative work
57(1)
3.2.3 Ensure the traceability of geometric specifications
57(1)
3.3 Proposal for a product model
58(10)
3.3.1 History
58(1)
3.3.2 General description of the IPPOP product model
58(1)
3.3.3 Basic entities definition of the product model
59(6)
3.3.4 Description of the connection links between basic entities
65(2)
3.3.5 Description of the decomposition and aggregation of basic entities
67(1)
3.3.6 Correspondence between tolerancing data and product model data
68(1)
3.4 Benefits of the IPPOP product model
68(5)
3.4.1 Description of the transfer principle
69(1)
3.4.2 Formalization of the geometric condition transfer activity
70(3)
3.4.3 Traceability of specifications
73(1)
3.5 Application on the centering device
73(11)
3.5.1 Description of the case studied
73(1)
3.5.2 Functional analysis of the centering device
74(2)
3.5.3 Transfer in preliminary design (stage 1)
76(1)
3.5.4 Transfers in embodiment design (stages 2 and 3)
77(3)
3.5.5 Transfer in detailed design (stage 4)
80(2)
3.5.6 Traceability of specifications of axis 3
82(2)
3.6 Conclusion
84(1)
3.7 Bibliography
84(3)
Chapter 4 Representation of Mechanical Assemblies and Specifications by Graphs
87(24)
Alex Ballu
Luc Mathieu
Olivier Legoff
4.1 Introduction
87(2)
4.2 Components and joints
89(8)
4.2.1 Components, surfaces and datum features
90(1)
4.2.2 Joints
91(1)
4.2.3 Models of joints
92(3)
4.2.4 Models of contacts
95(2)
4.3 The requirements, technical conditions and specifications
97(3)
4.3.1 The requirements
97(2)
4.3.2 Technical conditions
99(1)
4.3.3 The specifications
99(1)
4.4 Manufacturing set-ups
100(3)
4.5 Displacements between situation features and associated loops
103(4)
4.5.1 Relative displacements
103(1)
4.5.2 The loops
104(2)
4.5.3 Loops with or without a coordinate system on the components
106(1)
4.6 The key elements
107(2)
4.6.1 The key deviations, surfaces, joints and components
107(1)
4.6.2 The loops and key sub-graphs
107(2)
4.7 Conclusion
109(1)
4.8 Bibliography
110(1)
Chapter 5 Correspondence between Data Handled by the Graphs and Data Product
111(12)
Denis Teissandier
Jerome Dufaure
5.1 Introduction
111(1)
5.2 Correspondence between tolerancing graphs and the product data
112(6)
5.2.1 Kinematic graphs
112(2)
5.2.2 Graph of the elementary joints
114(2)
5.2.3 Closings of influential loops and traceability of specifications
116(2)
5.3 Correspondence between manufacturing set-ups and the data product
118(3)
5.3.1 Manufacturing graph of body 1
118(2)
5.3.2 Manufacturing set-up 10 of the body
120(1)
5.4 Conclusion
121(2)
PART III 3D TOLERANCE STACK-UP
123(84)
Chapter 6 Writing the 3D Chain of Dimensions (Tolerance Stack-Up) in Symbolic Expressions
125(26)
Pierre Bourdet
Francois Thiebaut
Gregory Cid
6.1 Introduction
125(1)
6.2 A reminder of the establishment of the unidirectional chain of dimensions by the δ1 method
126(9)
6.2.1 Definition and properties
126(4)
6.2.2 The δ1 model
130(2)
6.2.3 A reminder of the δl method
132(3)
6.3 Establishment in writing of a chain of dimensions in 3D by the method of indeterminates in the case of a rigid body
135(7)
6.3.1 General points
135(1)
6.3.2 Model of the indeterminates
136(2)
6.3.3 Laws of geometric behavior of a mechanism with gaps and defects
138(2)
6.3.4 An example
140(2)
6.4 Consideration of the contact between parts in the mechanisms
142(2)
6.4.1 General theory
142(1)
6.4.2 Calculation of the distance between a point and a surface
143(1)
6.4.3 Utilization of the distance function expressed in the symbolic calculation
144(1)
6.5 Mechanisms composed of flexible parts, joints without gap (or imposed contact) and imposed effort
144(3)
6.5.1 General theory
144(1)
6.5.2 Utilization of a coordinate system on the parts
144(1)
6.5.3 Modeling of form defects and deformations
145(1)
6.5.4 Integration of flexibility of the parts
146(1)
6.5.5 The principle of writing an equation(s) for a mechanism composed of a single flexible part
146(1)
6.6 Conclusion
147(1)
6.7 Bibliography
148(3)
Chapter 7 Tolerance Analysis and Synthesis, Method of Domains
151(32)
Max Giordano
Eric Pairel
Serge Samper
7.1 Introduction
151(1)
7.2 Deviation torsor and joint torsor
152(3)
7.2.1 Cartesian frame linked to a surface
152(1)
7.2.2 Deviation torsor
153(1)
7.2.3 Relative deviation torsor and absolute deviation torsor
154(1)
7.2.4 Joint torsor, kinematic torsor and clearance torsor
155(1)
7.3 Equations of loops
155(3)
7.3.1 Mechanism without clearance or deviation
155(1)
7.3.2 Taking into account the clearances and deviations
156(2)
7.4 Deviation and clearance domains
158(4)
7.4.1 Deviation domain
158(3)
7.4.2 Clearance domain
161(1)
7.5 Representation and properties of the domains
162(6)
7.5.1 Change of Cartesian frame
162(1)
7.5.2 Symmetry with regard to the origin
163(1)
7.5.3 Representation by polytopes
164(1)
7.5.4 Stacking of tolerances and sum of Minkowski
165(2)
7.5.5 Resulting clearance domain
167(1)
7.5.6 Zone corresponding to a domain
167(1)
7.5.7 Cases of axisymmetric systems
167(1)
7.6 Application to the analysis of simple chains
168(5)
7.6.1 Condition of assembly for one loop
168(1)
7.6.2 Application to a chain of dimension taking angular defects into account
169(2)
7.6.3 Application to a connecting rod-crank system
171(1)
7.6.4 Application to the synthesis of tolerances
171(1)
7.6.5 Condition of assembly, virtual state and domain
172(1)
7.7 Case of assemblies with parallel joints
173(3)
7.7.1 Notion of residual clearance domain and inaccuracy domain
173(1)
7.7.2 Condition of assembly for joints in parallel
174(2)
7.8 Taking elastic displacements into account
176(4)
7.8.1 Elastic deviation and joint torsor definition
176(1)
7.8.2 Elastic deviation torsors
176(1)
7.8.3 Elastic joint torsors
176(1)
7.8.4 Use rate and elastic domains
177(1)
7.8.5 Elastic clearance domain
177(1)
7.8.6 Elastic deviation domains
178(1)
7.8.7 Elastic domain duality
178(1)
7.8.8 Application to a simple assembly
178(1)
7.8.9 Assembly without clearances
179(1)
7.8.10 Assembly with clearances in joints
179(1)
7.9 Conclusion
180(1)
7.10 Bibliography
180(3)
Chapter 8 Parametric Specification of Mechanisms
183(24)
Philippe Serre
Alain Riviere
Andre Clement
8.1 Introduction
183(1)
8.2 Problem of the parametric specification of complete and consistent dimensioning
184(4)
8.2.1 Model of dimensioning
185(1)
8.2.2 Case study
185(2)
8.2.3 Analysis of the coherence and completeness of dimensioning
187(1)
8.3 Generation of parametric tolerancing by the differential variation of the specification of dimensioning
188(4)
8.3.1 Generation of implictit equations of a parametric tolerancing
188(1)
8.3.2 Case study (continuation)
189(3)
8.3.3 Analysis and resolution of compatibility relations
192(1)
8.4 Problem of the specification transfer
192(1)
8.5 Expression of parametric tolerancing
193(5)
8.5.1 Relation between the variation intervals of specification parameters
194(2)
8.5.2 Interchangeability and "clearance effect"
196(2)
8.6 Case study
198(6)
8.6.1 Representation of parts
199(1)
8.6.2 Assembly representation
200(1)
8.6.3 Generation of the equation system associated with the mechanism
201(1)
8.6.4 Generation of compatibility relations
201(1)
8.6.5 "Clerance effect" calculation
202(2)
8.7 Conclusion
204(1)
8.8 Bibliography
205(2)
PART IV METHODS AND TOOLS
207(68)
Chapter 9 CLIC: A Method for Geometrical Specification of Products
209(32)
Bernard Anselmetti
9.1 Introduction
209(1)
9.2 Input of a tolerancing problem
210(2)
9.2.1 Definition of nominal model
210(1)
9.2.2 External requirements
211(1)
9.3 Part positioning
212(5)
9.3.1 Setting up of parts
212(1)
9.3.2 Positioning tables
213(2)
9.3.3 Selection of positioning surfaces
215(1)
9.3.4 Virtual part assembly
216(1)
9.4 Tolerancing of positioning surfaces
217(4)
9.4.1 Generation of positioning requirements
217(1)
9.4.2 Generation of positioning tolerancing
218(3)
9.5 Generation of functional requirements
221(1)
9.5.1 Generation of proximity requirements
221(1)
9.6 Specification synthesis
222(5)
9.6.1 Principle
222(1)
9.6.2 Simple requirement
222(1)
9.6.3 Decomposition of complex requirements
223(2)
9.6.4 Tolerancing of the support
225(2)
9.7 Tolerance chain result
227(7)
9.7.1 Analysis lines method
227(2)
9.7.2 Application
229(3)
9.7.3 Statistical result
232(1)
9.7.4 Representation in Excel ranges
232(2)
9.8 Tolerance synthesis
234(4)
9.8.1 Variation of nominal models
234(1)
9.8.2 Quality optimization
234(1)
9.8.3 Effective method for maximizing tolerances
235(3)
9.9 Conclusion
238(1)
9.10 Bibliography
238(3)
Chapter 10 MECAmaster: a Tool for Assembly Simulation from Early Design, Industrial Approach
241(34)
Paul Clozel
Pierre-Alain Rance
10.1 Introduction
241(1)
10.2 General principle, 3D tolerance calculation
242(3)
10.2.1 Kinematic definition of the contact
242(1)
10.2.2 Calculation principle
243(1)
10.2.3 "3D chains of dimension" results
244(1)
10.2.4 Tolerance definition
245(1)
10.3 Application to assembly calculation
245(18)
10.3.1 Preamble: definition of surfaces playing a part in the model
246(2)
10.3.2 Model definition
248(3)
10.3.3 Hyperstatism calculation and analysis
251(2)
10.3.4 Possible assembly configurations
253(2)
10.3.5 Quantification of functional conditions, choice of system architecture
255(8)
10.4 From model to parts tolerancing
263(5)
10.4.1 Choice of reference system
263(1)
10.4.2 Connections graph
264(1)
10.4.3 Identification of specifications: example
265(2)
10.4.4 Identification of numerical values: example
267(1)
10.5 Statistical tolerancing
268(1)
10.6 Industrial examples
269(2)
10.6.1 Aeronautic industry: structure
269(1)
10.6.2 Automotive industry: body structure assembly
270(1)
10.6.3 Automotive industry: mechanical assembly---engine group
271(1)
10.7 Conclusion
271(1)
10.8 Bibliography
272(3)
PART V MANUFACTURING TOLERANCING
275(66)
Chapter 11 Geometric Manufacturing Simulation
277(28)
Stephane Tichadou
Olivier Legoff
11.1 Introduction
277(2)
11.2 Modeling of manufacturing set-up
279(9)
11.2.1 Analysis of a set-up
279(2)
11.2.2 Modeling of a set-up
281(2)
11.2.3 Chart of a set-up
283(3)
11.2.4 Representation of a process plan
286(2)
11.3 Approaches to geometric manufacturing simulation
288(15)
11.3.1 Formal approach to geometric manufacturing simulation
288(4)
11.3.2 Geometric manufacturing simulation with the CAM system
292(9)
11.3.3 Comparison of approaches
301(2)
11.4 Conclusion
303(1)
11.5 Bibliography
303(2)
Chapter 12 3D Analysis and Synthesis of Manufacturing Tolerances
305(36)
Frederic Vignat
Francois Villeneuve
12.1 Introduction
305(1)
12.2 Manufacturing transfer, analysis and synthesis in 1D
306(8)
12.3 3D manufacturing simulation model (MMP)
314(3)
12.3.1 Introduction
314(1)
12.3.2 The MMP
315(2)
12.4 From the manufacturing process to the MMP
317(6)
12.4.1 Determination of the positioning deviation
319(4)
12.4.2 Determination of machining deviations
323(1)
12.5 3D analysis of the functional tolerances
323(6)
12.5.1 Definition of the virtual gauge and assembly properties
323(5)
12.5.2 Numerical analysis method in the worst case scenario
328(1)
12.6 3D synthesis of manufacturing tolerances
329(9)
12.6.1 Functional tolerance transfer by splitting the inequation Gap GP≥0
330(2)
12.6.2 Determination of the surfaces concerned
332(1)
12.6.3 Proposition of a group of manufacturing tolerances
333(2)
12.6.4 Verification of the validity of tolerances and values chosen
335(3)
12.7 Conclusion
338(1)
12.8 Bibliography
339(2)
PART VI UNCERTAINTIES AND METROLOGY
341(34)
Chapter 13 Uncertainties in Tolerance Analysis and Specification Checking
343(32)
Jean-Marc Linares
Jean Michel Sprauel
13.1 Introduction
343(1)
13.2 Proposal for a statistical model of real surfaces
343(11)
13.2.1 Nominal model and vector modeling
343(2)
13.2.2 Limits and impacts on tolerance analysis and metrology
345(3)
13.2.3 Definition: signature
348(2)
13.2.4 Proposal for a limited model and modeling by random vector
350(4)
13.3 Applications in metrology
354(13)
13.3.1 Independent variables and common components
354(4)
13.3.2 Application on a 2D line
358(3)
13.3.3 Extension to ordinary surfaces
361(1)
13.3.4 2D point/line distance
362(2)
13.3.5 Extension to three fundamental distances
364(1)
13.3.6 Effect of the planning process of measurement
364(3)
13.4 Application to tolerance analysis
367(6)
13.4.1 Review of the principle of modeling
369(1)
13.4.2 Effect of the reference surface extent
370(1)
13.4.3 Effect of surface spacing
371(1)
13.4.4 Effect of shape defect on reference surfaces
371(2)
13.4.5 Effect of the choice of a reference system
373(1)
13.5 Conclusion
373(1)
13.6 Bibliography
374(1)
List of Authors 375(2)
Index 377
Francois Villeneuve, University of Grenoble, France.

, University Paris-Sud 11, France.