Computational Methods for Debonding in Composites

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Mechanical Response of Composites
Computational Methods in Applied Sciences Volume 10 Series Editor E. Oñate International Center for Numerical Methods in Engineering (CIMNE) Technical University of Catalunya (UPC) Edificio C-1, Campus Norte UPC Gran Capitán, s/n 08034 Barcelona, Spain onate@cimne.upc.edu www.cimne.com For other titles published in this series, go to www.springer.com/series/6899
Page 4 and 5: Pedro P. Camanho • C.G. Dávila S
Page 6 and 7: Preface The methodology for designi
Page 8 and 9: Acknowledgements The Editors of thi
Page 10 and 11: x Contents 3 Practical Challenges i
Page 12 and 13: xii Contents 8.2.4 Modelling Effect
Page 14 and 15: xiv Contents 13.1.2 EffectiveProper
Page 16 and 17: xvi List of Contributors Clara Schu
Page 18 and 19: Chapter 1 Computational Methods for
Page 20 and 21: 1 Computational Methods for Debondi
Page 44 and 45: 28 R. Rolfes et al. functions by me
Page 46 and 47: 30 R. Rolfes et al. Microscale fibe
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36 R. Rolfes et al. Unit cell (a) S
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38 R. Rolfes et al. stress state. T
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40 R. Rolfes et al. biaxial compres
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42 R. Rolfes et al. Damage Evolutio
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44 R. Rolfes et al. Fig. 2.14 Radia
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46 R. Rolfes et al. Table 2.2 Elast
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48 R. Rolfes et al. A dev is the de
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50 R. Rolfes et al. uniaxial compre
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52 R. Rolfes et al. Stress in MPa -
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54 R. Rolfes et al. 2.4.2 Results o
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56 R. Rolfes et al. 12. Hughes TJR
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58 B.N. Cox et al. inform models; a
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60 B.N. Cox et al. 3.2 The Structur
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62 B.N. Cox et al. be successfully
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64 B.N. Cox et al. high fluxes of c
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66 B.N. Cox et al. provides poor in
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68 B.N. Cox et al. For example, a c
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70 B.N. Cox et al. failures in comp
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72 B.N. Cox et al. mixed-mode crack
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74 B.N. Cox et al. 24. Elices M, Gu
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Chapter 4 Analytical and Numerical
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4 Analytical and Numerical Investig
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100 C. Schuecker and H.E. Petterman
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Chapter 6 Study of Delamination in
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6 Study of Delamination with in Com
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Chapter 7 Interaction Between Intra
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7 Interaction Between Intraply and
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Chapter 8 A Numerical Material Mode
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8 A Numerical Material Model for Pr
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180 N. Zobeiry et al. There are sev
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182 N. Zobeiry et al. for construct
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184 N. Zobeiry et al. In compressio
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186 N. Zobeiry et al. c = 38.7 mm h
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188 N. Zobeiry et al. displacement
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190 N. Zobeiry et al. No Notched St
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192 N. Zobeiry et al. where g f is
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194 N. Zobeiry et al. References 1.
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Chapter 10 Elastoplastic Modeling o
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10 Elastoplastic Modeling of Multi-
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224 J.A. Oliveira et al. 11.1 Intro
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226 J.A. Oliveira et al. written as
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228 J.A. Oliveira et al. asymptotic
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230 J.A. Oliveira et al. χ jk i (0
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232 J.A. Oliveira et al. (a) (b) Fi
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234 J.A. Oliveira et al. Fig. 11.7
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236 J.A. Oliveira et al. Fig. 11.10
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238 J.A. Oliveira et al. (a) (b) (c
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240 J.A. Oliveira et al. (a) (b) (c
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242 J.A. Oliveira et al. 20. Suquet
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244 E. Lund and L.S. Johansen In th
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246 E. Lund and L.S. Johansen 12.2.
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248 E. Lund and L.S. Johansen The D
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250 E. Lund and L.S. Johansen Subje
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252 E. Lund and L.S. Johansen Table
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254 E. Lund and L.S. Johansen Layer
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256 E. Lund and L.S. Johansen λ1 =
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258 E. Lund and L.S. Johansen 12.6
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260 E. Lund and L.S. Johansen 34. T
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262 M. Kästner et al. Micro-level
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264 M. Kästner et al. elastic stra
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266 M. Kästner et al. 13.1.1.2 Per
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268 M. Kästner et al. 13.1.2 Effec
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270 M. Kästner et al. including pr
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272 M. Kästner et al. In order to
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274 M. Kästner et al. x2 x 3 x1 Br
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276 M. Kästner et al. Fig. 13.12 I
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278 M. Kästner et al. Table 13.4 C
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Chapter 14 Development of Domain Su
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14 Development of DST for the Model
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294 H. Miled et al. for this type o
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296 H. Miled et al. Fig. 15.2 Diffe
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298 H. Miled et al. Each member of
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300 H. Miled et al. temperature is
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302 H. Miled et al. Fig. 15.7 Compa
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304 H. Miled et al. Table 15.3 Prop
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306 H. Miled et al. Eqs. 15.28 and
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308 H. Miled et al. 15.4.2 Effectiv
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310 H. Miled et al. Fig. 15.13 Comp
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312 H. Miled et al. 9. Carreau P, D
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