Untitled

More documents

Recommendations

Info

294 Edgar Stach Fig. 20. SKO method (Soft Kill Option). [9 HIGHTECH REPORT 1/2003, pp60- 63] 6 Biological Models Radiolarians A number of self-generated, biological models based on the bubble cluster theory exist. One of the best examples of this is the Radiolarian. Radiolarians are single-celled, marine organisms. These microscopic creatures extract silica from their environment to create a skeleton. Highly articulated geometric patterns define the usually spherically shaped structures. The resulting form resembles that of adome. Fig. 21. Computer generated spherical cluster skeleton based on the bubble clusters theory (Figs. 6–13) Fig. 22. Fossilized skeleton Radiolarian [6]
Page 2:
TEXTILE COMPOSITES AND INFLATABLE S
Page 6:
Textile Composites and Inflatable S
Page 10:
Table of Contents Preface .........
Page 14:
PREFACE The objective of this book
Page 18:
2 Rosemarie Wagner can be evaluated
Page 22:
4 Rosemarie Wagner The tension forc
Page 26:
6 Rosemarie Wagner The tension stre
Page 30:
8 Rosemarie Wagner Fig. 10. Model d
Page 34:
10 Rosemarie Wagner Fig. 12. Influe
Page 38:
12 Rosemarie Wagner Length Lx x = L
Page 42:
14 Rosemarie Wagner net with triang
Page 46:
16 Rosemarie Wagner 7. Bletzinger K
Page 50:
18 Erik Moncrieff Structural Engine
Page 54:
20 Erik Moncrieff are, by definitio
Page 58:
22 Erik Moncrieff 3 Modelling Texti
Page 62:
24 Erik Moncrieff which seek to mod
Page 66:
26 Erik Moncrieff high level optimi
Page 70:
28 Erik Moncrieff Developments in c
Page 74:
30 Lothar Grundig, ¨ Dieter Str¨
Page 78:
Page 82:
Page 86:
Page 90:
Page 94:
Page 98:
Page 102:
Page 106:
Finite Element Analysis of Membrane
Page 110:
Page 114:
Page 118:
Page 122:
x 1 Finite Element Analysis of Memb
Page 126:
and Finite Element Analysis of Memb
Page 130:
Page 134:
6 Numerical Examples Finite Element
Page 138:
Page 142:
6.4 Inflation of a Balloon Finite E
Page 146:
7Closure Finite Element Analysis of
Page 150:
Applications of a Rotation-Free Tri
Page 154:
2 3 Applications of a Rotation-Free
Page 158:
Page 162:
Page 166:
in Applications of a Rotation-Free
Page 170:
(a) DIAPHRAGM α =40 300 SYMMETRY Z
Page 174:
Page 178:
Page 182:
Page 186:
Page 190:
FE Analysis of Membrane Systems Inc
Page 194:
Page 198:
Page 202:
Page 206:
Page 210:
Page 214:
Page 218:
Page 222:
Page 226:
Page 230:
Wrinkles in Square Membranes Y.W. W
Page 234:
Wrinkles in Square Membranes 111 ra
Page 238:
1 R T 2=T 1 T 1 =T 2 L T1 =T2 L (a)
Page 242:
R wrin -r 1 R r 1 w θ r Wrinkles i
Page 246:
Wrinkles in Square Membranes 117 fo
Page 250:
C (b) B Wrinkles in Square Membrane
Page 254:
Wrinkles in Square Membranes 121 by
Page 258:
F.E.M. for Prestressed Saint Venant
Page 262:
Page 266:
with: F.E.M. for Prestressed Saint
Page 270:
Page 274:
Page 278:
Page 282:
Page 286:
OY axis (in) F.E.M. for Prestressed
Page 290:
Page 294:
Page 298:
Equilibrium Consistent Anisotropic
Page 302:
Page 306:
Page 310:
5 Equilibrium Consistent Anisotropi
Page 314:
Page 318:
154 T. Rumpel, K. Schweizerhof and
Page 322:
Page 326:
Page 330:
Page 334:
Page 338:
Page 342:
Page 346:
Page 350:
Page 354:
Page 358:
174 M. Majowiecki - the necessity t
Page 362:
176 M. Majowiecki 1.1 Some Wide Spa
Page 366:
178 M. Majowiecki Fig. 4. Sliding a
Page 370:
180 M. Majowiecki 10 0 10 -1 10 -2
Page 374:
182 M. Majowiecki 40 30 20 10 0 -10
Page 378:
184 M. Majowiecki where For a finit
Page 382:
186 M. Majowiecki Fig. 19. Aeroelas
Page 386:
188 M. Majowiecki µ =Vector of mea
Page 390:
190 M. Majowiecki ∆ε of all cabl
Page 394:
192 M. Majowiecki Fig. 25. Stabiliz
Page 398:
194 M. Majowiecki Acceleration m/se
Page 402:
196 Bernard Maurin and René ´ Mot
Page 406:
Page 410:
Page 414:
Page 418:
Page 422:
Page 426:
Page 430:
Page 434:
Page 438:
214 Bernd Kroplin ¨ Fig. 1.Olympic
Page 442:
216 Bernd Kroplin ¨ Fig. 5. Inflat
Page 446:
218 Bernd Kroplin ¨ manner as the
Page 450:
220 Bernd Kroplin ¨ The Flying Roo
Page 454:
222 Romuald Tarczewski However in a
Page 458:
224 Romuald Tarczewski Post-tension
Page 462:
226 Romuald Tarczewski Fig. 5. Sche
Page 466:
228 Romuald Tarczewski scarped). Fi
Page 470:
230 Romuald Tarczewski Fig. 12. Int
Page 474:
232 Romuald Tarczewski 5.3 Air Supp
Page 478:
234 Romuald Tarczewski Fig. 18. Cyl
Page 482:
236 Romuald Tarczewski Self-erectin
Page 486:
238 Romuald Tarczewski Inflated bri
Page 490:
Experiences in the Design Analysis
Page 494:
Page 498:
Page 502:
Page 506:
Page 510:
Page 514:
Oscillate sections Experiences in t
Page 518:
Page 522:
Page 526:
260 B. Defoort,V.Peypoudat, M.C. Be
Page 530:
Page 534:
Page 538:
Page 542: 268 B. Defoort,V.Peypoudat, M.C. Be
Page 574: Form-Optimizing Processes in Biolog
Page 578: Fig. 3. Rendered computer model: Te
Page 596: 296 Edgar Stach Fig. 26. Fig. 27. D
Page 600: 298 Edgar Stach Fullerene 5 The sma
Page 604: 300 Edgar Stach To take Fuller’s
Page 608: 302 Edgar Stach Figs. 47-49. The me
Page 612: Making Blobs with a Textile Mould A
Page 616: Making Blobs with aTextile Mould 30
Page 624: Fig. 11. Bending for power, a pole
Page 636: Fig. 30. To create a declining faca
Page 644:
7Conclusion Making Blobs with aText
show all

Untitled

You also want an ePaper? Increase the reach of your titles

Delete template?

Save as template?