Engineering Analysis with Ansys Software Episode 1 Part 5 pot

... (1. 12)  1 0 w i Rdx =  1 0 1 −  −A 1 x 2 +(A 1 1) x +2A 1  dx = 13 6 A 1 − 1 2 = 0 (1. 13) Consequently, the first-order approximate solution is obtained as ¯u 1 (x) = x + 3 13 x(x 1) (1. 14)

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... c 3 1 c 1 1 b 1 1 c 2 1 b 2 1 c 3 1 b 3 1 ⎤ ⎥ ⎦ = 1 2 (1) ⎡ ⎢ ⎣ y 2 1 −y 3 1 0 y 3 1 −y 1 1 0 y 1 1 −y 2 1 0 0 x 3 1 −x 2 1 0 x 1 1 −x 3 1 0 x 2 1 −x 1 1 x 3 1 −x 2 1 y 2 1 −y 3 1 x 1 1 −x 3 1 y 3 1 −y 1 1 x 2 1 −x 1 1 y 1 1 −y 2 1 ⎤ ⎥ ⎦ (1. 102) Since ... Element 1. From Equations (1. 73) and (1. 69a)...

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... and displayed on the ANSYS Graphics” window. Ch02-H6875.tex 24 /11 /2006 17 : 2 page 49 2 .4 Solution stage 49 A Figure 2 . 14 Type of analysis definition. Select the type of analysis that is appropriate ... beam on the ANSYS Graphics window as shown in Figure 3.7. Ch02-H6875.tex 24 /11 /2006 17 : 2 page 46 46 Chapter 2 Overview of ANSYS structure and visual capabilities...

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... Ch03-H68 75. tex 24 /11 /2006 17 : 2 page 78 78 Chapter 3 Application of ANSYS to stress analysis 50 mm 50 N 10 mm DOF X Figure P3.4 A half model of the beam in Problem 3.2. 50 mm 50 N 10 mm 10 mm Figure ... sense. 20 30 40 50 60 Ϫ300 Ϫ200 10 0 0 10 0 200 300 x-coordinate, x (mm) Longitudinal stress, σ, (MPa) 10 0 N 15 0 N Pϭ200 N 200 N 15 0 N P 10 0 N ANSYS Experiment T...

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... →Areas →Free (1) The Mesh Areas window opens. Ch03-H6875.tex 24 /11 /20 06 17 : 2 page 93 3.3 Stress concentration due to elliptic holes 93 0 5 10 0 5 10 15 20 x (mm) 200 19 0 18 0 10 0 Longitudinal ... in Figure 3 .62 . 3.2.3.5 SOLUTION PROCEDURES Command ANSYS Main Menu →Solution →Solve →Current LS Ch03-H6875.tex 24 /11 /20 06 17 : 2 page 86 86 Chapter 3 Application of A...

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... (3 .11 ) 0 .1 1.0060 1. 0062 1. 0048 1. 0060 0.2 1. 0246 1. 0254 1. 0208 1. 0245 0.3 1. 0 577 1. 0594 1. 0 510 1. 0 574 0.4 1. 1094 1. 111 8 1. 1000 1. 1090 0.5 1. 18 67 1. 1892 1. 175 7 1. 1862 0.6 1. 3033 1. 3043 1. 29 21 1.30 27 0 .7 ... 1. 1892 1. 175 7 1. 1862 0.6 1. 3033 1. 3043 1. 29 21 1.30 27 0 .7 1. 4882 1. 48 41 1. 477 9 1. 4 873 0.8 1. 81...

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... k  b 2 −x 2 (P3 .17 a) k = 2P’ πb 2 (P3 .17 b) b = 2 √ π  P’R 1 R 2 R 1 +R 2  1 −ν 2 1 E 1 + 1 −ν 2 2 E 2  (P3 .17 c) p 0 = 1 √ π     P’(R 1 +R 2 ) R 1 R 2 · 1  1 ν 2 1 E 1 + 1 ν 2 2 E 2  (P3 .17 d) PROBLEM ... are attached: Command ANSYS Utility Menu →Select →Entities … Ch03-H 687 5.tex 24 /11 /2006 17 : 2 page 14 0 14 0 Chapter 3 Application of ANS...

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... to step 2 (Figure 4 .15 ). Ch04-H6875.tex 24 /11 /2006 17 : 47 page 15 1 4.2 Mode analysis of a straight bar 15 1 F G Figure 4 .14 Window of Density for Material Number 1. A B C Figure 4 .15 Window of Create ... button. Ch04-H6875.tex 24 /11 /2006 17 : 47 page 15 9 4.2 Mode analysis of a straight bar 15 9 (2) Then, the window Subspace Modal Analysis, as shown in Figure 4. 2...

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... 8.3e−3 1. 4e−3 7 8.3e−3 2 .15 e−3 8 0 0.6e−3 9 8.3e−3 −0.8e−3 10 10 .5e−3 −0.8e−3 11 10 .5e−3 0.8e−3 12 8.3e−3 0.8e−3 13 0 −0.6e−3 0.3e−3 14 8.3e−3 −2 .15 e−3 0.3e−3 15 8.3e−3 2 .15 e−3 0.3e−3 16 0 0.6e−3 ... Ch04-H6875.tex 24 /11 /2006 17 : 47 page 17 6 17 6 Chapter 4 Mode analysis D C Figure 4.57 ANSYS Graphics window. Figure 4.58 ANSYS Graphics window. Ch04-H6875.tex...

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... 0 0.05 5 0.005 0. 01 6 0.035 0. 01 7 0.035 0.045 8 0.005 0.045 9 0.005 0. 015 10 0. 013 0. 015 11 0. 013 0. 02 12 0.005 0. 02 13 0. 023 0. 01 14 0.0 32 0. 01 15 0.0 32 0. 02 16 0. 023 0. 02 (2) In the same window, ... Radius 1 0 0.0 12 2 2 0.005 0.0 12 2 3 0.035 0.0 12 2 4 0.04 0.0 12 2 5 0 0.0 428 0.0 022 6 0.005 0.0 428 7 0.035 0.0 428 8 0.04 0.0 428 9 0.00 72 0....

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... 24 /11 /20 06 17: 8 page 23 8 23 8 Chapter 5 Analysis for fluid dynamics B C Figure 5 .34 ANSYS Graphics window. E F G Figure 5 .35 Window of By Nodes. Ch05-H6875.tex 24 /11 /20 06 17: 8 page 24 1 5 .2 Analysis ... SPACE 115 2 50 0 .2 31 5– 4505 530 – 6 50 0 .2 730 – 8405 9 50 0 .2 10 40 0 .2 A Figure 5.16 Window of Mesh Areas. B Figure 5.17 ANSYS Graphics window. Ch05...

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... Ch06-H68 75. tex 24 /11 /20 06 17: 48 page 27 4 27 4 Chapter 6 Application of ANSYS to thermo mechanics Figure 6 .20 Area Attributes. A Figure 6 .21 Mesh Areas. Ch06-H68 75. tex 24 /11 /20 06 17: 48 page 28 1 6 .2 ... 6 .22 Plot Numbering Controls. Figure 6 .23 Outer and inner walls of the furnace meshed. Ch06-H68 75. tex 24 /11 /20 06 17: 48 page 27 2 27 2 Chapter 6 Application...

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... Ch06-H 687 5.tex 24 /11 /20 06 17: 48 page 327 6.4 Heat dissipation through ribbed surface 327 Figure 6.1 12 Heat flux distribution. A B Figure 6.113 Arbitrary path selection. Ch07-H 687 5.tex 24 /11 /20 06 18: ... thermo mechanics Figure 6.1 18 Temperature gradient plot as a function of distance from the fin base. Ch06-H 687 5.tex 24 /11 /20 06 17: 48 page 3 28 3 28 Chapter 6 Appl...

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... Ch07-H6875.tex 24 /11 /20 06 18: 34 page 345 7 .2 Example problems 345 A Figure 7 .22 Contact Manager. A B D C Figure 7 .23 Contact Wizard. Ch07-H6875.tex 24 /11 /20 06 18: 34 page 3 59 7 .2 Example problems 3 59 as ... block is 0 .2. Ch07-H6875.tex 24 /11 /20 06 18: 34 page 357 7 .2 Example problems 357 Figure 7.44 Pin with surface elements. A B C Figure 7.45 Contour Nodal Solut...

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