The CRUSHED Experiment

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The CRUSHED Experiment. By: Carlos Sanabria Justin Roose Phillip Munday. The Experiment. We are to apply a quasi-hydrostatic pressure on a 6” diameter pipe. Figure 1 – Sketch Pipe under hydrostatic pressure. The Design Process. Hydrostatic Press. Outer Ring. Pipe. - PowerPoint PPT Presentation

Transcript of The CRUSHED Experiment

THE CRUSHED EXPERIMENT

By: Carlos Sanabria Justin Roose Phillip Munday

THE EXPERIMENT We are to apply a quasi-hydrostatic pressure on a

6” diameter pipe.

2Figure 1 – Sketch

Pipe under hydrostatic pressure

THE DESIGN PROCESS

Figure 2 – Transverse cross section of the pipe being compressed by six sections

3

Outer Ring

Hydrostatic Press

Spacing (incompressible

media)

Pipe

FINAL DESIGN (FALL)

4

Figure 3 – Final Design for the fall semester

Design for a surface pressure up to 10,000 psi

THE PROBLEM:

5

The strongest actuators that can accommodate our budget are not nearly as strong as our calculations assumed

Our sponsor advised that we should design around the actuator’s force

AVAILABLE ACTUATORS CONSIDERING OUR BUDGET

Figure 4 – Model Number RW50

Figure 5 – Model Number RW51 6

5.35 in

1.94 in

2.25 in1.63 in 4.34 in

4.85 in

Figure 6 – RW50 Dimensions

Figure 7 – RW51 Dimensions

ACTUATOR DIMENSIONS

7

NEW RING DIMENSIONS

Figure 8 – Ring Dimensions using RW50

Figure 9 – Ring Dimensions using RW51

19.68 in14.05 in

8

NEW SYSTEM… WHAT NEXT?

Figure 10 – New System Layout and next steps

New I-Beam Dimensions

Natural Rubber Insertion

Replacing Actuators

9

I - BEAMS

10

DesignationDimensions

Static Parameters

Moment of Inertia

Section Modulus

h (in)

w (in)

s (in)

Area (in2)

Weight (lb/ft) I (in4) Z (in3)

S 5 x 14.75 5 3.284 0.494 4.34 14.75 15.2 6.09S 5 x 10 5 3.004 0.214 2.94 10 12.3 4.92 S 4 x 9.5 4 2.796 0.326 2.79 9.5 6.79 3.39S 4 x 7.7 4 2.663 0.193 2.26 7.7 6.08 3.04 S 3 x 7.5 3 2.509 0.349 2.21 7.5 2.93 1.95S 3 x 5.7 3 2.33 0.17 1.67 5.7 2.52 1.68

h s

t

w

DesignationDimensions

Static Parameters

Moment of Inertia

Section Modulus

h (in)

w (in)

s (in)

Area (in2)

Weight (lb/ft) I (in4) Z (in3)

S 5 x 14.75 5 3.284 0.494 4.34 14.75 15.2 6.09S 5 x 10 5 3.004 0.214 2.94 10 12.3 4.92 S 4 x 9.5 4 2.796 0.326 2.79 9.5 6.79 3.39S 4 x 7.7 4 2.663 0.193 2.26 7.7 6.08 3.04 S 3 x 7.5 3 2.509 0.349 2.21 7.5 2.93 1.95S 3 x 5.7 3 2.33 0.17 1.67 5.7 2.52 1.68

I - BEAMS

h s

t

12.73 in

8.11 in

w

h 4 inw 2.796 ins 0.326 int 0.293 in

11

δ

Figure 11 – Ring Piece Dimensions and Deflection

I - BEAMS

12

NOT SIGNIFICANT!

I - BEAMS

13

4 in

2.796 in

0.326 in

0.293 in

Figure 12 – I - beam dimensions

NATURAL RUBBER INSERTION

14Figure 13 – A close up view of the natural rubber insertion

Natural Rubber Insertion

Dimensions have been recalculated with a rubber layer of 1/8”

REPLACING ACTUATORS BY STATIONARY

COLUMNS

15

COLUMNS ARE CHARACTERIZED BY IT’S SLENDERNESS

RATIO

L = LENGTH OF THE COLUMN

K = RADIUS OF GYRATION

If the Slenderness Ratio < 10 The column is now bound by the Mechanical

Properties To ensure this:

L = 1.94 inch same length as hydraulic cylinders

Diameter > 0.776 inch Diameter is set to be 1 inch Made out of structural steel ASTM - A36

Same as I-beams

16

REPLACING ACTUATORS BY STATIONARY

COLUMNS

17

REPLACING ACTUATORS BY STATIONARY

COLUMNS

Stress = 12 ksi

Strain = 0.0004

FINAL SYSTEM

Figure 14 – Final System

New I-Beam Dimensions

Natural Rubber Insertion

Columns

18

SOME DRAWINGS(SECTIONS)

19

3.05 in

2 in

3 in

2.4 in

Figure 15 – Section Drawing

CYLINDERS COLUMNS

20Figure 16 – Cylinder Drawing

Figure 17 – Column Drawing

1.9 in 1.9 in

I - BEAM

21

h s

t

12.73 in

8.11 in

h 4 inw 2.796 ins 0.326 int 0.293 in

w

Figure 18 – I - beam dimensions