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© 2014 Foundation Supportworks

®

,

Inc.

All Rights Reserved

p 43

Chapter 2

Helical Foundation Systems

CHAPTER 2

HELICAL FOUNDATION SYSTEMS

The vertical effective overburden stress, q’, at

19.5 feet:

q’

= (110 lb/ft

3

)(10 ft) + ((115-62.4) lb/ft

3

)(3 ft)

+ ((130-62.4) lb/ft

3

)(6.5 ft) = 1,697 lb/ft

2

Q

u

= Design Working Load (40,000 lb) x FOS

(2) = 80,000 lb

N

q

= 1+0.56(12

Φ

)

Φ

/

54

= 42.6

(

for

Φ

= 38°)

A

h

= 80,000 / (1,697)(42.6)

A

h

= 1.1

1

ft

2

For the HP350 shaft (3.5-inch O.D.), a total helix

plate area of at least 1.11 ft

2

can be achieved

with a 10/12 double-helix plate configuration.

A

10”

= 0.47 ft

2

A

12”

= 0.71 ft

2

∑A

h

= 1.18 ft

2

Solve for the ultimate and allowable pile

capacities:

Q

u

= (1.18)(1,697)(42.6) = 85,000 lb =

85 kips

Q

a, compression

= 85,000 / 2 = 42,500 lb = 42.5

kips…OK

To maintain the average vertical effective

overburden stress at a depth of 19.5 feet, the

12-inch blade would be installed to a depth

of 18.25 feet and the 10-inch blade would be

installed to a depth of 20.75 feet. The upper

helix plate is now 5.25 feet below the loose

sand to dense sand interface. With this depth

of embedment, we would expect the allowable

uplift capacity to be similar to the allowable

compressive capacity.

To be very conservative and consider that the

loose sand above the 12-inch plate could have

some effect on the uplift capacity, we could

model the soil strength (friction angle) above the

12-inch plate to represent the loose sand.

Q

u

= ∑A

h

(q’N

q

)

q’

12”

= (110)(10) + (115-62.4)(3) + (130-62.4)

(5.25) = 1612 lb/ft

2

q’

10”

=

(110)(10) + (115-62.4)(3) + (130-62.4)

(7.75) = 1781

lb/ft

2

N

q, 12”

= 15.7 (for

Φ

= 30°)

N

q, 10”

= 42.6 (for

Φ

= 38°)

Q

u

= (0.71)(1612)(15.7) + (0.47)(1781)(42.6) =

53,600 lb = 53.6 kips

Q

a,uplift

= 53,600 / 2 = 26,800 lb or 26.8 kips…OK

Determine the required final installation

torque in accordance with the equations and

procedures of Section 2.7.3:

Q

u

= K

t

T

The equation can be rewritten to solve for torque:

T = Q

u

/ K

t

Without site-specific load testing and

determination of K

t

, we use the default value

from ICC-ES AC358 for a 3.5-inch O.D. shaft,

K

t

= 7 ft

-1

:

T

= 80,000 / 7 = 11,428 ft-lb

Install the helical piles to a final installation

torque of at least 11,500 ft-lb.