RIKER, R.E. and FELLENIUS, B.H., 1992. A comparison of ...

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RIKER, R.E. and FELLENIUS, B.H., 1992. A comparison of static and dynamic pile test results. Proceedings of the Fourth International Conference on the Application of Stress-Wave Theory to Piles, Ed. F.B.J. Barends, DenHague, September 21-24, 1992, A.A. Balkema, pp. 143-152..

Transcript of RIKER, R.E. and FELLENIUS, B.H., 1992. A comparison of ...

Page 1: RIKER, R.E. and FELLENIUS, B.H., 1992. A comparison of ...

RIKER, R.E. and FELLENIUS, B.H., 1992. A comparison of static and dynamic pile test results. Proceedings of the Fourth International Conference on the Application of Stress-Wave Theory to Piles, Ed. F.B.J. Barends, DenHague, September 21-24, 1992, A.A. Balkema, pp. 143-152..

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ANication of Stress-Wave Theory to Piles, F. B.J. Barends (ed.) @ 1 992 Balkema, Rotterdam. ISBN 90 5410 082 6

A comparison of static and dynamic pile test results

R.E.RikerC H2 M H ill, C omallis, Ore g., U SA

B.H.FelleniusUniversity of Ottawa & Anna Geodynamics Inc.,Ont., Canada

ABSTRACT During the design of a major bridge across Alsea Bay in Waldport, Oregon, USA"dynamic and static tests were performed on a 40 m long, 510 mm square, prestressed, precast concretepile, instrumented with strain gages and telltales. The objective of the tests was to determine themaximum design load considering capacity and settlement. The soils consisted of about 40 m ofestuarine deposits overlying siltstone bedrock. The presence of a layer of compressible silt directlyover the siltstone dictated the use ofpile foundations driven to develop a high capacity in the siltstone.An important part of the testing programme was the determination of load distribution in the pileduring the static test. The pile was jetted through the upper about 30 m and, then, driven totermination in the siltstone. Dynamic measurements were taken during initial driving and restriking(trvo days after EOID). A static loading test was carried out ten days after the restriking. Acomparison of the results of dynamic and static analyses show that (1) only very little shaft resistanceoccurred in ajetted zone, (2) the shaft resistance in the lowest soil layer, the silt stratum, was found tobe much smaller in the CAPWAP analysis of restrike data than in the analysis of the static test,suggesting incomplete soil set-up at the restriking event, and (3) the toe resistance mobilized in theCAPWAP at a toe movement of about 6 mm (0.23 inch) was much smaller than the toe resistancemobilized in the static loading test at a toe movement of 45 mm.

INTRODUCTION

The Oregon Department of Transportation,State Highways Division, is undertaking anumber of major projects to upgrade existingbridges along the Oregon coast Highway. Someof these existing bridges were built in the 1930sand have suffered serious deterioration fromcorrosion of the reinforcing steel and spalling ofthe concrete. One such bridge, located overAlsea Bay in Waldport had deteriorated to anextent that replacement of the bridge wasnecessary.

A new bridge was designed and constructedover a five-year period between 1987 and 1991.The new $50,000,000 bridge, Fig. 1, includes bothreinforced concrete and steel construction. Theoverall length of the bridge is approximately

915 m (3,000 ft). The approach to the mainbridge span includes a series of short, reinforcedconcrete approach spans, each approximately60 m (200 ft) in length. The main span is a150 m long (500 ft) steel arch structure. Both theapproach and main span structures aresupported on concrete piers founded on pilesdriven through estuarine deposits and into asiltstone bedrock.

Early in the project design phase, a piletesting programme was conducted to investigatethe drivability at the site and suitable designloads. Pile driving tests and static loading testswere conducted over a five-week period in Apriland May of 1987. One of the piles tested was aspliced, 510 mm (20 inch) square prestressed,precast, concrete pile.

143

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SOIL PROFILE

The geotechnicalgramme-completedtesting-consisted ofpenetrometer soundings,

Fig. I Site Plan

exploration pro-prior to pilesoil borings, coneand laboratory testing

and revealed a series of estuarine depositsoverlying siltstone. Table 1 presents a summaryof the depths, thickness, and continuity of thevarious strata across the site.

TABLE 1. Summarvof SoilConditions

Stratum Type of MaterialThickness

mS P T

N-value(n) Bllo.3m

Estimated drainedfriction angleoeorees

a

4

5*)

t)

Fine to medium oralned sandwith shell fragmeirts, trace silt

Plastic silt and sandy silt (ML)

Siltv fine sand and poorlvgraded sand (SP and SM)Plastic silt and sandy silt (ML)

Silty sand (SM)

Siltstone bedrock

10 to 20(30 lo 60)

3 t o 1 0(10 to 30)10 to 20(3o lo 60)6 t o 1 4

(20 ro s0)20 to 21(60 to 70)

4to 25

2 t o 5

6 t o 3 4

4 t o 6

l3 to 25

JU

38

2A

JO

The groundwater table varies with tidal fluctuations from near surface to depths of about 3 m (10 ft).*Jhe pore pressure is hydrostatically distributed.I The Stratum 5 soil was not present at the location of the pile test.

1 M

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cPT-l 8-100iE?=

N = Standard Penetration Test (SPT)(Blows/3ocm or Blowdft)

;" | ,,,.,,onISrress I Halro-r---t---+t-

Fig.2 Soil Profile near South Abutment

Fig.2 shows a plan view over the testlocation, the results of soil borings, a conepenetrometer test (CPT) made at the site, andthe summarized soil profile.

The presence of the 3 m to 5 m (10 ft to15 ft) layer of compressible silt directly above thesiltstone along with strict structural requirementregarding the magnitude of total and differentialsettlement precluded the use of shaft bearingpiles and dictated placing the bridge foundationson toe bearing piles driven to develop highcapacity in the siltstone. Two key aspects of thetest programme were therefore:

The maximum practical toe bearingcapacity which could be achieved bydriving the piles into the siltstone.

The amount of dragload due to negativeskin friction that ultimately would betransferred to the neutral plane (locatednear the pile toe).

PILE TESTING DETAILS

Test Pile and Pile Driving Equipment

The 510 mm (20-inch) concrete pile wascomposed of two 20.6 m (67.5 ft) long segmentsthat were spliced in the field by means of amechanical splice type ABB. Each pile segmentwas cast with a 90 mm diameter (3.5 inch) center

12 6 246(MPa) (%l

tube to facilitate jetting during installation and toaccommodate the strain gages and telltales. Thesplice was prepared for passage of the centerpipe.

The pile was driven by means of aDelmag D46-23 open-end diesel hammer with anominal energy range of 65 KJ through 142 KJ(48.4 ft-kip through 105 ft-kip). The drivingsystem included a 150 mm (6 inch) aluminum-micarta hammer cushion and a 300 mm (12 inch)oak plywood pile cushion.

The pile driving was monitored inconformance with ASTM D4945 using the PileDriving Analyzer (Rausche et al., 1985. Theinitial driving took place on May 6, 1987 andrestriking was performed 2 days later, onMay 8, 1987.

The first pile segment was installed by jettingthrough the center tube and out ajet nozzle flushwith the pile toe to a depth of 18.6 m (61 ft).The second segment was then aligned andconnected to the first by means of the ABBsplice, which procedure took approximately10 minutes. The jetting, supplemented by smallgravity drops of the hammer ram, then continueduntil an embedment depth of 30.5 m (97 ft).Beyond the 30.5 m depth, the pile was advancedby impact driving only, using maximum hammerfuel setting. The driving was terminated at anembedment depth of 38.0 m (124.8 ft), about0.6 m (2 ft) into the siltstone.

B-1ol B' orr'r.o

-t--47N - -14 to 30 <---

N = J7 toTe

\t

lr=,oru -l

;

?

2F

EL +10.00

N =1 0 t o 5 3

'EL-3.20 t<q<'-

N = Stratum 1

11 to 32

N = 1 1

N =3 1 t o 1 1 0

Stfatum 3

-l\ = 14 stratum 4

Stratum 2-=--

N = 1 2 t o 5 3

N =1 5 t o 1 1 7

N = 2 j N = 2 0

N = Siltstone

6o/5cm Bedtock N = 60/5cm

145

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Test Pile InstrumentationTo provide data for estimating load

distribution along the pile during the statictesting, the test pile was equipped with ten straingages and two telltales. One telltale wasanchored at the toe of the pile to record themovement of the pile toe during the test. Theother telltale was 5.9 m (19.5 ft) shorter.

The strain gages were spot-weldablevibrating wire gages placed in pairs at fivelocations in the center pipe along the pile: atdistances up from the pile toe of 1.4 m, 4.4 m,7.5 m, 10.5 m, 13.8 m, 35.2 m (4.5 ft, 14.5 ft,24.5 ft, 34.4 ft, 45.4 ft, and 115.6 ft). The telltalesconsisted of 6.4 mm (1/4 inch) diameter, solidextensometer rod with flush coupled connectionsplaced inside LD. 9.5 mm (3/8 inch) guidepipes. The lengths of the telltales were 30.85 mand 36.80 m (101.23 ft and 120.72ft). Fig.3shows the arrangement of the strain gages andtelltales. The uppermost strain-gage pair (No.6)ceased to function at the applied load of5,100 KN (575 tons), but the other gage pairsfunctioned well throughout the test.

After restriking the pile, the center tube(which filled with fine soil during impact driving)was cleaned out to within approximately 0.6 m(2 ft) of the pile toe. Then, the gages andtelltales were connected to an assembly platethat was lowered into the center tube,whereupon the center tube was grouted,embedding the assembly plate and instruments.

Static Inading TestThe static loading test started on May 18,

1987, ten days after restriking. The test wasperformed by jacking against reaction beamsconnected to four reaction piles. The testarrangement was in general conformance withthe ASTM D1143 and designed for a totalreaction of 9,000 KN (1,000 tons). The test loadwas applied by means of four 2,700 KN(300-ton) hydraulic jacks each equipped with aload cell and spherical bearing plate leaving thejack pressure as backup. A gas-operatedautomatic load-holding system was used duringthe test.

The strain gage readings were read using amultichannel readout box. The pile headmovement was measured by means of fourLinear Variable Voltage Displacement

gagss(2 Ea. )

1 . 4m

Fig. 3 Strain Gage and Telltale Arrangement

Transducers (LVDT's) arranged in diametricallyopposed pairs. The telltales registered pileshortening and measurements were obtained bymeans of linear potentiometers. The movementgages were connected to a multichannel readout

Tellbleguid€ pip€with elid

Tellble rcd (2 Ea.)

Spot reldable vlbratirEwiB strain gEgsy$nsm(2 al dch lev€l) attad€dto stsl plate.

Asn|bly platefull lerEth ot pils

CENTER PIPE INSTRUMENTATIONARRANGEMENT

32.0m(Upper TelttalE

39.6m(Lower Telltal€)

40.9m(Grout Pipe)

41.2mTotal

Length

.e saigu

tV-wir6 str. Igages 3.3m(2 Ea.) |

9.0 mm diaCenterPipe

20.6mlower

segmenl

Lower eair IY;YI3't'slo'

| .+o

He6d

Upper PiV-wlre

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box where the readings were displayed andrecorded on a strip chart.

Load was applied to the test pile inl5-minute increments. The first 4,700 KN(525 tons) of load was applied to the test pile inincrements of 670 KN (75 tons). Thereafter, theincrements werc 445 KN (50 tons) up to a loadof 7,300 KN (825 tons). In attempting the nextincrement, the pile began to plunge andunloading started from the maximum load of7,400 KN (831 tons).

DYNAMIC TEST R.ESULTS

During jetting, the pile penetrated thevarious soil strata with little difficulty. Thejetting was terminated in the very dense sandlayer, Stratum 3, and the pile was impact drivenfor the remainder of the installation depth.

The records taken during the impact drivingare summarized on the pile driving diagrampresented in Fig. 4. The diagram shows, for each0.3 m (1 ft) of driving, the penetration resistance,PRES, the maximum transferred enerry, EMAX,and the maximum force (impact), FMAX, at thepile head as the pile penetrated the dense sand,the medium stiff silt, and, eventually, into thesiltstone bedrock.

Driving through the silt was very easy; thepenetration resistance, PRES, was generallysmaller than 12 blows/O.3 m, that is, smaller than

PsnetEtion Resistane (Bl/ft) & Maximum Enorgy EMAX (kip-lt)40 300 600 900

Maimum Forca FMAX (kips)

Fig.4 Pile Driving Diagram

1 blows/25mm. When reaching the siltstone, thepile penetration resistance increased markedly.At EOID, the pile had penetrated about 0.6 m(2 ft) into the bedrock and the final PRES valuewas 38 blows/25mm. At restriking two dayslater, the equivalent PRES value was90 blows/25mm, as determined for 58 blows.

Fig.5 presents representative wave traces offorce and velocity as recorded during the EOIDand at RSTR. The EOID trace indicates little orno shaft resistance in the jetted zone andsuggests the presence of a large toe quake beforeregistering some compression toe reflection, thatis, toe resistance. In contrast, the RSTR tracedoes not suggest a large quake and indicatesmore shaft resistance, that is, soil set-up hasoccurred. Still, only little shaft resistance isindicated in the jetted zone.

The data from the traces shown in Fig.5were analyzed by means of the CAPWAPprogram (Rausche et al., 1972). The CAPWAPcalculated net toe and pile head movementscompared well with the observed PRES values.The CAPWAP results are summarized in-lable 2.

Fig. 5 Wave Traces at EOID and RSTR

oo

E

a,

e'oo

o

o

1 200-" kipsUqo

.E 600

I

6

odog

t.L

-600

.. 1200

S* kips

oo

E 600

o-9o

0 6 0oco

I

-600

I L .hI J;::'.:'.:'ir . q

r /EMAXr . . . . . . f . . . ' - t ,

ff.e-....\enes f,r^..'r 5i j r: li l rj l ti, ' Ii r \

I . . r r +a . . . . . . . . . r r t r . t

147

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EOID 2,500(280)

RSTR 3,250(365)

Comb. 3,580(402)

950 1,540(107) (173)

2,040 1,210(22e) (136)

2,040 1,540(22e) (r73)

TABLE 2. Summary of CAPWAP Computations

RULT SHAFT TOE TOE DISPL.KN KN KN mm

(ton) (ton) (ton) (inch)

Further, the slope of the load distributioncurve at RSTR is steeper than at EOID, whichindicates that the unit shaft resistance at RSTRis correspondingly larger than at EOID. Becauseof the increased shaft resistance due to soil set-up at RSTR, the hammer energy is less capableof mobilizing toe resistance and the calculatedtoe resistance at RSTR is smaller than at EOID.By combining the toe resistance at EOID withthe shaft resistance at RSTR, a higher estimateof ultimate soil resistance is obtained; 3,600 KN(400 ton). However, also this upward adjustedvalue is clearly underestimating the pile capacity.

The soil set-up is the result of dissipation ofthe piling induced excess pore pressure in thesoil after the initial driving. The two-day waitbetween EOID and RSTR is probably sufficientfor allowing full consolidation of the sand layers.However, in the silt layer in Stratum 4, it isprobable that the excess pore pressures are stilldissipating. Therefore, the unit shaft resistancein the silt indicated by the slope of the loaddistribution curve at RSTR is smaller than thevalue expected after some further wait.

Further, the development of soil set-upoccurs together with a build-up of residual loadin the pile which combines with the residual loadgenerated by the pile driving. The CAPWAPanalysis is performed under the assumption thatno residual load exists in the pile. The neglect ofthe residual load does not affect the computedtotal capacity. However, the assumptions lead toa computed shaft resistance that is larger thanthe actual. A corresponding error appears as anunderestimation of the mobilized toe resistance.

STATIC TEST RESULTS

Failure lnadThe main results of the static loading test

are presented in Fig. 7, showing the load appliedto the pile head plotted against the measuredmovement of the pile head and pile toe.

The maximum load is considered to berepresentative of the failure load-the capacityof the pile. The load-movement curye wasanalyzed to determine the Davisson Offset Limit,the BrinchHansen Failure llad, and theChin Kondner Extrapolation Load (Fellenius,1980; Canadian Foundation EngineeringManual, 1985: Fellenius and Rasch. 1990).

'148

9.65(0.38)

5.59(0.22)

The load distributions determined byCAPWAP are presented in Fig. 6. Because ofthe large quake at EOID, which was notovercome by the impact, and the smallpenetration per blow, the full toe resistance wasnot mobilized by the hammer impact. And, ofcourse, at RSTR, the impact is not nearlymobilizing the pile toe capacity as evidenced bythe even smaller toe movement.

Load (tons)

0 500

0 5000

Load (KN)

Fig. 6 CAPWAP Computed Load Distributions

5 0 ;Go

T

-!P.L

!

CLoo

E

(!@I

# roI

ooo

100

riy'r.'"ti

I

f l-"o o'n*I

I

I J CAPWAP(6mm) (10mm) Toe Movement

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at

aII

II

Iti tI F; tr d

tI

I

I

lI

I

lI

I

J

t

I

lI

I

I

/ !l !t !T I!!I

o

Eoo

J

zY

ttoo

J

Movorn€nt (mm)

Fig.7 llad-MovementDiagram;Pile Head and Pile Toe

The Davisson Offset Limit Load is 6,000 KN(675 tons), well below the actual failure load.The BrinchHansen failure load is 7,500 KN(843 tons) occurring at a calculated pile headmovement of 96 mm (3.8 inch) and it agrees wellwith the plunging failure. The Chin KondnerExtrapolation load is 8,300 KN (934 tons), avalue of little relevance to the actual failure load.However, the BrinchHansen and Chin lines areconsistent which indicates good quality test data.

The pile head movement at failure was75 mm (2.94 inch), or 15 Vo of the pile face-to-face diameter, somewhat larger than theconventionally assumed movement value atfailure of 5 Vo to I0 Vo of the diameter. (The

75-mm movement corresponds to 13 Vo of thepile equivalent diameter taken as the diameterof a circle with the same cross sectional area asthe square pile).

The pile toe was forced a total of 45 mm(1.78 inch) into the siltstone. A penetration ofthe pile toe of 12 mm (0.49 inch) was obtained atthe applied load of 6,450 KN (725 tons),whereafter only very little additional resistancewas mobilized. The 12-mm pile toe movementcorresponds to 2.5 Vo of the pile face-to-facediameter and to 2.2 7o of the equivalent

diameter. (A toe movement equal to theCAPWAP computed quake at RSTR of about5.6nm-0.22inch was reached at the appliedload of 5,100 KN (575 tons).

Load DistributionThe strain gage and telltale data provide

strain values for each applied load. These strainvalues are conventionally multiplied with theYoung's modulus of the pile material to derivestress. However, with concrete piles, it is alwaysdifficult to determine the appropriate pilemodulus value to use. Fellenius (1989) hasindicated a numerical derivation methodconsisting of plotting the increment of load overthe increment of strain versus the strain-thetangent modulus method. The values will plot ina straight line after all shaft resistance has beenmobilized (assuming that the soil does notexhibit an appreciable strain softening). Fig.8

Telltale 2

r - +

0 200 400 600 800

Microstrain

Fig.8 Tangent Modulus versus Strain

q

. c 2(t

I.9=H 1o

J

. 9 26

g.9

6 1o

J

Straln Gage 4

Microstrain

149

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presents this construction for one strain gage(Gage4 at DepthZSm;91ft) and one telltale(the short telltale, representative for the strainand stress at about half its length, i.e.,Depth 15 m; 50 ft).

The diagram in Fig. 8 indicates that the pilematerial modulus is not constant with stress.Through linear regression of the sloping line (thetangent modulus line), the relation for stress andstrain is determined from the data. as follows.

a = 0 . 5 A e * B e

where o = stress€ = strainA = slope of the lineB = y-intercept ofline

By means of the tangent modulusconstruction, the stress-strain relations of thegage and telltale data were determined. Table 3presents the results for strain-gage No.4,showing that the concrete modulus does diminishwith increasing strain. However, using aconstant modulus would have caused only anegligible error, about 2 Vo over the range of thetest.

The measured strains were used to calculatethe load distribution in the pile for all theapplied loads as presented in Fig.9. The threeoval symbols indicate the load determined fromthe telltales at the applied load of 825 tons(7,300 KN) plotted at midpoint of the telltalelengths. The lowest telltale datum point isdetermined from the difference of compressionrecorded by the short and long telltales. Itsvalue is considerably less accurate than thevalues from the individual telltale lengths(because in subtracting the measurements ofcompression, the errors of the measurements are

-I glE qj!trss€ll@

ATA STMIN OF (microstrain): '100 400 7O0Tangent modulus GPa

ksi

Secant modulus

ReSulting stress

combined and, then, the resulting error in thecalculated strain is magnified by division with thesmaller telltale length)

The thick, dash-dot line is the loaddistribution determined from a matching of thetest data to an effective stress analysis (beta-method) (Goudreault and Fellenius, 1990). Thematch was obtained by assuming a hydrostaticdistribution of pore pressure and assigning beta-coefficients of, only, 0.1 to the soils in the jettedzone, 0.3 to the dense sand immediately below,and 0.7 to both the silt and the mudstonecombined with a toe bearing coefficient, N,,of25 at rhe 38 m (125 ft) depth.

As indicated in Fig. 9, very little shaftresistance was obtained in the jetted zone. Incontrast, considerable shaft resistance isindicated below the end of the jetted zone at adepth of30 m (97 ft) in dense sand, in the clayeysilt starting at a depth of 32m (107 ft), and, from37 m(123 ft), in the siltstone. The analysis ofthedata from the lowest strain-gage pair, 1..4 m(4.5 ft) above the pile toe, indicates a maximumload of 3,000 KN (340 tons).

Fig. 10 presents a load-movement diagramobtained by plotting the load evaluated from thelowest strain-gage pair versus the telltalerecorded toe movement. The diagram alsoincludes the CAPWAP computed toe resistance

Load (tons)

0 500 1000

Fig.9 toad Distributions Deterrnined fromanalysis of Pile Instrumentation

< n ae v g

E.o

d

70

gE 2 0

oo

GPaksi

MPapsi

37.s8 36.54 35.515450 5300 5150

37.75 37.23 36.7'l5475 5400 5325

3770 14€'90 2s710548 2160 3730

Load (KN)

150

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plotted against the computed toe movement.The diagram does not compensate for theresidual load at the toe of the pile.

DISCUSSION and CONCLUSIONS

The test results provide a basis forcomparing estimates of pile capacity and loaddistribution determined from static and dynamicmeasurements. Many investigators havereported good to excellent correlation betweenstatic and dynamic estimates of total capacity.However, only little information has beenpublished regarding the distribution betweenshaft and toe resistance, in particular with regardto the distribution of the shaft resistance alongthe pile. Seidel et al. (1988) reported acomparison between results from dynamic andstatic tests on an about 10 m (30 ft) Iong,prestressed concrete pile driven through alluvialsands and into a limestone. Dynamic tests wereperformed at EOID and at RSTR 7 days and535 days after EOID giving capacities of2,290KN, 3,290KN, and 4,120 KN (257tons,370 tons, 463 tons), respectively. The paperpoints out that, because the soil consisted ofsand, the observed set-up between the 7-day andthe 535-day tests was not anticipated.(Continued increase of strength and capacity insand is not a unique phenomenon, however, as

ToE l,lovEMENT (lncheg)

2 . 0 1 . 5 1 . 0 . 5 0 . 0a 0 0 0 # 0

STATIC TEST

o\gelwAfjl_tsIE

0 1 0 2 0 3 0 4 0 5 0TOE MOVEMENT (mm)

Fig. 10 Pile Toe l.oad-Movement Diagram

shown by Schmertmann, 1991). The loaddistributions determined in static loading tests onthree instrumented piles and by CAPWAPanalysis of RSTR blows on the same pilesshowed an excellent agreement.

Holloway and Romig (1988) reported a fairagreement between CAPWAP results, statictests, and CPT estimation of load distribution fora 20m (70ft) long test pile driven in alluvialcohesive and non-cohesive soils.

The load distribution determined from thetest data have been compiled for comparison inFig. 11. The comparison shows clearly that(1) for both the CAPWAP and the static analysesonly very little shaft resistance occurred in thejetted zone, (2) the shaft resistance below thejetted zone was much smaller in the CAPWAPanalysis than in the static analysis suggestingincomplete soil set-up at the time of restriking,and (3) the toe resistance mobilized in theCAPWAP at a toe movement of about 6 mm(0.22 inch) is much smaller than the toeresistance mobilized in the static loading test.

It is therefore likely that the unit shaftresistance below the jetted zone continued toincrease beyond the first two days after EOID.

As previously discussed, the pile was not freeof stress at the start of the static loading test, but

Fig. ll Comparison of Inad Distributions fromCAPWAP Analvsis and Static Test

z:9

o 2000o-l

[!o* tooo

0

300 uroF

400

100

200

GE=

P;_o -g e

o

ooJ

Edoo

|.-;xru itfITr it i

/ t'fl:J,"'>i

- .'d;:r-1^?:;"'fl:*

CAPWAP

151

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subjected to residual load. Therefore, the highbeta-coefficient value of 0.7 used to match thestatic analysis to the test data is apparent, only,and includes the effect of residual load. Judgingfrom load distribution determined in the analysisof the strain-gage data, it is probable that themaximum residual load occurs at the pile toe,which simplifies the estimation of its magnitudeand distribution. (For aspects of determiningresidual load, see Fellenius, 1991; Altaee et al.,1992). Therefore, the corrected beta-coefficentis closer to half the indicated value, that is, about0.35 in the silt and siltstone, and the correct toeresistance at failure is about 560 tons(5,000 KN). The corresponding toe bearingcoefficient is about 50. The balance, 2,400 KN(270 tons), to the failure load is then the shaftresistance corrected for residual load.

As evaluated from the test data andanalyses, the ultimate shaft resistance isestimated to a value of about 2,400 KN(270 tons). Because (in the long-term situation)the neutral plane will be very close to the piletoe, all or almost all of the shaft resistance willbecome negative skin friction and, therefore, thedragload to consider for the structural strengthof the pile is about equal to the ultimate shaftresistance found in the test.

As a result of the test and the analyses, amaximum design load of 2,670 KN (300tons)was recommended for similar concrete pilesdriven into the siltstone. This values includesaspects of limiting settlement and the structuralcompressive stresses at the neutral plane.

REFERENCES

ALTAEE, A., FELLENIUS, B. H., andEVGIN, E., 1992. Axial load transfer for piles insand. I: Tests on an instrumented precast pile.43rd Canadian Geotechnical Conference,Quebec City, October 1990, CanadianGeotechnical Journal, Vol. 29, No. 1.

FELLENIUS, B. H., 1980. The analysis ofresults from routine pile loading tests. GroundEngineering, London, Vol. 13, No.6, pp. 19 - 31.

CANADIAN FOUNDATION ENGI-NEERING MANUAL, 1985. Second Edition.Part 3: Deep Foundations. CanadianGeotechnical Society, Technical Committee onFoundations, BiTech Publishers, Vancouver,460 p.

FELLENIUS, B. H., 1989. Tangent modu-lus of piles determined from strain data. TheAmerican Society of Civil Engineers, ASCE,Geotechnical Engineering Division, the 1989Foundation Congress, F. H. Kulhawy, Editor,Vol. 1, pp. 500 - 510.

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