Measuring Engineering Properties
of NYC Rocks using a Schmidt Rebound Hammer – Preliminary Results
Daniel A. Vellone (Tectonic Engineering and Surveying Consultants P.C., Mountainville, NY 10953; DAVellone@tectonicengineering.com), and,
Charles Merguerian
(Geology Department, 114 Hofstra University,
INTRODUCTION
Attempts to correlate Schmidt rebound
hammer values (HR) with engineering
geological properties of different rock types has been reported in geotechnical
literature (Dinçer et al. 2004; Bilgin et al. 2002; Katz et al. 2000). These attempts have yielded correlation
equations, summarized in Table 1, that have been used to determine the
mechanical properties of rock specimens.
Yet, few if any published studies have previously addressed the use of a
rebound hammer on the predominant rock types that are characteristic of the
Table 1. Empirical relationship between UCS and the impact generated rebound hardness number (HR) of tested rock material, a dimensionless measure reported by others.
|
Source |
|
Equation* |
|
R |
|
Rock Type(s) |
|
|
Singh et al. (1983) |
|
UCS = 2 HR |
|
0.72 |
|
30 Sedimentary units |
|
|
Shorey et al. (1984) |
|
UCS = 0.4 HR-3.6 |
|
0.94 |
|
20 Lithological units |
|
|
Haramy and DeMarco
(1985) |
|
UCS = 0.994 HR-0.383 |
|
0.70 |
|
10 Lithological units |
|
|
O’Rourke (1989) |
|
UCS = 702 HR-11040
(psi) |
|
0.77 |
|
Sandstone, Siltstone, Limestone and Anhydrite |
|
|
Sachpazis (1990) |
|
UCS = (HR-15.7244)
/ 0.2329 |
|
0.91 |
|
33 Lithological units |
|
|
Aggistalis (1996) |
|
UCS = 1.31HR-2.52 |
|
0.55 |
|
Gabbro and basalt |
|
|
Katz et al. (2000) |
|
UCS = 0.792+0.067
HR±0.231 |
|
0.96 |
|
7 Different rock types |
|
|
R regression coefficient, the notation of HR was used in lieu of N to represent Schmidt values *Equations as presented in Dinçer et al. 2004. |
|||||||
Widely used in geotechnical
practice, the determination of basic mechanical properties of rock for a
specific engineering project generally requires the preparation of several core
samples and the use of expensive laboratory equipment. Several mechanical properties, including
unconfined compressive strength (UCS), have become widely accepted criteria for
rock design projects (Baskerville 1987).
This preliminary study has been undertaken to determine if any
reproducible pattern of rebound hammer values exists among the prevalent rock
types of the
As a result, this pilot Schmidt
hammer study was undertaken to estimate the engineering geological properties
of fifteen rock core component examples of the complex geology of the
Geology of the
The New York City Metropolitan
region is characterized by complex geology and structure as it overlies three
physiographic units, namely, the New England Upland on the northwest, the
Triassic Lowland on the southwest, and the Atlantic Coastal Plain to the
southeast.
The Manhattan Prong is a landscape
of rolling hills and valleys whose configurations are closely controlled by the
structure and lithology of the underlying bedrock. The bedrock of the Manhattan Prong is
composed of metamorphic rocks ranging from Proterozoic to Ordovician in
age. The hilly terrains are underlain by
rocks that are resistant to erosion (Fordham Gneiss, Yonkers Gneiss and by various
schists and gneisses of the
About 450 million years ago, during the Taconic orogeny, the rocks of the Manhattan Prong were tightly folded and metamorphosed. Consequently, complex fold and fracture patterns have resulted from many stages of polydeformation. The geologic structure of metamorphic bedrock is typically dominated by surfaces of foliation and gneissic layering formed by the preferential alignment of platy minerals within the rock.
The Schmidt Rebound
Hammer
The rebound hammer consists of a spring-loaded steel piston-type hammer (Item 14 in Figure 1), which when released, strikes a metal plunger (Item 1 in Figure 1) in contact with the rock surface to be tested. The rebound test hammer used was a Type L original Schmidt Hammer (S/N 7281) calibrated on 25 August 2006. The device measured the rebound value (HR), a dimensionless value with a specific relationship between the hardness and rock strength.
The rebound test hammer housing is held firmly by hand in a position aligned vertically downward (~90 degrees) so that the impact plunger will strike at an angle perpendicular to the test surface of the rock core specimen. With the impact plunger aligned perpendicular to the rock specimen, gradual pressure is applied to the housing, retracting the impact plunger within the housing. Once fully depressed and actuated the hammer automatically releases, yielding an impact reading (HR) which is displayed on a graduated scale (Item 19 in Figure 1).

Figure 1. Longitudinal section of the Type L Schmidt hammer for field-testing of rock strength.
Materials and Methodology
Fifteen rock core specimens were
selected from various units and localities in
Ten to twenty impact readings were recorded from each
rock core specimen dispersed evenly around the core barrel in orthogonal orientations. The test locations along the core specimen
were separated by at least the diameter of the hammer piston. After the plunger impact for each reading,
the surface of the rock was examined.
Preliminary Results
The measured rebound hammer values for our diverse group of fifteen samples display a wide range of properties (Table 2). The correlations between HR and unconfined compressive strength were assessed statistically and compared with published strength results presented by Baskerville (1987) and unpublished UCS results from prior engineering studies by Tectonic Engineering.
Table 2. Test results by major lithologic categories for all samples as part of this study.
|
Rock Type |
|
Measurement |
|
Average Measurement |
|
Maximum |
|
Minimum |
|
Standard deviation |
|
Hartland schistose rocks |
|
Schmidt hammer rebound values (HR) |
|
25.3 |
|
35.0 |
|
12.0 |
|
5.5 |
|
|
|
|
|
|
|
|
|
|
|
|
|
Hartland Amphibolites |
|
Schmidt hammer rebound values (HR) |
|
30.1 |
|
39.0 |
|
23.0 |
|
3.8 |
|
|
|
|
|
|
|
|
|
|
|
|
|
Inwood Marble |
|
Schmidt hammer rebound values (HR) |
|
33.3 |
|
42.0 |
|
23.0 |
|
4.5 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Schmidt hammer rebound values (HR) |
|
34.0 |
|
45.0 |
|
21.5 |
|
4.1 |
|
|
|
|
|
|
|
|
|
|
|
|
|
Walloomsac Interlayered schist and calc-silicate |
|
Schmidt hammer rebound values (HR) |
|
43.1 |
|
54.5 |
|
29.0 |
|
4.6 |
|
|
|
|
|
|
|
|
|
|
|
|
|
Fordham Gneiss |
|
Schmidt hammer rebound values (HR) |
|
44.3 |
|
56.5 |
|
28.5 |
|
3.2 |
|
|
|
|
|
|
|
|
|
|
|
|
The empirical relationships previously
summarized in Table 1 were chosen based upon the variability of lithological
units considered, since no prior research has examined the crystalline rocks of
NYC. Baskerville (1987) noted that
foliation planes, which can be highly variable under in-situ conditions, was
measured in the field to have dip angles varying from 18 degrees to 90 degrees;
therefore the UCS would be greatest in the direction normal to the foliation of
the rock. Similarly, it was observed
that unpublished UCS testing of core samples was largely affected by shear
failures occurring along the rock fabric or bedding planes for the
steeply-angled foliation of
In order to calculate the UCS for comparison to published data, the statistical average of Schmidt hammer test results for each rock type was used with the empirical relationships developed by others. This relationship of measured rebound numbers to calculated UCS is plotted as solid lines on Figure 2. Since this pilot study was preliminary in nature and lacked a large sample set, as well as lacking specific UCS data for the fifteen samples selected, the Baskerville (1987) data was used with the empirical relationships to calculate corresponding rebound numbers. This relationship of measured UCS data to calculated rebound numbers are plotted as circles on Figure 2.

Figure 2. Relationship of empirical uniaxial unconfined compressive strength to Schmidt hammer rebound units.
As shown in Figure 2, applying the empirical relationships
developed by Singh et al. (1983), O’Rourke (1989) and Sachpazis (1990) provides
for reasonable correlations of UCS and rebound number for lower rock strength. However, each of the relationships developed
by the other listed researchers fails to reasonably predict the full range of
strength of the rocks of
CONCLUSIONS
As a result of industry-wide acceptance of rock testing to determine the mechanical properties for geological design and construction projects, the use of expensive laboratory testing and equipment is required for engineering projects. The Schmidt hammer rebound number (HR) has been used by prior researchers (Dinçer et al. 2004; Bilgin et al. 2002; Katz et al. 2000) to measure the engineering geological properties of different types of rocks. Additionally, researchers such as Bilgin et al. (2002) have proposed the use of rebound hammers to predict the performance of underground engineered works such as tunnel drivages.
Rocks of the New York City Metropolitan region are characterized by diverse mineralogy, metamorphic grade, and exhibit complex geological structures. The structures are dominated by surfaces of foliation and gneissic layering formed by the preferential alignment of platy and linear minerals within the rock. All of the features that help break out units in the field (composition, texture, metamorphic grade, fabric orientation, and mica content) also have been observed to control penetration destiny in TBM excavations (Merguerian 2005a, b; Merguerian and Ozdemir 2003) and control means and methods in shallow construction excavations.
This pilot Schmidt hammer study was
undertaken to estimate the engineering geological properties of fifteen rock
core component examples of the complex geology of the
ACKNOWLEDGEMENTS
The authors wish to thank Tectonic Engineering and their Clients for permission to utilize the rock core specimens and present this paper. We are indebted to H. Manne Vb and Mr. Jenkins of Duke Geological Labs for support and assistance in the laboratory and Adam Watson and Peter Mihalick of Tectonic Engineering for assisting with core sample collection.
REFERENCES
1. ASTM D 5873, “Standard Test Method for Determination
of Rock Hardness by Rebound Hammer,” ASTM International, Annual Book of ASTM
Standards, Vol. 4.09.
2.
3.
4.
5. Bilgin, N., Dincer, T., Copur, H. “The Performance of
Impact Hammers From Schmidt Hammer Rebound Values in
6. Dinçer, I., Acar, A., Çobanoğlu,
7. Katz, O., Reches, Z., Roegiers, J-C., “Evaluation of
Mechanical Rock Properties using a Schmidt Hammer.” Int. J. Rock Mech. Min.
Sci., 2000, 37(4): 723-728.
8. Merguerian, Charles, 2005a, Geological controls on
effective hard-rock TBM tunneling in crystalline terrains: in 84th Annual Meeting, 9-13 January 2005, Compendium of
Papers CD-ROM, Transportation Research Board of the National Academies, 11 p.
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constraints on TBM tunneling in New York City (NYC), p. 704-724 in Hutton, John D. and Rogstad, W.D., eds., Rapid
Excavation and Tunneling Conference, 2005 Proceedings Society of Mining,
Metallurgy, and Exploration, 1371 p.
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Tunnel Complex, NYC Water Tunnel #3, Stage 2:
p. 1019-1036 in Robinson,
R.A. and Marquardt, J.M., eds., Rapid Excavation and Tunneling
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1334 p.
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To Cite this Paper: in
Hanson, G. N., chm., Fourteenth Annual Conference on Geology of Long Island and
Metropolitan New York, 14 April 2007, State University of New York at Stony
Brook, NY, Long Island Geologists Program with Abstracts, 7 p.
Filename:
DAVCM2007.htm