Testing standard

ASTM C39/C39M Compressive Strength Testing of Concrete Cylinders

Standard Test Method for Compressive Strength of Cylindrical Concrete Specimens

Written and technically reviewed by Dak System Inc. engineeringLast reviewed

ASTM C39 determines the compressive strength of cylindrical concrete specimens — moulded cylinders and drilled cores — for concrete with a density above 800 kg/m³. The reported strength is the maximum load over the cross-sectional area, and the fracture pattern is recorded with it.

At a glance

Test type
Compressionthe specimen is squeezed
Published by
ASTM
Edition
C39/C39M-23

From the test method to your testing system

Explore the DAK machines already listed for ASTM C39/C39M, then review the grips, measurement and setup requirements below.

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01Understand the method

What the test does

A moulded cylinder or a drilled core of concrete denser than 800 kg/m³ has its diameter measured and its ends checked for planeness and perpendicularity, being capped or ground where they fail. It is centred on the lower bearing block, the spherically seated upper block is brought into contact and allowed to seat itself, and load is applied continuously and without shock at a stress rate on the specimen of 0.25 ± 0.05 MPa/s (35 ± 7 psi/s), without easing off as failure approaches. That rate has to be held through at least the second half of the anticipated loading phase; a faster rate is permitted through the first half, and no adjustment is made once the specimen has begun to yield. On the 150 by 300 mm cylinder the section is 17 670 mm², so 0.25 MPa/s is a force rate of 4.4 kN/s and the permitted band is 3.5 to 5.3 kN/s — a 40 MPa concrete reaching 707 kN therefore takes roughly two and a half minutes. On the 100 by 200 mm cylinder the same stress rate is 2.0 kN/s. The maximum load divided by the measured average area gives the compressive strength, and the fracture pattern is identified against the types the method illustrates.

What it measures, and why it matters

The strength of the concrete as placed — the number a structure is designed around and accepted on. The most useful thing to understand about it is that the specimen shape is part of the answer. Friction between platen and specimen restrains the ends from spreading, putting them into triaxial compression, which is a stronger state than uniaxial. That restraint reaches a fixed distance into the specimen, so it dominates a squat cube and largely spares the mid-height of a slender cylinder. A cube and a cylinder of identical concrete therefore give different strengths, and the difference is geometry rather than material.

02Prepare the specimen and test settings

Cylinders, and why the shape matters

A cylinder and a cube of the same concrete do not give the same strength. Platen restraint is the reason.

Specimens
Moulded cylinders and drilled cores
Density limit
Concrete above 800 kg/m³ [50 lb/ft³]Lightweight concretes below that are outside the method.
Units
SI and inch-pound, used independentlyNot exact equivalents — a report must not mix them.
Ends
Plane and perpendicular, capped or ground where they are notAn unprepared end concentrates load on a high spot and the cylinder splits from there.
Spherical seat
On the upper bearing blockIt lets the block seat itself against the specimen. A rigid platen loads whichever end is proudest.
Record the fracture pattern
Cone, cone-and-split, cone-and-shear, shear or columnarThe method illustrates the types because an unusual one signals a bad end, a bad seat or a bad specimen.

Platen friction restrains the ends of the specimen and puts them into triaxial compression, which raises the measured strength. That restraint reaches further into a short specimen than a slender one, which is why a cube reads higher than a cylinder of the same concrete.

Test speed

Rate
0.25 ± 0.05 MPa/s (35 ± 7 psi/s) of stress on the specimenApplied continuously and without shock until failure. Loading faster than specified raises the apparent strength; concrete is rate-sensitive.
When it has to hold
At least through the second half of the anticipated loading phaseA higher rate is permitted through the first half, and no adjustment is made to the platen movement once the specimen is yielding rapidly just before failure.
As a force rate, 150 × 300 mm cylinder
4.4 kN/s nominal; 3.5 to 5.3 kN/s across the toleranceDakSection 17 670 mm². A 40 MPa concrete reaching 707 kN takes roughly two and a half minutes.
As a force rate, 100 × 200 mm cylinder
2.0 kN/s nominalDakSection 7 854 mm². Re-do the arithmetic for a core, whose measured diameter is rarely nominal.
Reported
Compressive strength and the fracture type
Cores
Length-to-diameter ratio recorded, and a correction applied where required
Check the spherical seat moves freely before a series
DakA seized seat is a rigid platen wearing the right name, and it will not announce itself.

03Build the test setup on a DAK machine

What the machine must be capable of

Very high force and a well-made load train. A 150 by 300 mm cylinder at 60 MPa needs above a thousand kilonewtons and higher grades go further, so this is a dedicated compression frame rather than a general-purpose one. The upper bearing block must be spherically seated and must actually move — a seized seat behaves as a rigid platen while still being called a spherical one, and it will not announce itself. Bearing blocks need the specified hardness and flatness, and the frame enough stiffness to absorb an abrupt failure.

The fixture this method needs

Direct compression fixture platens
5 to 400 kNTJ-125

Direct Compression Fixture

Flat parallel platens of a hardness and flatness suited to concrete, with a spherically seated upper platen so the load finds the specimen rather than the specimen finding the platen.

Specifications

Running ASTM C39/C39M on the Series 7200 and Series 9000

Dak verifies against whichever standard the method names, and where a class applies our frames sit a class tighter than it asks.

The method asks forDak supplies
CapacityVery high — a 150 x 300 mm cylinder at 60 MPa needs above 1000 kNLoad cells from 1 kg to 60 ton on the Series 7200, and 0.5 to 100 kN on the Series 9000
Force accuracyASTM E4 over the working rangeVerified to ASTM E4, and to ISO 7500-1 Class 0.5
GrippingA compression frame with a spherically seated upper platen and bearing blocks to the specified flatnessOur compression anvils, built to the specimen
Environment23 ± 2 °C standard laboratory atmosphere3009 series chambers, −150 °C to +400 °C — temperature only

04Run the test

How the test runs

  1. Confirm the concrete density is above the method's lower limit.
  2. Measure the diameter as the method specifies and compute the average area.
  3. Check the ends for planeness and perpendicularity; cap or grind where they fail.
  4. For cores, record the length-to-diameter ratio.
  5. Confirm the spherical seat on the upper block moves freely.
  6. Centre the specimen on the lower bearing block.
  7. Bring the upper block into contact and allow it to seat.
  8. Load at the specified stress rate without adjustment as failure approaches.
  9. Record the maximum load.
  10. Identify and record the fracture pattern against the method's illustrated types.
  11. Calculate the strength on the measured area, applying any core correction.

05Calculate, report and interpret

Calculations

Compressive strength

Maximum load divided by the average cross-sectional area

area
from the measured diameter, averaged over the specified measurements

Measured, not nominal. A mould wears and a core is rarely exactly its nominal diameter.

Why a cube reads higher

Platen restraint reaches further into a squat specimen than a slender one

A 150 mm cube and a 150 x 300 mm cylinder of identical concrete give different numbers. Converting between them is a convention, not a measurement, and the specification says which shape it means.

Core correction

Applied where the length-to-diameter ratio is below the standard value

A short core is more restrained and reads high, so the raw figure needs correcting before it is comparable.

What the report has to contain

  • Reference to ASTM C39/C39M and the edition
  • Specimen type — moulded cylinder or drilled core
  • Measured diameter and length, and the L/D ratio for cores
  • How the ends were prepared
  • Age at test and curing history
  • Rate of loading
  • Maximum load and compressive strength
  • Fracture pattern
  • Any core correction applied
  • Which unit system was used

What goes wrong in practice

Loading faster than specified, or easing off as failure approaches; concrete is rate-sensitive and both bias the answer, in opposite directions. Untested spherical seats. Ends left unprepared. Calculating on a nominal diameter when moulds wear and cores are rarely exactly nominal. And the one that travels furthest: comparing a cube result with a cylinder result as though they measured the same thing, when the conversion between them is a convention rather than a measurement. Skipping the core correction sits alongside it: a short core is more restrained than a full-height cylinder and reads high, so an uncorrected figure flatters the concrete it came from, and the flattery grows as the core gets shorter.

06Compare methods and find answers

ASTM C39 or IS 516

ASTM C39IS 516 (Part 1/Sec 1)
Specimen150 x 300 mm cylinder, or a core150 mm cube
RestraintLess — the mid-height is far from the platensMore — the platens are closer together
ReadsLower for the same concreteHigher for the same concrete
InterchangeableNo — the specification states which shape it meansNo

The single most useful thing to know about concrete strength testing: a cube and a cylinder of the same mix give different numbers, and the difference is geometry rather than material. Never compare across shapes without saying so.

Questions we are asked about this test

What is ASTM C39?

It is the ASTM test for the compressive strength of cylindrical concrete specimens, covering both moulded cylinders and drilled cores. It applies to concrete with a density above 800 kg/m³. The specimen is crushed between bearing blocks at a specified stress rate and the maximum load divided by the measured area gives the strength.

Why does a cube give a higher strength than a cylinder?

Because of platen restraint. Friction between the bearing block and the specimen stops the ends spreading sideways, putting them into triaxial compression, which is a stronger state than uniaxial. That restraint reaches a fixed distance into the specimen, so in a squat cube it influences most of the height while in a slender cylinder the mid-height escapes it. The difference is geometry, not concrete, and it is why a specification always states which shape it means.

Why does the upper platen have a spherical seat?

So the block can rotate a little and meet the specimen's end squarely. Concrete ends are rarely perfectly plane and perpendicular, and a rigid platen would bear on whichever point is proudest, concentrating the load and splitting the cylinder from there. The seat lets contact spread over the whole face. If it has seized — which happens, and quietly — the machine has a rigid platen wearing the right name.

Why record the fracture pattern?

Because an unusual one is a warning. The method illustrates the expected types — cone, cone-and-split, cone-and-shear, shear and columnar — and a fracture that does not resemble any of them usually points at a badly prepared end, a seized spherical seat, or a specimen that was not what it should have been. The strength on its own cannot tell you that; the fracture can.

Does loading rate affect the result?

Yes, and that is why the rate is fixed at 0.25 ± 0.05 MPa/s (35 ± 7 psi/s) rather than left to the operator. Concrete is rate-sensitive: load it faster and it reads stronger. The temptation is to slow down or ease off as failure approaches, which biases the result the other way. The rate has to hold through at least the second half of the anticipated loading phase precisely because that is where the error would enter — a higher rate is allowed through the first half, and once the specimen starts yielding rapidly the platen movement is left alone. On a 150 by 300 mm cylinder that stress rate is a force rate of 4.4 kN/s.

Why do cores need a correction?

Because a drilled core is often shorter relative to its diameter than a moulded cylinder, and a squatter specimen is more restrained by the platens and therefore reads high. Recording the length-to-diameter ratio and applying the correction where it falls below the standard value is what makes a core result comparable with a cylinder one.

What machine capacity does this need?

More than most laboratory frames. A 150 by 300 mm cylinder at 60 MPa needs above a thousand kilonewtons, and higher-grade concretes go further. The frame also needs bearing blocks of the specified hardness and flatness, and enough stiffness that the sudden release at failure does not damage it — concrete fails abruptly and completely.

Materials tested to it

The test it standardises

Industries that test to it

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