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6061-T6 engineering property guide

Young’s Modulus of 6061-T6 Aluminum: E, G and Poisson’s Ratio

Use the right elastic constant for deflection, torsion or FEA—and avoid the common mistake of treating stiffness as strength.

Quick answer Near room temperature, engineers commonly use E = 68.9–69 GPa, G ≈ 26.0 GPa and ν ≈ 0.33 for preliminary analysis of wrought 6061-T6 aluminum.
Answer-first guideRoom-temperature valuesWorked examples
Bandsaw-cut piece of 6061 aluminum bar stock
68.9 GPaYoung’s modulus E
26.0 GPaShear modulus G
0.33Poisson’s ratio ν
67.5 GPaDerived bulk modulus K

6061 aluminum bar stock. Robert.Baruch / Wikimedia Commons, CC BY-SA 3.0.

Start with 69 GPa—then check the conditions.

For an ordinary room-temperature elastic model, 69 GPa and ν = 0.33 are reasonable starting inputs. Use project-specific data when temperature, product direction, welding, compliance limits or safety classification make a few-percent difference important.

01Use E for

Pulling and bending

Young’s modulus controls axial strain and is part of the EI term that controls beam deflection.

02Use G for

Shear and torsion

Shear modulus belongs in the GJ term used to estimate shaft twist and shear deformation.

03Use ν for

Lateral strain

Poisson’s ratio links longitudinal stretching to sideways contraction in the elastic range.

04Never assume

Stiffness = strength

E predicts elastic deformation. Yield strength tells you when permanent deformation begins.

Direct answer

What is the Young’s modulus of 6061-T6 aluminum?

Use about 68.9 GPa (10.0 Msi) for a typical room-temperature value. For the same isotropic material model, use Poisson’s ratio ν ≈ 0.33. Those two inputs give a shear modulus near 25.9 GPa and a bulk modulus near 67.5 GPa.

This answer is suitable for many early designs, classroom calculations and first-pass finite element models. It is not a guarantee for every plate, extrusion, direction, batch, weld or temperature.

Published sources may show values from roughly 68.3 to 71 GPa. That does not always mean one source is wrong. Some values are rounded design constants. Others come from a particular test mode, product, direction, temperature or dataset.

PropertyTypical SI valueCommon US valueWhat it controls
Young’s modulus, E68.9–69 GPa
68,900–69,000 MPa
About 10.0 Msi
10,000 ksi
Axial strain and bending deflection
Shear modulus, GAbout 25.9–26.0 GPaAbout 3.76–3.77 MsiShear deformation and shaft twist
Poisson’s ratio, νAbout 0.33DimensionlessTransverse strain during axial loading
Bulk modulus, KAbout 67.5 GPaAbout 9.79 MsiVolume change under uniform pressure

The Aluminum Association lists a 10,000 ksi nominal modulus for common 6061-T6 products, while historical NASA data include values around 10.2–10.3 Msi. Treat the table above as a practical engineering starting point, not a lot-specific certificate.

The unit trap that can ruin an FEA model

In an N-mm-MPa unit system, enter 68,900 MPa, not 68.9. Entering 68.9 in a model that expects MPa makes the material 1,000 times too flexible.

Same property, different notation: 68.9 GPa = 68,900 MPa = 68,900 N/mm² ≈ 9.99 Msi ≈ 9,993 ksi. Poisson’s ratio has no unit.
Choose the right constant

E, G and ν answer different questions.

Start with the load and the type of deformation you need to predict. Do not choose a property only because its name sounds familiar.

Pulling, compression and bending

Use Young’s modulus E

A larger E means less elastic strain under the same axial stress. In bending, E works with the section moment of inertia I.

  • Tie rods and columns
  • Brackets and beams
  • Elastic springback estimates
Twisting and shear

Use shear modulus G

A larger G means less angular distortion under the same shear stress. In torsion, G works with the torsion constant or polar moment J.

  • Drive shafts and axles
  • Thin-walled tubes
  • Shear-sensitive joints
Three-dimensional strain

Use Poisson’s ratio ν

When a specimen stretches, it becomes slightly narrower. ν relates that transverse strain to axial strain within the elastic range.

  • 3D solid FEA
  • Strain-gauge correlation
  • Contact and pressure models
Young’s modulusE = stress ÷ elastic strain = σ ÷ ε

Use the slope of the linear elastic region—not the yield strength or ultimate tensile strength.

Poisson’s ratioν = − transverse strain ÷ axial strain

The minus sign makes ν positive when a tensile specimen gets longer and narrower.

Shear modulusG = E ÷ [2(1 + ν)]

For E = 68.9 GPa and ν = 0.33, G ≈ 25.9 GPa.

Bulk modulusK = E ÷ [3(1 − 2ν)]

For the same inputs, K ≈ 67.5 GPa.

Model rule: an isotropic elastic material has only two independent elastic constants. If your software asks for E and ν, let it derive G. Do not mix E, G and ν from unrelated tables.
Interactive engineering check

Elastic constants calculator

Enter Young’s modulus and Poisson’s ratio. The tool calculates a mathematically consistent shear modulus and bulk modulus for an isotropic, linear-elastic model.

Enter your starting values

Defaults are common room-temperature values for wrought 6061-T6.

Use this for preliminary isotropic analysis. A tested anisotropic material model needs direction-specific data instead.

Consistent elastic properties

Results update as you type and stay in your selected unit.

Shear modulus G25.90 GPaG = E / [2(1 + ν)]
Bulk modulus K67.55 GPaK = E / [3(1 − 2ν)]
E in MPa68,900 MPaUseful for N-mm-MPa models
E in Msi9.993 MsiUseful for inch-based models
The default inputs are consistent with a common preliminary 6061-T6 model.
Typical aluminum stress-strain curve showing elastic region and yield offset
The most important distinction

Young’s modulus is stiffness, not strength.

The first straight part of a stress-strain curve is the elastic region. Its slope is Young’s modulus. A steeper slope means less elastic strain under the same stress.

Yield strength answers another question: when does the metal start to deform permanently? Two materials can have similar E values but very different yield strengths.

Why T6 does not make E jump like strength

T6 heat treatment creates strengthening precipitates that make dislocation movement harder. This can raise yield strength and hardness sharply. It does not change the basic atomic bond stiffness by the same multiple, so elastic deflection often remains close to that of other 6061 tempers.

  • Use E for elastic deflection and vibration stiffness.
  • Use yield strength for the start of permanent deformation.
  • Use fatigue, buckling and fracture checks where the load case requires them.

Stress-strain chart: Toiyabe / Wikimedia Commons, CC BY-SA 3.0.

Temper and microstructure

T6 changes the strength system more than the elastic slope.

6061-T6 is solution heat-treated and artificially aged. That thermal path controls the precipitate condition that gives the alloy much of its useful strength.

Common handbooks therefore use nearly the same nominal Young’s modulus across several 6061 tempers, even when their yield strengths differ greatly. Precise measured moduli can still shift with condition, product, direction and test method.

T651 and T6511: these suffixes add stress-relief steps. They can reduce machining distortion risk, but they are not a reason to assume a large increase in Young’s modulus.

For a deflection problem, increasing section depth, adding a rib, shortening a span or improving a joint can have far more effect than changing between 6061 tempers.

6061-T6 aluminum solution heat treatment, quenching and artificial aging sequence

6061-T6 heat-treatment sequence based on ASTM B918M-17a. Bob Clemintime / Wikimedia Commons, CC BY-SA 4.0.

See the constants at work

Three practical 6061-T6 calculations

The same material uses different elastic constants depending on whether the part stretches, bends or twists.

500 mm aluminum tie

Load F = 10 kN, area A = 100 mm², E = 68,900 N/mm². The 20 mm width is used to estimate lateral contraction.

Predicted elongation: about 0.726 mm
Stress = F / A = 10,000 / 100 = 100 MPa
Strain = stress / E = 100 / 68,900 = 0.001451
Elongation = strain × L = 0.001451 × 500 = 0.726 mm
Width change = −ν × strain × width ≈ −0.0096 mm

500 mm cantilever

End load F = 100 N. Rectangular section b = 30 mm and h = 20 mm, with the 20 mm dimension acting as the bending depth.

Predicted tip deflection: about 3.02 mm
I = b h³ / 12 = 30 × 20³ / 12 = 20,000 mm⁴
Deflection = F L³ / (3 E I)
= 100 × 500³ / (3 × 68,900 × 20,000)
≈ 3.02 mm

Because deflection changes with L³ and h³, geometry can dominate the material value.

30 mm solid shaft

Length L = 500 mm, torque T = 100 N·m and G = 26,000 N/mm².

Predicted twist: about 1.39°
J = πd⁴ / 32 ≈ 79,522 mm⁴
Angle = T L / (J G)
= 100,000 × 500 / (79,522 × 26,000)
≈ 0.0242 rad = 1.39°
Maximum shear stress ≈ 18.9 MPa
What these examples teach: material modulus is only one part of stiffness. Area A, bending inertia I, torsion constant J, span, supports, joints and load path often create the largest design leverage.
Ready for ANSYS, Abaqus and other solvers

Practical FEA input set

For a first room-temperature linear-elastic model of wrought 6061-T6, this is a consistent starting set.

N-mm-MPa system

Young’s modulus E68,900 MPa
Poisson’s ratio ν0.33
Derived shear modulus G25,900 MPa
Derived bulk modulus K67,500 MPa
Model typeIsotropic, linear elastic

Five checks before trusting the result

Confirm every unit—especially whether the solver expects Pa, MPa, psi or ksi.

Use only two independent elastic constants for an isotropic model.

Check section dimensions, contacts, fasteners, supports and load application.

Upgrade the material model when plasticity, temperature or direction matters.

Represent welds and heat-affected regions with qualified joint data and geometry.

Model too flexible

Check units first

68.9 entered into an MPa model is the classic 1,000× error. Also check section thickness and connector compliance.

Test deflects more than FEA

Look beyond modulus

Fixture motion, bolt slip, contact, local yielding and imperfect supports can make an assembly look softer.

Modal frequency is low

Check mass and joints

Density, attachments, contact stiffness and boundary conditions can shift frequency as much as a small E change.

Strains disagree by direction

Question isotropy

Identify plate or extrusion direction, texture, residual stress, local geometry and gauge alignment.

Why published values differ

69 GPa is useful—but conditions still matter.

Temperature, loading mode, product direction, test method and rounding can explain why credible sources do not all print the same number.

Source convention

Typical vs design value

A source may publish a measured mean, a rounded nominal value or a conservative design constant. These are not interchangeable labels.

Product and direction

Plate is not every extrusion

Wrought 6061 is often modeled as isotropic, but rolling and extrusion texture can create directional differences important to precise work.

Measurement route

Static vs dynamic modulus

Tension, compression, resonance and ultrasonic methods can report slightly different values because they sample the material differently.

Temperature trend

Colder aluminum is generally elastically stiffer.

A historical NIST fit for 6061-T6 from 2 K to 295 K gives about 77.1 GPa at 77 K, 73.6 GPa at 200 K and 70.3 GPa at 295 K. These values describe that specific low-temperature dataset, not every commercial product.

At elevated temperature, Young’s modulus falls. Strength and the T6 precipitate condition can also change, often more severely. A hot structure therefore needs a code-approved or validated temperature curve—not the room-temperature 69 GPa value.

Keep two effects separate: the modulus while the part is hot and the permanent change in strength or temper after thermal exposure are different engineering questions.

NIST historical low-temperature fit

77 K
77.1 GPa
200 K
73.6 GPa
295 K
70.3 GPa

Values are calculated from the polynomial coefficients on the historical NIST 6061-T6 cryogenic property page. NIST notes that the page is no longer maintained.

Aluminum tensile specimen being tested in an Instron machine
Accurate modulus testing is demanding.

Alignment, strain measurement, loading rate, specimen direction and machine compliance all matter.

Aluminum specimen in an Instron machine. Aoscar444 / Wikimedia Commons, CC BY-SA 4.0.

What a precise test must control

Young’s modulus is simple to define, but hard to measure well.

ASTM E111 describes modulus measurements within the elastic region. Small errors in alignment or strain can create a large error in the slope.

  • Keep the load centered and minimize bending in the specimen.
  • Measure strain on the specimen, not only crosshead motion.
  • State tension or compression, temperature and loading direction.
  • Use a suitable stress range and a documented slope method.
  • Report uncertainty when the number is used for acceptance.

A handbook value is usually enough for early design. Testing becomes more valuable when a few percent changes acceptance, strain correlation, modal performance or a safety limit.

Product form and fabrication

Welded 6061-T6 is not simply unwelded T6.

Laser or arc welding changes the precipitate condition near the joint. The heat-affected zone can lose a large part of its yield and tensile strength even when the elastic modulus does not fall by the same percentage.

A welded assembly can still become more flexible because of weld geometry, softened zones, distortion, residual stress, joint layout and boundary conditions. Do not assign unwelded T6 strength to every element in the weld and HAZ.

For a qualified welded model

  • Identify alloy, temper, thickness, joint type and filler choice.
  • Use the governing weld-affected strength rules.
  • Represent actual weld geometry and connection stiffness.
  • Validate distortion, gap tolerance and target penetration.
Experimental weld on 6061 aluminum plate showing weld and heat-affected region
Strength loss and modulus loss are not the same.

Qualify the joint and heat-affected region instead of scaling every property by one factor.

Experimental AC TIG weld on 4 mm 6061 plate. W. S. Yerazunis / Wikimedia Commons, public domain.

Etched 6061-T6 aluminum microstructure showing grain boundaries and secondary phases
“6061-T6” is not the whole specification.

Product form, direction, dimensions, processing and required evidence still matter.

Etched 6061-T6 microstructure. Bob Clemintime / Wikimedia Commons, CC BY-SA 4.0.

Plate, extrusion, bar and tube

Use the product standard for identity—not as proof of a measured modulus.

Product standards can control alloy, temper, dimensions, tensile properties and inspection. They do not automatically mean each shipment has a measured E, G or ν value.

Common routes include ASTM B209 for sheet and plate, B221 for extruded products, B211 for bar, rod and wire, and B241 for seamless tube and pipe. The correct route depends on the part you buy.

If modulus is contractual, state:

  • Required property and acceptable range
  • Test method and current edition
  • Temperature and loading mode
  • Longitudinal or transverse direction
  • Sampling frequency and specimen location
  • Uncertainty and acceptance rule
From handbook number to verified evidence

Choose the test that matches the property and decision.

Do not request “a modulus test” without saying which modulus, loading mode, temperature and acceptance purpose you need.

ASTM E111

Young’s modulus

Static tension or compression routes for Young’s, tangent and chord modulus. Useful when elastic compliance is the decision.

ASTM E132

Poisson’s ratio

Measures axial and transverse strain at room temperature within the proportional range.

ASTM E143

Shear modulus

Room-temperature torsion method for structural materials. Alignment, wall thickness and residual stress matter.

ASTM E1876

Dynamic modulus

Impulse excitation provides a dynamic modulus. Do not assume it must exactly match a static tensile value.

Mill certificate

What it may omit

A certificate can confirm alloy, temper, chemistry and tensile properties without reporting a measured E, G or ν.

Finished assembly

Validate the real load path

Part-level testing can reveal joint, contact, support and geometry effects that a material coupon cannot reproduce.

Fast troubleshooting guide

When measured deflection does not match 69 GPa

Changing the material modulus should be one of the last steps—not the first guess.

SymptomLikely checksBetter next step
FEA is about 1,000× too flexibleGPa entered into an MPa modelUse 68,900 MPa in an N-mm-MPa system.
Assembly is softer than coupon dataJoint slip, fixture motion, contact, fastenersMeasure the full load path and model connector compliance.
Bending test gives a low apparent EWrong thickness, span or moment of inertiaMeasure actual geometry; deflection is highly sensitive to depth.
Welded part is more flexibleDistortion, joint geometry, softened HAZ, boundary changesUse a qualified joint model and test the assembly.
Values differ by directionProduct texture, specimen orientation, residual stressRequest longitudinal and transverse data for the actual form.
Hot part deflects too muchRoom-temperature E reused at elevated temperatureApply a code-approved or validated temperature-dependent curve.
From material data to a real laser process

Evaluating a 6061 aluminum welding, cleaning or marking application?

Share the alloy, temper, thickness, joint or surface condition, target result and production requirement. Oceanplayer can help plan a process test and equipment direction without pretending that one handbook number replaces a real sample.

Plain-English answers

6061-T6 modulus FAQ

Short answers to the questions engineers, buyers and students ask most often.

What is the Young’s modulus of 6061-T6 aluminum in GPa and psi?

A common room-temperature value is 68.9–69 GPa. This is about 10.0 million psi, also written as 10.0 Msi or 10,000 ksi. Use it as a typical engineering input unless your project requires a specified or measured value.

Are Young’s modulus, elastic modulus and modulus of elasticity the same?

In ordinary uniaxial engineering use, these terms normally refer to E: the slope of the linear elastic stress-strain curve. “Elastic constants” is broader and can also include G, ν and K.

What is the shear modulus of 6061-T6 aluminum?

About 25.9–26.0 GPa, or roughly 3.76–3.77 Msi. For a consistent isotropic model, calculate it from E and ν rather than mixing unrelated database values.

What is the Poisson’s ratio of 6061-T6 aluminum?

Engineers commonly use about 0.33 at room temperature. It is dimensionless. It connects transverse strain to axial strain within the elastic range.

Does the T6 heat treatment increase Young’s modulus?

Not by anything like the increase it produces in yield strength and hardness. Common tables use similar nominal moduli across 6061 tempers, although precise measurements can vary by condition, product, direction and method.

Is 6061-T651 stiffer than 6061-T6?

Do not assume a meaningful design increase in E from the stress-relief suffix alone. T651 can offer better residual-stress control and machining stability, but the same nominal elastic modulus is often used for preliminary calculations.

Why do sources show 68.3, 68.9, 70 or 70.3 GPa?

Values may reflect rounding, source conventions, tension versus compression, temperature, specimen direction, product form or a specific dataset. Values near 69–71 GPa are not automatically contradictory.

What should I enter in ANSYS or Abaqus?

For a basic room-temperature isotropic N-mm-MPa model, a common starting pair is E = 68,900 MPa and ν = 0.33. The solver can derive G ≈ 25,900 MPa. Add temperature, plasticity, direction and weld-zone data when the analysis needs them.

Does temperature change the modulus of 6061-T6?

Yes. E generally increases at cryogenic temperature and decreases as temperature rises. Use a qualified curve for the actual temperature range and design code; do not reuse 69 GPa for a hot structure without checking.

Will a mill certificate report Young’s modulus?

Not necessarily. It may report alloy, temper, chemistry, tensile strength, yield strength, elongation, dimensions and traceability without measuring E, G or ν. Add a clear test requirement if modulus is a contractual acceptance property.

Authoritative references

Sources behind the engineering guidance

Values are labeled by purpose and condition so a handbook number is not mistaken for a universal certificate.