Poisson’s Ratio Calculator

Calculate Poisson’s ratio from lateral and axial strain magnitudes.

LIVE INPUTS

Enter engineering parameters

Results update immediately. Select the unit used for each input before reviewing the result.

CALCULATION INPUTS

LIVE 2D EXPLANATION

0.3 —Lateral strain magnitude: 0.0003 mm/mmarea A
ν = |εlateral / εaxial|The geometry, arrow and label respond to the current calculation state.

PRIMARY RESULT

Poisson’s ratio0.3
Calculation basisMaterial Mechanics
Input unit basismm/mm
Live calculation ready for review

This is an educational or preliminary result. Apply relevant standards and engineering judgement before use.

ENGINEERING PRINCIPLE

Poisson’s ratio describes lateral contraction or expansion relative to axial strain.

Calculate Poisson’s ratio from lateral and axial strain magnitudes.

FORMULA & VARIABLES

ν = |εlateral / εaxial|

  • ν = Poisson’s ratio
  • εlateral = lateral strain
  • εaxial = axial strain

CALCULATION STEPS

How this result is assembled

  1. Convert the entered values to the SI basis required by the formula.
  2. Apply ν = |εlateral / εaxial| using the current inputs.
  3. Present the result as 0.3 — and review the stated assumptions.

FORMULA VERIFICATION

Units, scope and reference

Reference: NIST SP 811 for unit relationships; standard classical mechanics and strength-of-materials derivations for the stated scalar relation.

Internal basis: All inputs are converted to the calculator’s SI base before the formula is evaluated.

Valid conditions: Positive finite scalar input values in the current calculator model.

Limitations: Linear, isotropic elastic behaviour is assumed. Enter strain magnitudes; conventional signs are not represented in this scalar calculation.

ASSUMPTIONS

Use this result in context

  • Linear, isotropic elastic behaviour is assumed.
  • Enter strain magnitudes; conventional signs are not represented in this scalar calculation.

Results must be verified by a qualified engineer and checked against applicable engineering standards, material properties, loading conditions and design requirements.

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