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E-Textile Strain Sensor Resistance & Resolution Modeler

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See what it looks like

Gauge factor sells the sensor; the ADC decides what it can actually see. Resolve those two before choosing the yarn.

Sensor Knitted element
Ω
%
Read-out Divider & ADC
V
bits

Resistance Under Strain

— Ω

At the applied strain and gauge factor

Response & Read-out

Resistance Change
— Ω
Change as Share of Base
— %
Sensitivity
— Ω per % strain
Divider Output Swing
— V
Resolvable Strain
— %

Assumes a linear gauge factor and a fixed divider resistor equal to the unstrained sensor. Real knitted sensors are markedly non-linear, hysteretic and drift with wash and wear, so calibrate over the working range and re-zero rather than trusting a single gauge factor across it.

Using this calculator

About the E-Textile Strain Sensor Resistance & Resolution Modeler

The formula

This is the expression the tool evaluates. Every term is named underneath, with the unit it must be supplied in.

Resistance Under Strain
strainedResistance = f( baseResistance, gaugeFactor, strain, excitationVoltage, adcBits )

Each input feeds the expression evaluated in the browser; the symbol table below names every term and its unit.

Symbols used above
SymbolStands forUnit
baseResistanceUnstrained ResistanceΩ
gaugeFactorGauge Factor—
strainApplied Strain%
excitationVoltageExcitation VoltageV
adcBitsADC Resolutionbits
strainedResistanceResistance Under StrainΩ
resistanceChangeResistance ChangeΩ
changePercentChange as Share of Base%
sensitivitySensitivityΩ per % strain
outputSwingDivider Output SwingV
strainResolutionResolvable Strain%

How the result is derived

Step by step, from the values you type to the figure on screen.

  1. The 5 inputs are read from the form on every keystroke: Unstrained Resistance, Gauge Factor, Applied Strain, Excitation Voltage and ADC Resolution.
  2. Each value is checked against the accepted range in the input table below. A value outside its range stops the calculation rather than producing a misleading figure — the results blank out and a message appears.
  3. The validated values are substituted into the expression above, which resolves Resistance Under Strain together with every supporting figure in one pass — no value is carried over from a previous entry.
  4. The supporting outputs — Resistance Change, Change as Share of Base, Sensitivity, Divider Output Swing and Resolvable Strain — come from the same pass, so they always describe the same case as the headline figure.
  5. Results are rounded for display only. The full-precision value is used throughout the chain, so reading a rounded intermediate figure back into the tool by hand can shift the last digit.

What each input means

Where to read each value on the floor, the unit it must be in, and the range the tool accepts.

InputUnitAccepted rangeDefaultWhat it means
Unstrained ResistanceΩ1 to 100000 Ω500
Gauge Factor—0.1 to 502.5
Applied Strain%0.1 to 200 %20
Excitation VoltageV0.1 to 12 V3.3
ADC Resolutionbits8 to 24 bits12

What the tool returns

The headline figure and every supporting value it is built from.

OutputUnitWhat it tells you
Resistance Under Strain (headline result)ΩAt the applied strain and gauge factor
Resistance ChangeΩ
Change as Share of Base%
SensitivityΩ per % strain
Divider Output SwingV
Resolvable Strain%

Worked example

Given

Unstrained Resistance
500 Ω
Gauge Factor
2.5
Applied Strain
20 %
Excitation Voltage
3.3 V
ADC Resolution
12 bits

The tool loads with this case already solved — the Resistance Under Strain shown above is its answer. Change one value and the difference from this baseline is the sensitivity of the result to that variable.

How to use it

  1. Work through the input groups in order — Sensor and Read-out. The defaults are a realistic case, so you can change one value at a time and watch what moves.
  2. There is no calculate button. Every figure recalculates as you type or drag, which is what makes this usable for a what-if sweep rather than a single answer.
  3. Read Resistance Under Strain in the dark results panel — that is the headline figure, expressed in Ω.
  4. Check the supporting rows underneath (Resistance Change, Change as Share of Base, Sensitivity, Divider Output Swing and Resolvable Strain) before acting on the headline — they are where an implausible input usually shows itself first.
  5. Reset to defaults returns every field to the reference case, which is the quickest way to check whether a surprising result came from the tool or from an input you had changed earlier.

Where this is used

  • Process planning — establishing Resistance Under Strain before a trial is booked, so machine time and material in Smart Textiles & E-Textiles are committed against a calculated figure rather than an estimate.
  • Costing and quotation — Resistance Under Strain is an input to the cost sheet, and quoting from a worked number rather than a remembered one is what keeps a margin intact.
  • Troubleshooting — when the floor result drifts from plan, entering the measured values (starting with Unstrained Resistance) shows how much of the gap in Resistance Under Strain each variable explains.
  • Teaching and study — the accepted ranges bracket normal Smart Textiles & E-Textiles practice, so moving one variable at a time shows the shape of the relationship rather than a single answer.

Assumptions and limits

  • Assumes a linear gauge factor and a fixed divider resistor equal to the unstrained sensor. Real knitted sensors are markedly non-linear, hysteretic and drift with wash and wear, so calibrate over the working range and re-zero rather than trusting a single gauge factor across it.
  • Every input is bounded to the range normal practice occupies (Unstrained Resistance 1 to 100000 Ω, Gauge Factor 0.1 to 50 and Applied Strain 0.1 to 200 %, and so on for the rest). Those bounds are guard rails against typing errors, not a claim that the formula fails one unit outside them.
  • The calculation is deterministic: the same inputs always give the same result. It carries no allowance for machine condition, operator skill, ambient conditions or lot-to-lot material variation unless an input above explicitly represents one.
  • Nothing is sent anywhere. The maths runs in your browser, so the numbers you type never leave the page.

Questions people ask

What do I need to know before using the E-Textile Strain Sensor Resistance & Resolution Modeler?

Have these to hand: Unstrained Resistance, Gauge Factor, Applied Strain, Excitation Voltage and ADC Resolution. With those entered, the tool returns Resistance Under Strain immediately.

What exactly is Resistance Under Strain?

At the applied strain and gauge factor. It is reported in Ω. It is derived from Unstrained Resistance, Gauge Factor, Applied Strain, Excitation Voltage and ADC Resolution, and is the figure the rest of the Smart Textiles & E-Textiles calculation is built around.

Which units does this calculator expect?

Enter Unstrained Resistance in Ω, Applied Strain in %, Excitation Voltage in V and ADC Resolution in bits. Mixing unit systems is the most common cause of a result that looks an order of magnitude wrong — convert before typing, not after reading.

What are the other figures under the main result?

They are the intermediate quantities the calculation passes through: Resistance Change, Change as Share of Base, Sensitivity, Divider Output Swing and Resolvable Strain. They are shown because a headline number nobody can trace is a number nobody trusts — checking them against your own expectation is the fastest way to confirm the inputs were read as you intended.

Can I rely on this for a production decision?

Assumes a linear gauge factor and a fixed divider resistor equal to the unstrained sensor. Real knitted sensors are markedly non-linear, hysteretic and drift with wash and wear, so calibrate over the working range and re-zero rather than trusting a single gauge factor across it. Treat the output as an engineering estimate that narrows the trial window, not as a substitute for the trial.

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