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Glove Designer

BUILD A LITTLE WINTER COMFORT

Warm hands. Smart layers.

Design two gloves for the same mountain. Explore how insulation, wind, wetness and movement change the tradeoffs.

TWO SETUPS. ONE QUESTION.EDUCATIONAL MODEL
Scroll the graph sideways to explore the full curve ↔

Controls update the complete curves instantly. Play moves the inspection line; it does not change the physics.

FOLLOW YOUR CURIOSITY

Try a little experiment.

Predict. Change. Compare.

Choose an experiment, predict the result, then explore.

THE SCIENCE BEHIND THE PLAY

Air is part of the insulation

Lofty materials trap air. Greater thickness raises thermal resistance, but compression and moisture can reduce the benefit. The conductivity choices here are representative teaching assumptions.

There is no single ideal glove

Warmth, water resistance, drying, fit and dexterity all matter. A mitten exposes less area in this model, while a five-finger glove gives more independent finger movement.

Try a material comparison

Wrap identical sealed bottles of warm water with equal thicknesses of different fabrics. Compare dry and damp samples, recording temperatures over time. This tests insulation without exposing hands to cold.

A model, with boundaries.

A thermal resistance/capacitance analogy, not a glove rating or cold-injury prediction. Assumed conductivity, moisture and wind effects; one hand node starts at 32°C with 500 J/K heat capacity. Heat supply is user-set; a simplified thermostat caps equilibrium at 34°C. Finger-freedom score is an illustrative design index, not measured performance. No sweating feedback, circulation response, fit or pressure effects.

GLOVE DESIGNER

Changelog

v2.0.0 · November 1, 2026

v1.1.0 · November 1, 2026

v1.0.0 · November 1, 2026

UNDER THE SURFACE

A model you can question.

Equations and technical constants below use Celsius and SI units internally, independently of the display unit. Changing units preserves the experiment and saved settings.

R = [thickness / effective conductivity + 1/h] / exposed area. C dT/dt = heat supply − evaporation − (T − outdoor temperature)/R. The analytic solution uses a fixed equilibrium and time constant C·R.

A thermal resistance/capacitance analogy, not a glove rating or cold-injury prediction. Assumed conductivity, moisture and wind effects; one hand node starts at 32°C with 500 J/K heat capacity. Heat supply is user-set; a simplified thermostat caps equilibrium at 34°C. Finger-freedom score is an illustrative design index, not measured performance. No sweating feedback, circulation response, fit or pressure effects.

Assumed dry conductivity (W/m·K): fleece 0.045; wool 0.040; synthetic loft 0.035; down-like loft 0.028. These are illustrative categories, not a tested fabric catalog. Wetness multiplies conductivity by 1 + wet fraction × (2 + 4 × loft sensitivity). Mitten area is 76% of glove area. Finger freedom is 100 − 2.5 × thickness in mm − 27 for mittens − 8 for the water-resistant shell, clipped to 0–100.

Sources & related explorations

Original PopFun code and illustrations. Background sources support the physical principles; they do not validate the chosen teaching parameters. Playback takes about 24 seconds to traverse the displayed time span. All labs start paused. Save/load keeps settings, not playback position. CSV contains model data and the settings that produced it.