On-set simulation of rain, wind, fog, and snow using high-pressure pumps, wind machines, and vapor generators for authentic weather effects.
Technical Details
Rain effects are generated by high-pressure pumps with 15-40 bar water pressure, distributed via perforated pipe systems (Rain Bars) or sprinkler systems. Wind machines (Ritter Fans) achieve wind speeds of 15-120 km/h with 5-50 HP motor power and rotor diameters of 0.6-3 meters. Fog effects are created by evaporators with propylene glycol at 160°C or dry ice sublimation (-78°C). Snow effects use paper flakes, salt granules, or foam from special Snow Machines with pneumatic discharge.
History & Development
The first documented weather effects originated in 1902 in Georges Méliès' studio using primitive water spray systems. In 1927, the company Rain-O-Matic developed the first standardized rain system for F.W. Murnau's "Sunrise." In the 1950s, Disney introduced mechanical snow machines, and in 1975, the use of glycerin fog in "Barry Lyndon" revolutionized atmosphere creation. Modern CGI integration since the 1990s combines practical effects with digital post-production.
Practical Use in Film
"Blade Runner" (1982) combined 40 rain machines with 2000-watt HMI lighting for its characteristic noir look. "The Revenant" (2015) used natural snow supplemented by paper flake machines at an outdoor temperature of -25°C. Rain scenes require water volumes of 200-2000 liters per minute, depending on the screen area. Wind effects are built up incrementally: 15 km/h for hair movement, 40 km/h for clothing, 80+ km/h for storm simulation.
Comparison & Alternatives
Practical weather effects differ from CGI effects through authentic light reflection and shadow formation. Atmosphere Tanks create controlled haze as opposed to localized fog effects. Location shooting in natural weather offers authenticity but requires flexible shooting schedules and weather insurance up to 500,000 Euros per shooting day. Hybrid approaches combine set extensions with practical foreground effects for an optimal cost-benefit ratio.