Vehicle Dynamics & Telemetry Lab | Cornering Physics Simulator

Vehicle Setup

Vehicle Architecture High downforce, rigid ground effect, massive tire grip. Corner Profile

Corner Radius (R) 110 m

Apex curve radius dictates peak lateral requirement.

Entry Velocity (V₀) 255 km/h

Approach speed before braking or coasting.

Aero Wing Angle / Trim High (Downforce)

Scales aerodynamic downforce with velocity squared (v²).

Tire Compound Adhesion (μ) 1.80 μ

Peak friction coefficient of rubber on tarmac.

Steering Aggressiveness 92%

Rate of lateral load transfer into the apex.

VEHICLE: F1 Monoposto STATE: Active

APEX LATERAL G: 3.82 G MIN APEX SPEED: 212 km/h

Sim Scrubber: 0.00s

Sector Time 2.41 s Braking to exit track-out

Peak Lateral Force 3.82 G Aero Downforce: 1,420 kg

Outer Tire Saturation 94.2% Optimal Grip Plateau

Weight Transfer ΔFz 62.8% Inner-to-outer roll distribution

Synchronized Telemetry Trace

Speed (km/h) Lateral G Steering Angle (°) Grip Used (%)

Simulation ready. Comparing vehicle cornering physics at the tire grip limit.

1. Kamm's Friction Circle & Grip Limit

A tire's total contact patch force is bounded by the friction circle: F_total = √(F_x² + F_y²) ≤ μ · F_z. When high longitudinal braking (F_x) is demanded, the available lateral steering grip (F_y) drops proportionally, requiring trail-braking mastery.

2. Aerodynamic Downforce vs Mass

Unlike GT or Kart setups relying purely on mechanical grip, modern Formula single-seaters generate downforce scaling quadratically with speed: F_down = ½ · ρ · C_L · A · v². This quadruples vertical load F_z without adding mass inertia.

3. Dynamic Lateral Weight Transfer

Cornering acceleration shifts vertical wheel load from inside tires to outside tires: ΔF_z = (m · a_y · h_cg) / track_width. Because tire grip is non-linear (tire load sensitivity), high roll transfers decrease net axle grip.