Mugello Grand Prix Telemetry & Corner Dynamics Lab

Analyze high-speed lean angle physics, Kamm's friction ellipse, trail-braking deceleration, and aerodynamic downforce across the most demanding corners of Tuscany's cathedral of speed.

Grip Envelope: Optimal (92%)
Apex Minimum Speed 98.4 km/h -0.08s vs Pole Ref
Peak Deceleration -1.74 G Brake Dist: 248 m
Max Combined Lateral G 1.68 G Tire Reserve: 7.2%
Sector Theoretical Time 14.32 s Mugello S1 Ref: 14.40s
Turn 1: San Donato Trajectory Radius: 42m | Camber: -2°
Rear Bike Lean & Kamm Grip Circle 62.5° Lean
t = 6.42 s
Multi-Channel Sensor Telemetry V: 112 km/h | Lean: 58.2° | Brk: 4.2 Bar | Thr: 8%
Speed (km/h)
Front Brake (Bar)
Throttle (%)
Lean Angle (°)
Lateral G (G)
Simulation converged. Optimal trail-braking profile avoids front-end tuck.

🇮🇹 San Donato Dynamics

Mugello's front straight is 1,141 meters long with a crest at 355+ km/h before the track plunges downhill into San Donato (Turn 1). Riders drop from nearly 360 km/h to under 100 km/h in just 260 meters, generating over 1.7G of longitudinal deceleration.

⚡ Kamm's Friction Ellipse

Tire grip is a finite budget governed by friction ellipses. You cannot apply 100% braking force at 60° of lean without overloading the contact patch. MotoGP riders "trail" off the front brake as lean angle increases to maintain maximum total grip vector.

📐 Casanova-Savelli & Arrabbiata

Casanova-Savelli requires transitioning the bike from 60° right to 60° left while descending at 180 km/h. Arrabbiata 1 & 2 are blind uphill right-hand sweepers where aerodynamic winglets produce essential front-wheel downforce to mitigate wheelies and understeer.

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