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Lap time and delta analysis
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== Physics back-bone (friction ellipse & power) == Friction-ellipse constraint (per tyre) maps combined usage: <math> \left(\frac{F_{x}}{\mu F_z}\right)^2 + \left(\frac{F_{y}}{\mu F_z}\right)^2 \;\le\; 1, </math> so braking deep (high <math>F_x</math>) reduces available lateral <math>F_y</math> and sets the attainable entry/rotation trade-off. Longitudinal acceleration is power-limited at high speed: <math> a_x \approx \frac{P_{\mathrm{drv}}}{m \, v} \;-\; \frac{D(v)}{m}, \qquad D(v)=\tfrac{1}{2}\rho C_D A v^2, </math> governing straight-line delta growth when one lap has higher deployment or lower drag.
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