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  An end-to-end Vision-Language-Action (VLA) trajectory planning model for autonomous driving based on **Qwen-Drive-4B**, fine-tuned with **LoRA** and a **Differentiable Kinematic Unicycle Planner** on the **nuScenes** dataset.
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  ![Simulation](simulation.gif)
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- Instead of standard independent coordinate regression (which often causes spatial teleportation and dynamically infeasible maneuvers), this model predicts physically constrained longitudinal accelerations $a_t$ and yaw rates $\omega_t$ over a **5.0-second horizon** ($50 \text{ steps} \times 0.1\text{s} \; dt$). Coordinates $(x, y, \psi)$ are integrated via a differentiable kinematic model (`torch.cumsum`).
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  ---
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  ## 🏆 Key Benchmarks & Results (nuScenes Validation)
 
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  An end-to-end Vision-Language-Action (VLA) trajectory planning model for autonomous driving based on **Qwen-Drive-4B**, fine-tuned with **LoRA** and a **Differentiable Kinematic Unicycle Planner** on the **nuScenes** dataset.
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  ![Simulation](simulation.gif)
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+ Instead of standard independent coordinate regression (which often causes spatial teleportation and dynamically infeasible maneuvers), this model predicts physically constrained longitudinal accelerations $a_t$ and yaw rates $\omega_t$ over a 5.0-second horizon ($50\text{ steps}$ at $\Delta t = 0.1\text{ s}$).
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+ Future vehicle coordinates $(x, y, \psi)$ are dynamically integrated via a differentiable kinematic motion model:
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+ $$v_t = \max\left(0, \, v_0 + \sum_{\tau=1}^t a_\tau \Delta t\right)$$
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+ $$\psi_t = \sum_{\tau=1}^t \omega_\tau \Delta t$$
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+ $$x_t = \sum_{\tau=1}^t v_\tau \cos(\psi_\tau) \Delta t, \quad y_t = \sum_{\tau=1}^t v_\tau \sin(\psi_\tau) \Delta t$$
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  ---
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  ## 🏆 Key Benchmarks & Results (nuScenes Validation)