Ammo.js Hinge Constraint Motor Targets and Impulses

This article explains how to define and configure motor targets and maximum motor impulses for a hinge constraint in the ammo.js physics engine. You will learn how the angular motor uses target velocity, target angles, and impulse limits to control joint rotation, enabling precise physical simulations of hinges, wheels, and robotic joints.

Understanding the Ammo.js Hinge Motor

In ammo.js (the JavaScript port of the Bullet Physics engine), a btHingeConstraint restricts the movement of two rigid bodies to a single rotational axis. To make the hinge move automatically rather than just reacting to external forces, you must enable and configure its internal angular motor.

The motor operates by trying to reach a specified target (either a velocity or a specific angle) while being constrained by a maximum motor impulse, which acts as the strength or torque limit of the motor.

Defining the Motor Target

There are two primary ways to define the target for an ammo.js hinge motor depending on whether you want to control the speed of rotation or rotate to a specific angle.

1. Velocity Target (Constant Rotation)

To drive a hinge at a continuous speed (like a wheel or a fan), you define a target angular velocity using the enableAngularMotor method:

hinge.enableAngularMotor(true, targetVelocity, maxMotorImpulse);

2. Angle Target (Servo/Position Control)

To rotate the hinge to a specific angle (like a robotic arm or a steering joint), you define a target angle using the setMotorTarget method:

hinge.setMotorTarget(targetAngle, deltaTime);

Under the hood, setMotorTarget calculates the velocity required to bridge the gap between the current angle and the target angle, then internally applies that velocity target.

Defining the Maximum Motor Impulse

The maximum motor impulse represents the maximum torque the constraint solver can apply in a single physics step to achieve your motor target.

In physics engines, impulses are mathematically equivalent to force multiplied by time (\(I = F \cdot \Delta t\)). In practical terms for ammo.js:

// A weak motor that can easily be stopped by external collisions
hinge.enableAngularMotor(true, 5.0, 0.5);

// A strong motor that will force its way to the target velocity
hinge.enableAngularMotor(true, 5.0, 500.0);

Key Considerations for Implementation