three.js set objects in local coordinate system of another object - three.js

I was wondering if it is possible to place 3d objects within a local coordinate system of another object in three.js. so the placed objects should be relative to the "origin" object.
for example: i scan an image with the device camera (with expo AR) and want to place objects which got a fixed distance to the image. I think these positions are relative to the camera, isn't it?
this.scene.add(chair)
chair.position.set( 1, 0, -5);
this.scene.add(chair2)
chair2.position.set( 1, 0 , -3);

I think what you're looking for is the THREE.Group object. It lets you nest elements in a group, so if you change the coordinates of the group, its children move with it. For instance:
// Create parent, set its pos to 0, 5, 0
var parent = new THREE.Group();
scene.add(parent);
parent.position.set(0, 5, 0);
// create child, and add to parent
var chair1 = new THREE.Mesh(geom, mat);
parent.add(chair1);
chair1.position.set(1, 0, 0);
// create child, and add to parent
var chair2 = new THREE.Mesh(geom, mat);
parent.add(chair2);
chair2.position.set(0, 1, 0);
chair1 will be at [1, 5, 0] in global coordinates, but [1, 0, 0] in local space.
chair2 will be at [0, 6, 0] in global coordinates, but [0, 1, 0] in local space.

Related

threejs applyMatrix4 appears to do nothing

The method applyMatrix4 seems like it does nothing...
Why can I not apply this transformation matrix to my vector?
const vec = new THREE.Vector3(1,1,1)
const geometry = new THREE.BoxGeometry(1,1,1)
const material = new THREE.MeshBasicMaterial({ color: 0xff0000 })
const mesh = new THREE.Mesh(geometry, material)
mesh.rotateX(Math.PI)
const rotatedVec = vec.applyMatrix4(mesh.matrix)
console.log(rotatedVec)
Expectation (taking the cross product):
{x: 1, y: -1, z: -1}
Reality (the vector is unchanged)
{x: 1, y: 1, z: 1}
My mesh's matrix has changed - it is not the identity matrix.
[
[1, 0, 0, 0],
[0, -1, 0, 0],
[0, 0, -1, 0],
[0, 0, 0, 1],
]
Object3D.rotateX() only affects the object's quaternion property. It does not update its local matrix. If you say your matrix has changed, I assume you have checked it at a later point when other engine logic triggers a recalculation.
You can solve this issue by adding mesh.updateMatrix(); after you have called Object3D.rotateX().
Or even better use Vector3.applyQuaternion(). In this way, you don't have to recompute the matrix because you don't need it anyway.
const rotatedVec = vec.applyQuaternion(mesh.quaternion)

Rotating Box3 together with the model in ThreeJS

I have the following question.
There is a model, through the setFromObject method I get Box3 (screenshot - http://prntscr.com/12787py). Next, I rotate the model and get a new Box3 (screenshot - http://prntscr.com/12789fy).
Is it possible after rotating the model to get Box3 with the same rotation, as if Box3 was rotating with the model?
Box3 is a mathematical representation of a box. As such, it is represented with only two Vector3 properties (max and min) that represent two opposing corners of the box. The values of these do not represent a box in full 3D space, but rather an axis-aligned box.
It looks like you're using BoundingBoxHelper. This creates a wireframe box that is world-aligned. This means it will compute its shape based on the transformed positions of the geometry vertices, and so it may change shape as your mesh is rotated.
To create a shape-tight wireframe box that rotates with your object, you will need to create one directly from your geometry, and ensure the same transformation is applied to both shapes.
// your shape
const shapeGeo = new BoxGeometry( 10, 10, 10 )
shapeGeo.computeBoundingBox() // <----------- DO THIS BEFORE ADDING IT TO THE SCENE!
const shapeMat = new MeshPhongMaterial( { color: 'red' } )
const shapeMsh = new Mesh( shapeGeo, shapeMat )
// your wireframe
const bboxMin = shapeGeo.boundingBox.min
const bboxMax = shapeGeo.boundingBox.max
const wireGeo = new BufferGeometry()
wireGeo.setAttribute( 'position' , new BufferAttribute( new Float32Array( [
bboxMin.x, bboxMin.y, bboxMin.z,
bboxMin.x, bboxMin.y, bboxMax.z,
bboxMin.x, bboxMax.y, bboxMax.z,
bboxMin.x, bboxMax.y, bboxMin.z,
bboxMax.x, bboxMin.y, bboxMin.z,
bboxMax.x, bboxMin.y, bboxMax.z,
bboxMax.x, bboxMax.y, bboxMax.z,
bboxMax.x, bboxMax.y, bboxMin.z,
] ), 3, false ) )
wireGeo.setIndex( new BufferAttribute( new Uint8Array( [
0, 1, 1, 2, 2, 3, 3, 0,
4, 5, 5, 6, 6, 7, 7, 4,
0, 4, 1, 5, 2, 6, 3, 7
] ), 1, false ) )
const wireMat = new LineBasicMaterial( { color: 'yellow' } )
const wireBox = new LineSegments( wireGeo, wireMat )
Now, here's where things take what might seem like an odd twist. Once you have your wire box, you can simply add it to your shape, and future changes to your shape will be passed on to your wire box:
scene.add( shapeMsh )
shapeMsh.add( wireBox )
This works because transformations are passed on to children*, and a Mesh is really just an extension of Object3D, so a Mesh can have children just like any other Object3D derivative.
* as long as you don't disable automatic matrix updates

Orbiting a cube in WebGL with glMatrix

https://jsfiddle.net/sepoto/Ln7qvv7w/2/
I have a base set up to display a cube with different colored faces. What I am trying to do is set up a camera and apply a combined X axis and Y axis rotation so that the cube spins around both axis concurrently. There seems to be some problems with the matrices I set up as I can see the blue face doesn't look quite right. There are some examples of how this is done using older versions of glMatrix however the code in the examples no longer works because of some changes in vec4 of the glMatrix library. Does anyone know how this can be done using the latest version of glMatrix as I have attached a CDN to the fiddle?
Thank you!
function drawScene() {
gl.viewport(0,0,gl.viewportWidth, gl.viewportHeight);
gl.clear(gl.COLOR_BUFFER_BIT | gl.DEPTH_BUFFER_BIT);
mat4.ortho( mOrtho, -5, 5, 5, -5, 2, -200);
mat4.identity(mMove);
var rotMatrix = mat4.create();
mat4.identity(rotMatrix);
rotMatrix = mat4.fromYRotation(rotMatrix, yRot,rotMatrix);
rotMatrix = mat4.fromXRotation(rotMatrix, xRot,rotMatrix);
mat4.multiply(mMove, rotMatrix, mMove);
setMatrixUniforms();
gl.bindBuffer(gl.ARRAY_BUFFER, triangleVertexPositionBuffer);
gl.vertexAttribPointer(shaderProgram.vertexPositionAttribute, triangleVertexPositionBuffer.itemSize, gl.FLOAT, false, 0, 0);
gl.bindBuffer(gl.ARRAY_BUFFER, triangleColorBuffer);
gl.vertexAttribPointer(shaderProgram.vertexColorAttribute, triangleColorBuffer.itemSize, gl.FLOAT, false, 0, 0);
gl.drawArrays(gl.TRIANGLES, 0, triangleVertexPositionBuffer.numItems);
yRot += 0.01;
xRot += 0.01;
}
As the name says, fromYRotation() initializes a matrix to a given rotation. Hence, you need two temporary matrices for the partial rotations, which you can then combine:
var rotMatrix = mat4.create();
var rotMatrixX = mat4.create();
var rotMatrixY = mat4.create();
mat4.fromYRotation(rotMatrixY, yRot);
mat4.fromXRotation(rotMatrixX, xRot);
mat4.multiply(rotMatrix, rotMatrixY, rotMatrixX);
And the reason why your blue face was behaving strangely, was the missing depth test. Enable it in your initialization method:
gl.enable(gl.DEPTH_TEST);
You dont need to use three matrices:
// you should do allocations outside of the renderloop
var rotMat = mat4.create();
// no need to set the matrix to identity as
// fromYRotation resets rotMats contents anyway
mat4.fromYRotation(rotMat, yRot);
mat4.rotateX(rotMat,xRot);

detect collision for child mesh for three.js

I have an Object3D (position 10, 0, 30) with a child mesh (local position 0, 0, 0) constructed with BoxGeometry (w: 20, h: 20, d: 20).
Now if a ray is casted with the origin (-10, 0, 0) and direction (1, 0, 0) and checked for intersection, it detected intersection (incorrectly as the object is not in the path).
Consider this code:
const THREE = require('three');
let obj = new THREE.Object3D();
let boxGeo = new THREE.BoxGeometry(20, 20, 20);
let mat = new THREE.MeshPhongMaterial();
let mesh = new THREE.Mesh(boxGeo, mat);
obj.add(mesh);
obj.position.set(10, 0, 30);
let raycaster = new THREE.Raycaster(new THREE.Vector3(-10, 0, 0), new THREE.Vector3(1, 0, 0));
let intersects = raycaster.intersectObject(obj, true);
The intersects array is of length 2 whereas, it should be on length 0.
In order for Raycaster to correctly determine child objects recursively, I had to call updateMatrixWorld() on the parent object before checking intersectionObject.

Correct transformation order for scene graph

I am working on a quick WebGL Engine with a scene graph to quickly prototype my game idea on reddit (https://www.reddit.com/r/gameideas/comments/3dsy8m/revolt/). Now, after I have got some basic rendering done, I can't figure out the correct order, well the one that looks right to most people, that I am supposed to use in order to transform the nodes in the scene graph.
It's hard to explain what is happening but I hope you get a understanding that it just isn't rotating the way that most would expect it to happen in any other engine.
Here is a simplified version of what I am currently doing.
Mat4 = glMatrix 0.9.5
Utils = Custom Utilitys
Node(Render):
#param {parentMatrix}
// Create Local Matrix
self.lMatrix = mat4.create();
mat4.identity(self.lMatrix);
mat4.translate(self.lMatrix, self.position);
mat4.rotate(self.lMatrix, self.rotation[0], [1, 0, 0]);
mat4.rotate(self.lMatrix, self.rotation[1], [0, 1, 0]);
mat4.rotate(self.lMatrix, self.rotation[2], [0, 0, 1]);
var wMatrix = mat4.create();
mat4.identity(wMatrix);
if(parentMatrix){
mat4.multiply(self.lMatrix, parentMatrix, wMatrix);
}
else{
mat4.set(self.lMatrix, wMatrix);
}
// Render
var children = this.children,
numChildren = children.length,
child;
for(var i = 0; i < numChildren; i++){
child = children[i];
child.render(wMatrix);
}
Entity(Render):
#param {parentMatrix}
// Set Transformation matrix
var tMatrix = mat4.create();
mat4.identity(tMatrix);
mat4.translate(tMatrix, self.position);
mat4.rotate(tMatrix, self.rotation[0], [1, 0, 0]);
mat4.rotate(tMatrix, self.rotation[1], [0, 1, 0]);
mat4.rotate(tMatrix, self.rotation[2], [0, 0, 1]);
mat4.scale(tMatrix, self.scale || [1, 1, 1]);
var wMatrix = mat4.create();
mat4.identity(wMatrix);
mat4.multiply(tMatrix, parentMatrix, wMatrix);
Utils.loadTMatrix(wMatrix);
this.texture.bind();
this.mesh.render();
The usual order is SRT, or scale, rotate then translate.
Also I am not sure if you can just do
mat4.rotate(tMatrix, self.rotation[0], [1, 0, 0]);
mat4.rotate(tMatrix, self.rotation[1], [0, 1, 0]);
mat4.rotate(tMatrix, self.rotation[2], [0, 0, 1]);
with euler angles and get the correct result orientation. I dont use euler angles so I dont fully grasp the details. Somebody please correct me if Im wrong. See this page for conversions between euler angle and rotation matrix: http://www.euclideanspace.com/maths/geometry/rotations/conversions/eulerToMatrix/.
I didn't find the original way that I was hoping for because I was previously caching matrices, and was hoping to continue doing it, but now I have found a much easier way after recreating my old engine from scratch.
Engine.prototype.NODE.prototype.render = function(parentMatrix){
var children = this.children,
numChildren = children.length,
child, pos, rot, scale;
// If has set matrix to a copy of it
if(parentMatrix){
this.matrix = mat4.clone(parentMatrix);
}
else{
// Else set it to a identity matrix
mat4.identity(this.matrix);
}
// If matrix needs updating reconstruct it
pos = [this.position.x,
this.position.y,
this.position.z];
rot = [this.rotation.x,
this.rotation.y,
this.rotation.z];
scale = [this.scale.x,
this.scale.y,
this.scale.z];
// Recreate Transformation matrix
mat4.translate(this.matrix, this.matrix, pos);
mat4.rotate(this.matrix, this.matrix, rot[0], [1, 0, 0]);
mat4.rotate(this.matrix, this.matrix, rot[1], [0, 1, 0]);
mat4.rotate(this.matrix, this.matrix, rot[2], [0, 0, 1]);
mat4.scale(this.matrix, this.matrix, scale);
// Render Children with this matrix
for(var i = 0; i < numChildren; i++){
child = children[i];
child.render(this.matrix);
}
}
what I am basically doing is that, if the matrix has a parent (it isn't the root node) then I am starting the matrix off as a clone of its parent, else I am setting the matrix to it's identity matrix. Then applying the regular transformations to it. If I find a way in order to continue caching matrices I will uploaded it as soon as possible.

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