0.3.1-dev-11 #510
@ -0,0 +1,14 @@
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/*
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* Copyright 2018-2023 KMath contributors.
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* Use of this source code is governed by the Apache 2.0 license that can be found in the license/LICENSE.txt file.
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*/
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package space.kscience.kmath.geometry
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/**
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* A closed polygon in 2D space
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*/
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public interface Polygon<T> {
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public val points: List<Vector2D<T>>
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}
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@ -63,7 +63,7 @@ internal class ProjectionOntoLineTest {
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@Test
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fun projectionOntoLine3d() = with(Euclidean3DSpace) {
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val line = Line3D(
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val line = Line(
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base = vector(1.0, 3.5, 0.07),
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direction = vector(2.0, -0.0037, 11.1111)
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)
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@ -77,7 +77,7 @@ internal class ProjectionOntoLineTest {
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val result = projectToLine(v, line)
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// assert that result is on the line
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assertTrue(isCollinear(result - line.base, line.direction))
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assertTrue(isCollinear(result - line.start, line.direction))
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// assert that PV vector is orthogonal to direction vector
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assertTrue(isOrthogonal(v - result, line.direction))
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}
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@ -36,7 +36,7 @@ private fun outerTangent(from: Circle2D, to: Circle2D, direction: Direction): St
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}
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return StraightTrajectory2D(
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p1,
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vector(p1.x + (centers.end.x - centers.start.x), p1.y + (centers.end.y - centers.start.y))
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vector(p1.x + (centers.end.x - centers.begin.x), p1.y + (centers.end.y - centers.begin.y))
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)
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}
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@ -207,7 +207,7 @@ public object DubinsPath {
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val c1 = start.getRightCircle(turningRadius)
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val c2 = end.getRightCircle(turningRadius)
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val s = outerTangent(c1, c2, L)
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val a1 = CircleTrajectory2D.of(c1.center, start, s.start, R)
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val a1 = CircleTrajectory2D.of(c1.center, start, s.begin, R)
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val a3 = CircleTrajectory2D.of(c2.center, s.end, end, R)
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return CompositeTrajectory2D(a1, s, a3)
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}
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@ -216,7 +216,7 @@ public object DubinsPath {
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val c1 = start.getLeftCircle(turningRadius)
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val c2 = end.getLeftCircle(turningRadius)
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val s = outerTangent(c1, c2, R)
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val a1 = CircleTrajectory2D.of(c1.center, start, s.start, L)
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val a1 = CircleTrajectory2D.of(c1.center, start, s.begin, L)
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val a3 = CircleTrajectory2D.of(c2.center, s.end, end, L)
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return CompositeTrajectory2D(a1, s, a3)
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}
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@ -227,7 +227,7 @@ public object DubinsPath {
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val s = innerTangent(c1, c2, R)
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if (s == null || c1.center.distanceTo(c2.center) < turningRadius * 2) return null
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val a1 = CircleTrajectory2D.of(c1.center, start, s.start, R)
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val a1 = CircleTrajectory2D.of(c1.center, start, s.begin, R)
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val a3 = CircleTrajectory2D.of(c2.center, s.end, end, L)
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return CompositeTrajectory2D(a1, s, a3)
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}
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@ -238,7 +238,7 @@ public object DubinsPath {
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val s = innerTangent(c1, c2, L)
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if (s == null || c1.center.distanceTo(c2.center) < turningRadius * 2) return null
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val a1 = CircleTrajectory2D.of(c1.center, start, s.start, L)
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val a1 = CircleTrajectory2D.of(c1.center, start, s.begin, L)
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val a3 = CircleTrajectory2D.of(c2.center, s.end, end, R)
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return CompositeTrajectory2D(a1, s, a3)
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}
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@ -23,7 +23,7 @@ internal data class Tangent(
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val lineSegment: LineSegment2D,
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val startDirection: Trajectory2D.Direction,
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val endDirection: Trajectory2D.Direction = startDirection,
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): LineSegment2D by lineSegment
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) : LineSegment2D by lineSegment
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private class TangentPath(val tangents: List<Tangent>) {
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fun last() = tangents.last()
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@ -143,7 +143,7 @@ private fun dubinsTangentsToCircles(
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}
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}
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public class Obstacle(
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internal class Obstacle(
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public val circles: List<Circle2D>,
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) {
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internal val tangents: List<Tangent> = boundaryTangents().first
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@ -281,7 +281,7 @@ public class Obstacle(
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}
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}
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public fun Obstacle(vararg circles: Circle2D): Obstacle = Obstacle(listOf(*circles))
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internal fun Obstacle(vararg circles: Circle2D): Obstacle = Obstacle(listOf(*circles))
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private fun LineSegment2D.intersectSegment(other: LineSegment2D): Boolean {
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fun crossProduct(v1: DoubleVector2D, v2: DoubleVector2D): Double {
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@ -594,7 +594,19 @@ internal fun findAllPaths(
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}
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public object Obstacles {
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public fun allPathsAvoiding(
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start: DubinsPose2D,
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finish: DubinsPose2D,
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trajectoryRadius: Double,
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obstaclePolygons: List<Polygon<Double>>,
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): List<CompositeTrajectory2D> {
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val obstacles: List<Obstacle> = obstaclePolygons.map { polygon ->
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Obstacle(polygon.points.map { point -> Circle2D(point, trajectoryRadius) })
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}
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return findAllPaths(start, trajectoryRadius, finish, trajectoryRadius, obstacles)
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}
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}
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@ -41,17 +41,15 @@ public sealed interface Trajectory2D {
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@Serializable
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@SerialName("straight")
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public data class StraightTrajectory2D(
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public val start: DoubleVector2D,
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public val end: DoubleVector2D,
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) : Trajectory2D {
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override val begin: DoubleVector2D,
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override val end: DoubleVector2D,
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) : Trajectory2D, LineSegment2D {
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override val length: Double get() = start.distanceTo(end)
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override val length: Double get() = begin.distanceTo(end)
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public val bearing: Angle get() = (atan2(end.x - start.x, end.y - start.y).radians).normalized()
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public val bearing: Angle get() = (atan2(end.x - begin.x, end.y - begin.y).radians).normalized()
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}
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public fun StraightTrajectory2D.toSegment(): LineSegment<Vector2D<Double>> = LineSegment(start, end)
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/**
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* An arc segment
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*/
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@ -20,7 +20,7 @@ class DubinsTests {
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val lineP1 = straight.shift(1, 10.0).inverse()
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val start = DubinsPose2D(straight.end, straight.bearing)
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val end = DubinsPose2D(lineP1.start, lineP1.bearing)
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val end = DubinsPose2D(lineP1.begin, lineP1.bearing)
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val radius = 2.0
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val dubins = DubinsPath.all(start, end, radius)
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@ -53,7 +53,7 @@ class DubinsTests {
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assertTrue(a.end.equalsFloat(b.start))
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assertTrue(c.start.equalsFloat(b.end))
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} else if (b is StraightTrajectory2D) {
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assertTrue(a.end.equalsFloat(DubinsPose2D(b.start, b.bearing)))
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assertTrue(a.end.equalsFloat(DubinsPose2D(b.begin, b.bearing)))
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assertTrue(c.start.equalsFloat(DubinsPose2D(b.end, b.bearing)))
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}
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}
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@ -14,14 +14,14 @@ import space.kscience.kmath.geometry.sin
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fun DubinsPose2D.equalsFloat(other: DubinsPose2D) =
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x.equalsFloat(other.x) && y.equalsFloat(other.y) && bearing.radians.equalsFloat(other.bearing.radians)
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fun StraightTrajectory2D.inverse() = StraightTrajectory2D(end, start)
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fun StraightTrajectory2D.inverse() = StraightTrajectory2D(end, begin)
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fun StraightTrajectory2D.shift(shift: Int, width: Double): StraightTrajectory2D = with(Euclidean2DSpace) {
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val dX = width * sin(inverse().bearing)
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val dY = width * sin(bearing)
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return StraightTrajectory2D(
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vector(start.x - dX * shift, start.y - dY * shift),
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vector(begin.x - dX * shift, begin.y - dY * shift),
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vector(end.x - dX * shift, end.y - dY * shift)
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)
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}
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