warp.mesh\_query\_point\_sign\_normal ===================================== .. function:: warp._src.lang.mesh_query_point_sign_normal(id: uint64, point: vec3f, max_dist: float32, epsilon: float32) -> MeshQueryPoint .. hlist:: :columns: 8 * Kernel * Differentiable Compute the closest point on the :class:`warp.Mesh` with identifier ``id`` to the given ``point`` in space. Identifies the sign of the distance (inside/outside) using the angle-weighted pseudo normal. This approach to sign determination is robust for well conditioned meshes that are watertight and non-self intersecting. It is also comparatively fast to compute. Triangles that are degenerate or nearly degenerate relative to their edge lengths are excluded from the closest-point search, so such a face can be skipped even when it satisfies the distance constraint. If every face satisfying the distance constraint is excluded, the query returns no result. :param id: The mesh identifier :param point: The query point, in the mesh's local space :param max_dist: Maximum allowed distance to the returned closest point. The query returns no result if no face is strictly closer than this distance. :param epsilon: Epsilon treating distance values as equal, when locating the minimum distance vertex/face/edge, as a fraction of the average edge length, also for treating closest point as being on edge/vertex default 1e-3. :returns: A :class:`warp.MeshQueryPoint`. Check ``result`` first (``True`` if a face within ``max_dist`` was found), then read ``sign`` (< 0 if ``point`` is inside the mesh, >= 0 if outside), ``face`` (index of the closest face), and the barycentric coordinates ``u`` and ``v`` of the closest point on that face. Pass ``face``, ``u`` and ``v`` to :func:`mesh_eval_position` to obtain the closest point's position. .. rubric:: Example .. testcode:: @wp.kernel def classify(mesh_id: wp.uint64, p: wp.vec3, out_inside: wp.array[wp.int32]): res = wp.mesh_query_point_sign_normal(mesh_id, p, 1.0e6) if res.result: out_inside[0] = wp.where(res.sign < 0.0, 1, 0) points = wp.array([[0,0,0],[1,0,0],[1,1,0],[0,1,0],[0,0,1],[1,0,1],[1,1,1],[0,1,1]], dtype=wp.vec3) indices = wp.array([0,3,2, 0,2,1, 4,5,6, 4,6,7, 0,1,5, 0,5,4, 2,3,7, 2,7,6, 0,4,7, 0,7,3, 1,2,6, 1,6,5], dtype=wp.int32) mesh = wp.Mesh(points=points, indices=indices) out_inside = wp.zeros(1, dtype=wp.int32) wp.launch(classify, dim=1, inputs=[mesh.id, wp.vec3(0.5, 0.5, 0.5)], outputs=[out_inside]) print("inside:", bool(out_inside.numpy()[0])) .. testoutput:: inside: True