Apparatus and methods for use with image-guided skeletal procedures
US-2024138794-A1 · May 2, 2024 · US
US12446980B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-12446980-B2 |
| Application number | US-202218268315-A |
| Country | US |
| Kind code | B2 |
| Filing date | May 24, 2022 |
| Priority date | Jul 7, 2021 |
| Publication date | Oct 21, 2025 |
| Grant date | Oct 21, 2025 |
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A surgical robot navigation and positioning system, and a measurement viewing angle multi-objective optimization method includes a surgical operation planning system, a control host for data processing and robot control, a series robot having any degree of freedom, a positioning sensor and its adaptive positioning tools ( 4 ), and an environmental perception sensor. The measurement viewing angle multi-objective optimization method comprises: obtaining information on and positions of all positioning tools ( 4 ) of each link in a surgery process, and establishing a multi-objective minimization problem based on a decision variable; establishing a three-dimensional Cartesian coordinate system for each positioning tool ( 4 ); defining a non-interference margin function between the positioning tools ( 4 ), and at least two objective functions of minimization optimization; and setting constraint conditions to minimize the at least two objective functions at the same time.
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What is claimed is: 1. A measurement viewing angle multi-objective optimization method for a surgical robot navigation and positioning system, wherein the method obtains a number, a serial number and a position of required positioning tools of each link in a surgical process through a surgical operation planning system, and establishes a multi-objective minimization problem based on a decision variable x: x=[q 1 ,q 2 ,q 3 , . . . ,q N ] (Formula 1) where q 1 , q 2 , q 3 , . . . , q N are joint variables; N is the number of the joint variables; the decision variable x denotes a vector consisted of N joint variables of a robot, and the value range is the joint value range Q achievable by each joint of the robot, that is, x∈Q; the method comprises the following steps: Step 1, establishing a three-dimensional Cartesian coordinate system for each positioning tool; Step 2, defining at least two objective functions f 1 and f 2 of minimization optimization; Step 3, setting constraint conditions to minimize the at least two objective functions f 1 and f 2 at the same time; wherein Step 1 comprises the following steps: Step 1.1, designing a center of each positioning tool with a specific shape feature, and taking an intersection point between a feature axis and a plane where a centroid of a positioning part is located as a coordinate origin, wherein a shape feature is at least a round hole, a hemisphere, a boss and a cone; taking the coordinate origin as the center of a sphere, and constructing a minimum circumscribed ball enveloping K positioning parts on the positioning tool for each positioning tool, wherein the radius of the minimum circumscribed ball is l i ; Step 1.2, taking a normal direction of the plane where the centroids of K positioning parts are located as a z axis direction, wherein the direction towards the side where the K positioning parts are attached is a positive direction of the z axis; establishing the three-dimensional Cartesian coordinate system by taking a direction perpendicular to the z axis and pointing to the positioning part farthest from the coordinate origin as the positive direction of the x axis; Step 1.3, denoting a set of all positioning tools as S, in which the center of the coordinate system of the i-th positioning tool is M i , that is, M i ∈S; in which at least two objective functions f 1 and f 2 of minimization optimization in Step 2 are defined as follows: f 1 =max m ∥{right arrow over ( NM m )}∥ (Formula 2) f 2 =min j,k∈S −O min ( j,k ) (Formula 3) where ∥{right arrow over (NM m )}∥ denotes a distance between the coordinate origin of the m-th positioning tool and the coordinate origin of a positioning sensor; f 1 denotes a maximum distance between the coordinate origin of all positioning tools and the coordinate origin of the positioning sensor; O min (j, k) denotes a smaller non-interference margin function in a camera coordinates of the positioning sensor for a given pair of positioning tools j and k; min j,k∈S O min (j, k) denotes a minimum non-interference margin function value among the binary combinations of all the positioning tools measured in all the cameras of the positioning sensor under the pose of the robot determined by q; calculating the smaller non-interference margin function O min (j, k) by the following formula: α G , j , k = cos - 1 ( GM j → · GM k → GM j → GM k → ) ( Formula 4 ) β G , j = sin - 1 ( r j GM j → ) ( Formula 5 ) r j = ω l j and ω > 1
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