• No results found

1.7.1 Motivation

Implant alignment is a critical factor in replicating native kinematics of the elbow and

durability of the artificial components. In order to better position the implant into

medullary canals of the elbow bones, both anatomical understanding of the bones and

biomechanical properties should be considered [Schunid et al., 1995; Figgie et al., 1986].

Brownhill and colleagues [Brownhill et al., 2012a] studied the anatomical perspective of

the distal humerus and derived geometric features of the distal humeral canal, to better

investigate implant positioning. It was shown that the anteriorposterior curvature of

medullary canal of the distal humerus along with FE axis anterior offset from axis of this

canal play an important role in the design and implantation of distal humerus implants

[Brownhill et al., 2012b].

Collision detection can have broad applications in medical area and so many

studies were conducted in this area. In a study by Tutunea-Fatan et al. [Tutunea-Fatan et

al., 2010], collision detection was utilized to assess the insertability of the stem in the

accomplish the insertion. As another application, collision detection was used in virtual

surgery simulators in [Lombardo et al., 1999] to train surgeons on virtual patients.

Nowadays, since non-invasive surgeries contain a majority of surgeries, practicing with

various tools during surgery is essential in which surgical simulators can be a great help.

Successful clinical outcome of surgical joint arthroplasty is decisively influenced

by the pre-operative planning procedures aiming to establish an optimized implant

insertion trajectory into the bone cavity. Since computation of the insertion path of a

body into a cavity represents a traditional instance of a path planning problem often

encountered in robotics field, the proposed research is expected to reinforce the

importance of engineering approaches in the context of Computer-Aided Orthopaedic

Surgery (CAOS). The use of collision detection algorithms – involving advanced

geometric representations and/or computations will enable the determination of optimal

implant insertion trajectory with significant implications with respect to preoperative

prediction of implant alignment and optimal implant design.

1.7.2 Objectives and Hypothesis

The main objective of the proposed research is to develop a library of numerical

algorithms that will constitute the core of a computationally-intensive geometry

visualization module capable of achieving accurate predictions related to implant

insertability into the bone’s endosteal canal as defined by patient-specific CT scans. The methods to be developed within the scope of the proposed research will

permit the replacement of error-prone implant insertion decisions made preoperatively by

least diminish the need for unreliable and undesirable trial and error validation

procedures. Over the long term, it is expected that the knowledge generated through this

study will be incorporated into a complex virtual total arthroplasty training simulator that

will integrate these geometry-based modules with elements of haptic feedback.

The central hypothesis of the proposed research is that by analyzing

preoperatively the implant and medullary canal geometries involved in total elbow

arthroplasty, an accurate prediction can be made with respect to their relative fit. To

address this hypothesis, the objectives are:

1) To develop a computer-aided method capable to reconstruct with minimal user

intervention accurate parametric-based representations of the bone geometry starting

from computer tomography (CT) data;

2) To assess the insertability of particular implant geometry in the context of a

specific humeral specimen by means of numerical techniques; and

3) To use the developed numerical algorithms as validation tools for new implant

stem geometries.

1.7.3 Contributions

The major contributions emerging from this thesis are related to the development

of several numerical techniques of performing aforementioned tasks. Indeed, the

developed techniques within the scope of this study were aimed to automatically

optimal insertion trajectory pre-operatively to serve surgeons have an efficient plan for

intra-operative surgery.

This work is one of the first attempts in the context of implant insertion into the

cavity of bone with minimum malalignment benefiting from a computer-assisted

technique. As such, by utilizing the developed technique surgeons can assess insertability

of different implant sizes while investigating malalignment between native FE axis and

bone implant axis to achieve optimal final position for implant and consequently better

final outcome of TEA.

1.7.4 Outline

Chapter 2 outlines a numerical algorithm developed initially for a highly accurate and

automatic conversion of source CT data into parametric (B-Spline/NURBS-based) data.

The automatic DICOM to B-Spline conversion entails determination of an appropriate

thresholding method, to be followed by an edge detection procedure required to establish

inner and outer cortical bone boundaries.

Chapter 3 contains a numerical algorithm to determine the theoretical/ideal

location of the flexion-extension (FE) axis of the humeral bone based on reconstructed

geometry of the bone. The output of this algorithm was compared and validated against

conventional FE axis determination methods employing marching cube approaches

followed by least square fitting methods through extracted VTK data points.

Chapter 4 is focused on the final posture of the implant to match the natural FE

axis of the bone, provided that this constitutes a feasible solution for analyzed bone canal

initial) in order to reduce the amount of computational time required to detect

inaccessible final implant orientations located – most likely – towards the end of the

insertion trajectory.

Chapter 5 explores new geometry for stems by benefiting from the previously

developed computational tool in conjunction with various implant stem geometries and a

broad variety of humeral bones in an optimization process.

Chapter 6 provides the conclusion of the thesis.

Related documents