2013
DOI: 10.1016/j.irbm.2013.04.002
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Spline-based framework for interactive segmentation in biomedical imaging

Abstract: Active contours constitute a computationally attractive framework for image segmentation. In this paper, we describe a fully parametric design that relies on B-spline bases and is specified by control points on the image. Our technique yields successful segmentation results even for challenging datasets where object contours are not well-defined. We can achieve this because our parametric approach uses few parameters and allows us to constrain the topology of the curve. We provide the details for an efficient … Show more

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Cited by 22 publications
(39 citation statements)
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“…Indeed, differently from stationary subdivision schemes, nonstationary subdivision schemes are capable of reproducing conic sections, spirals or, in general, of generating exponential polynomials x r e θx , x ∈ R, r ∈ N ∪ {0}, θ ∈ C. This generation property is important not only in geometric design (see, e.g., [30,32,37,42,43]), but also in many other applications, e.g., in biomedical imaging (see, e.g., [20,21]) and in Isogeometric Analysis (see, e.g., [19,31]). However, the use of nonstationary subdivision schemes in IgA is nowadays limited to the case of exponential B-splines since they are the only functions that have been shown to be able to overcome the NURBS limits while preserving their useful properties.…”
Section: Non-stationary Subdivision Schemes and Exponential Polynomiamentioning
confidence: 99%
“…Indeed, differently from stationary subdivision schemes, nonstationary subdivision schemes are capable of reproducing conic sections, spirals or, in general, of generating exponential polynomials x r e θx , x ∈ R, r ∈ N ∪ {0}, θ ∈ C. This generation property is important not only in geometric design (see, e.g., [30,32,37,42,43]), but also in many other applications, e.g., in biomedical imaging (see, e.g., [20,21]) and in Isogeometric Analysis (see, e.g., [19,31]). However, the use of nonstationary subdivision schemes in IgA is nowadays limited to the case of exponential B-splines since they are the only functions that have been shown to be able to overcome the NURBS limits while preserving their useful properties.…”
Section: Non-stationary Subdivision Schemes and Exponential Polynomiamentioning
confidence: 99%
“…The analytic expression of φ 1 and φ 2 as well as the mathematical formulation of their joint interpolation properties is discussed in Section III. Parametric snakes are most commonly defined as closed curves (see [18] for a review), although models handling open curves for the segmentation of lines or boundaries also exist [15], [19]- [22]. Our Hermite-snake formulation is particularly well adapted to both scenarios.…”
Section: The Hermite Spline Snake Modelmentioning
confidence: 99%
“…The optimal segmentation is found as the minimizer of a cost functional called the snake energy [9]. We now describe our main contribution, a novel feature-based energy that relies on automatically detected corner points.…”
Section: Keypoint-based Snake Energymentioning
confidence: 99%