2005
DOI: 10.1016/j.ics.2005.03.333
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DTI volume rendering techniques for visualising the brain anatomy

Abstract: Over the past few years Diffusion Tensor Imaging (DTI) has become an increasingly popular method for imaging the brain anatomy and diagnosing a variety of neurodegenerative diseases. Unfortunately the size and multi-dimensional nature of diffusion tensor data sets makes it difficult to understand them. We use illuminated streamlines to compute high quality dense 3D visualisations of the 3D nerve fibre structure. Nerve fibres are extracted using a numerical integration technique and a fuzzy classifier which rep… Show more

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Cited by 3 publications
(2 citation statements)
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“…Such line primitives are used to represent data in a range of scientific domains, such as fluid dynamics (e.g., streamlines and pathlines) [Ste00, MTHG03, STH*09, GGTH07, Mer12], medical imaging (e.g., diffusion tensor imaging) [RBE*06, MSE*06, ZDL03], and vector field visualization (e.g., magnetic or vector fields) [PVH*02, CYY*11, MCHM10]. Additional attributes can be encoded along the line by varying the line color, thickness [LMSC11], or opacity [WVDLH05, GRT13, KRW18]. This same type of geometry—long, thin lines with varying thickness—is also useful for representing other data, such as ganglions in neuron datasets [Mar06] or vessels in aneurysm visualization [SSV*14], although such data further requires the method to support acyclic graph structures.…”
Section: Introductionmentioning
confidence: 99%
“…Such line primitives are used to represent data in a range of scientific domains, such as fluid dynamics (e.g., streamlines and pathlines) [Ste00, MTHG03, STH*09, GGTH07, Mer12], medical imaging (e.g., diffusion tensor imaging) [RBE*06, MSE*06, ZDL03], and vector field visualization (e.g., magnetic or vector fields) [PVH*02, CYY*11, MCHM10]. Additional attributes can be encoded along the line by varying the line color, thickness [LMSC11], or opacity [WVDLH05, GRT13, KRW18]. This same type of geometry—long, thin lines with varying thickness—is also useful for representing other data, such as ganglions in neuron datasets [Mar06] or vessels in aneurysm visualization [SSV*14], although such data further requires the method to support acyclic graph structures.…”
Section: Introductionmentioning
confidence: 99%
“…By modifying different parameters of the input image, Hotz et al [ 22 ] encoded the eigenvalues of a positive-definite metric with the same topological structure as the tensor field. Wunsche and Linden [ 23 ] proposed a three-dimensional LIC volume to be visualized by direct volume rendering. It is also possible to compute a single LIC image for each of the three eigenvectors and overlay the resulting images to get a fabric-like texture [ 22 ].…”
Section: Introductionmentioning
confidence: 99%