Abstract. We present a novel surface parameterization technique using hyperspherical harmonics (HSH) in representing compact, multiple, dis-connected brain subcortical structures as a single analytic function. The proposed hyperspherical harmonic representation (HyperSPHARM) has many advantages over the widely used spherical harmonic (SPHARM) parameterization technique. SPHARM requires flattening 3D surfaces to 3D sphere which can be time consuming for large surface meshes, and can’t represent multiple disconnected objects with single parameteriza-tion. On the other hand, HyperSPHARM treats 3D object, via simple stereographic projection, as a surface of 4D hypersphere with extremely large radius, hence avoiding the computationally demanding...
The use of surface harmonics for rigid and nonrigid shape description is well known. In this paper w...
In this paper, we deal with a subcortical surface registration problem. Subcortical structures inclu...
In this paper, we present a new and efficient spherical harmonics decomposition for spherical functi...
Image-based parcellation of the brain often leads to multiple disconnected anatomical structures, wh...
Abstract. Although the voxel-based morphometry (VBM) has been widely used in quantifying the amount ...
Abstract. Although the voxel-based morphometry (VBM) has been widely used in quantifying the amount ...
In [1], we developed two different techniques to study volume mapping problem in Computer Graphics. ...
Complex shapes- such as the surface of the human brain-may be represented and analyzed in frequency ...
Human head models are used in many applications of computer graphics such as computer animation and ...
Using spherical harmonics of an inverse conformal map, we compared hippocampal surfaces of sixteen A...
Cortical surface parameterization has several applications in visualization and analysis of the brai...
Abstract: Surface reconstruction methods allow advanced analysis of structural and functional brain ...
Fractal dimension (FD) has become a very useful tool in neuroscience with a wide range of applicatio...
We propose a novel technique based on spherical splines for brain surface representation and analysi...
A novel framework for quantitative analysis of shape and function in magnetic resonance imaging (MRI...
The use of surface harmonics for rigid and nonrigid shape description is well known. In this paper w...
In this paper, we deal with a subcortical surface registration problem. Subcortical structures inclu...
In this paper, we present a new and efficient spherical harmonics decomposition for spherical functi...
Image-based parcellation of the brain often leads to multiple disconnected anatomical structures, wh...
Abstract. Although the voxel-based morphometry (VBM) has been widely used in quantifying the amount ...
Abstract. Although the voxel-based morphometry (VBM) has been widely used in quantifying the amount ...
In [1], we developed two different techniques to study volume mapping problem in Computer Graphics. ...
Complex shapes- such as the surface of the human brain-may be represented and analyzed in frequency ...
Human head models are used in many applications of computer graphics such as computer animation and ...
Using spherical harmonics of an inverse conformal map, we compared hippocampal surfaces of sixteen A...
Cortical surface parameterization has several applications in visualization and analysis of the brai...
Abstract: Surface reconstruction methods allow advanced analysis of structural and functional brain ...
Fractal dimension (FD) has become a very useful tool in neuroscience with a wide range of applicatio...
We propose a novel technique based on spherical splines for brain surface representation and analysi...
A novel framework for quantitative analysis of shape and function in magnetic resonance imaging (MRI...
The use of surface harmonics for rigid and nonrigid shape description is well known. In this paper w...
In this paper, we deal with a subcortical surface registration problem. Subcortical structures inclu...
In this paper, we present a new and efficient spherical harmonics decomposition for spherical functi...