'Line integral convolution' diaporamas de présentation

Imaging Vector Fields Using Line Integral Convolution

Imaging Vector Fields Using Line Integral Convolution. Presented by Farial Shahnaz. Line Integral Convolution (LIC) :. LIC represents a new and general method for imaging two and three dimensional vector fields. The LIC Algorithm takes as input - An input image

1.14k views • 51 slides

Vector Field Visualization

Vector Field Visualization. * T. Moeller, H. Shen ? slide ? ???. Vector Field Visualization. A vector field: F(U) = V U: field domain (x,y) in 2D (x,y,z) in 3D V: vector (u,v) or (u,v,w) - Like scalar fields, vectors are defined at discrete points.

877 views • 47 slides

Vector Visualization

Vector Visualization. Mengxia Zhu. Vector Data. A vector is an object with direction and length v = (v x ,v y ,v z ) A vector field is a field which associates a vector with each point in space The vector data is 3D representation of direction and magnitude Examples include

360 views • 34 slides

Data Visualization

415 views • 23 slides

NPR

NPR. Imaging Vector Fields using LIC. Application of LIC. Scientific Visualization. Scientific Visualization. Scientific Visualization. Scientific Visualization. Scientific Visualization. Scientific Visualization. Application of LIC. NPR. Image-Guided Streamline. LIC Process.

550 views • 23 slides

Vector Field Visualization

Vector Field Visualization. A vector field: F(U) = V U: field domain (x,y) in 2D (x,y,z) in 3D V: vector (u,v) or (u,v,w) - Like scalar fields, vectors are defined at discrete points. Vector Field Viz Applications. Computational Fluid Dynamics. Weather modeling.

467 views • 23 slides