SUMMARY This paper investigates the use of the affine transformation matrix when employing principal component analysis (PCA) to compress the data of 3D animation models. Satisfactory results were achieved for the common 3D models by using PCA because it can simplify several related variables to a few independent main factors, in addition to making the animation identical to the original by using linear combinations. The selection of the principal component factor (also known as the base) is still a subject for further research. Selecting a large number of bases could improve the precision of the animation and reduce distortion for a large data volume. Hence, a formula is required for base selection. This study develops an automatic PCA sel...
[[abstract]]We present a novel constraint-based keyframe extraction technique, Key Probe. Based on a...
Three-Dimensional (3D) motion data, encoding geometrical variation of moving objects, is widely used...
Title from PDF of title page (University of Missouri--Columbia, viewed on March 10, 2010).The entire...
In this paper we present an extension of dynamic mesh compression techniques based on PCA. Such repr...
In this paper, we present a representation for three-dimensional geometric animation sequences. Diff...
In this chapter, an introduction to the basics of principal component analysis (PCA) is given, aimed...
This paper presents a new and compact 3D representation for nonrigid objects using the motion vector...
[[abstract]]In computer graphics, mesh decomposition is a fundamental problem and it can benefit man...
This paper presents a new compression algorithm for 3D dynamic mesh sequences based on the local pri...
This paper describes the usage of dimensionality reduction techniques for computer facial animation....
In the last few years, there is great increase in capture and representation of real 3-Dimensonal sc...
Geometric transformations are most commonly represented as square matrices in computer graphics. Fol...
Geometric transformations are most commonly represented as square matrices in computer graphics. Fol...
Geometric transformations are most commonly represented as square matrices in computer graphics. Fol...
Principal Component Analysis (PCA) is an efficient method for compressing high dimensional databases...
[[abstract]]We present a novel constraint-based keyframe extraction technique, Key Probe. Based on a...
Three-Dimensional (3D) motion data, encoding geometrical variation of moving objects, is widely used...
Title from PDF of title page (University of Missouri--Columbia, viewed on March 10, 2010).The entire...
In this paper we present an extension of dynamic mesh compression techniques based on PCA. Such repr...
In this paper, we present a representation for three-dimensional geometric animation sequences. Diff...
In this chapter, an introduction to the basics of principal component analysis (PCA) is given, aimed...
This paper presents a new and compact 3D representation for nonrigid objects using the motion vector...
[[abstract]]In computer graphics, mesh decomposition is a fundamental problem and it can benefit man...
This paper presents a new compression algorithm for 3D dynamic mesh sequences based on the local pri...
This paper describes the usage of dimensionality reduction techniques for computer facial animation....
In the last few years, there is great increase in capture and representation of real 3-Dimensonal sc...
Geometric transformations are most commonly represented as square matrices in computer graphics. Fol...
Geometric transformations are most commonly represented as square matrices in computer graphics. Fol...
Geometric transformations are most commonly represented as square matrices in computer graphics. Fol...
Principal Component Analysis (PCA) is an efficient method for compressing high dimensional databases...
[[abstract]]We present a novel constraint-based keyframe extraction technique, Key Probe. Based on a...
Three-Dimensional (3D) motion data, encoding geometrical variation of moving objects, is widely used...
Title from PDF of title page (University of Missouri--Columbia, viewed on March 10, 2010).The entire...