Results 271 to 280 of about 130,134 (311)
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Regularized active shape model for shape alignment

2008 8th IEEE International Conference on Automatic Face & Gesture Recognition, 2008
Active shape model (ASM) statistically represents a shape by a set of well-defined landmark points and models object variations using principal component analysis (PCA). However, the extracted shape contour modeled by PCA is still unsmooth when the shape has a large variation compared with the mean shape.
Ran He 0001   +3 more
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MODELING THE SHAPE OF SPACE

International Journal of Shape Modeling, 1999
Typically one models the shapes of objects in ordinary 3-dimensional space. The objects are the focus of interest, while the ambient space serves only as a background. But one can reverse the emphasis, and focus instead on the "shape" of the space itself.
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SHAPE MODELING AND ANALYSIS OF TERRAIN

International Journal of Shape Modeling, 1994
Summary: The construction of high-fidelity digital terrain models (DTM) requires the development of adaptive techniques for modeling and analysis of terrain surfaces. The paper presents a conceptual framework for digital terrain modeling which includes all relevant tasks to achieve this goal.
Martin Brändli, Bernhard Schneider
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Dynamic Shape and Appearance Models

IEEE Transactions on Pattern Analysis and Machine Intelligence, 2006
We propose a model of the joint variation of shape and appearance of portions of an image sequence. The model is conditionally linear, and can be thought of as an extension of active appearance models to exploit the temporal correlation of adjacent image frames.
Gianfranco Doretto, Stefano Soatto
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Progress in Shape Modeling*

Computer, 1977
The life cycle of a mechanical component from its first conceptualization to its final packaging involves many intermediate processes such as product definition, engineering analysis, manufacturing planning, material procurement, and production control.
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A generalized shape-axis model for planar shapes

Proceedings 15th International Conference on Pattern Recognition. ICPR-2000, 2002
We describe a generalized shape-axis (SA) model for representing both open and closed planar curves. The SA model is an effective way to represent shapes by comparing their self-similarities. Given a 2D shape, whether it is closed or open, we use two different parametrizations for the curve.
openaire   +1 more source

Multi-resolution Statistical Shape Models for Multi-organ Shape Modelling

2020
Statistical shape models (SSMs) are widely used in medical image segmentation. However, traditional SSM methods suffer from the High-Dimension-Low-Sample-Size (HDLSS) problem in modelling. In this work, we extend the state-of-the-art multi-resolution SSM approach from two dimension (2D) to three dimension (3D) and from single organ to multiple organs ...
Zhonghua Chen   +3 more
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Dynamic Shape Modeling for Shape Changes

2021
Probing the dynamic evolution of material structures, in response to physical or chemical stimuli, is of great interest to material scientists for the purpose of studying and designing novel materials. Studies of the dynamic evolutions are enabled through analyzing a sequence of microscopic images taken at different times or different stages of the ...
Chiwoo Park, Yu Ding
openaire   +1 more source

Vertebral Shape: Automatic Measurement with Active Shape Models

Radiology, 1999
The shape and appearance of the spine on lateral dual x-ray absorptiometry scans were statistically modeled. To measure vertebral shape accurately, rapidly, and automatically with a computer, this trained model was matched to findings on previously unseen scans.
Smyth, Paul P.   +2 more
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Shapes and Shape Phase Transitions in the Interacting Boson Model

Nuclear Physics A, 1980
The interacting boson approximation (IBA) has been shown to provide a rather successful description of collective nuclear properties. Since the model is formulated in an elegant but rather abstract algebraic way its precise relation to geometrical models like the Bohr-Hamiltonian describing a liquid drop with quadrupole surface oscillations is by no ...
DIEPERINK, AEL, SCHOLTEN, O
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