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Source: The Open Library
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1Algebraic Frames for the Perception-Action Cycle
By Gerald Sommer, Gerhard Goos and Juris Hartmanis

“Algebraic Frames for the Perception-Action Cycle” Metadata:
- Title: ➤ Algebraic Frames for the Perception-Action Cycle
- Authors: Gerald SommerGerhard GoosJuris Hartmanis
- Language: English
- Number of Pages: Median: 350
- Publisher: ➤ Springer London, Limited - Springer
- Publish Date: 2000 - 2006
“Algebraic Frames for the Perception-Action Cycle” Subjects and Themes:
- Subjects: ➤ Artificial Intelligence - Image processing - Science/Mathematics - Engineering - Mechanical - Intelligent Control Systems (Engineering) - Technology - Computers - General Information - Perception - Intelligent control systems - General - Computer Vision - Algebraic Modeling - Algebraic Transformations - Autonomous Systems - Computers / Computer Graphics / Image Processing - Neuro Computation - Robot Navigation - Robot Perception - Artificial Intelligence - General - Congresses
Edition Identifiers:
- The Open Library ID: OL37092998M - OL9339180M
- Online Computer Library Center (OCLC) ID: 44841598
- Library of Congress Control Number (LCCN): 00063774
- All ISBNs: 9783540410133 - 3540452605 - 9783540452607 - 3540410139
First Setence:
"During the late eighties, with the emergence of active vision, it was realized that vision should not be studied in a vacuum but in conjunction with action."
Author's Alternative Names:
"G. Goos", "J Hartmanis" and "J. Hartmanis"Access and General Info:
- First Year Published: 2000
- Is Full Text Available: No
- Is The Book Public: No
- Access Status: Unclassified
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Wikipedia Results
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Tom (programming language)
transforming XML documents implementing rule-based systems describing algebraic transformations https://gforge.inria.fr/frs/?group_id=78&release_id=7940 [dead
Algebraic group
the study of algebraic groups belongs both to algebraic geometry and group theory. Many groups of geometric transformations are algebraic groups, including
Householder transformation
In linear algebra, a Householder transformation (also known as a Householder reflection or elementary reflector) is a linear transformation that describes
Linear algebra
This is also the case of homographies and Möbius transformations when considered as transformations of a projective space. Until the end of the 19th century
Clifford algebra
theory of Clifford algebras is intimately connected with the theory of quadratic forms and orthogonal transformations. Clifford algebras have important applications
Linear map
device to keep track of the local transformations of reference frames. Another application of these transformations is in compiler optimizations of nested-loop
Eigenvalues and eigenvectors
linear transformations, or the language of matrices. Eigenvalues and eigenvectors feature prominently in the analysis of linear transformations. The prefix
Transformation (function)
include linear transformations of vector spaces and geometric transformations, which include projective transformations, affine transformations, and specific
Bogoliubov transformation
Bogoliubov transformations are linear recombination of operators, it is more convenient and insightful to write them in terms of matrix transformations. If a
Proportion (mathematics)
from solving proportions to equations, and from transformation of proportions to algebraic transformations. An equation of the form a − b = c − d {\displaystyle