Manifold Systems Applied Theory for Innovative Robotic Technology

Manifold systems applied theory for innovative robotic technology, namely the concept of Perfect Manifold Bundles (PMBs), is founded on the idea of processing information on many categories of attributes concurrently in the minimized basis of a manifold coordinate system. The underlying geometric principle allows the processing of several category-attribute sets simultaneously without paralleling calculation due to the total number of coordinate sets of this system generated by the combinational addition of the lower number of coordinate sets of the latter. Moreover, the set of the processed vector sets mutually uniquely matches the set of binary code combinations with vector-weighed bits. Algebraic summing of the bits is performed by taking into account the numerical values of the corresponding modules, which are definite dimensions, and dimensionality of the manifold coordinate system. Applications profiting from the manifold systems applied theory are for example robotic engineering devices and systems, big data processing, controlling dynamic objects in spatial coordinates according to several variable parameters concurrently, multidimensional signal processing, and other technology as an alternative to quantum ones.

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Publication Details

Journal
Advances in robotic technology.
Published
2024-11-29
DOI
https://doi.org/10.23880/art-16000121
Primary Topic
Advanced Scientific Research Methods
Type
article
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article

Manifold Systems Applied Theory for Innovative Robotic Technology

Tarık Talan, R. K. SriTeja Ayayangar V.
Advances in robotic technology.
Advanced Scientific Research Methods
article

Manifold Systems Applied Theory for Innovative Robotic Technology

Tarık Talan, R. K. SriTeja Ayayangar V.
article en

Abstract

Manifold systems applied theory for innovative robotic technology, namely the concept of Perfect Manifold Bundles (PMBs), is founded on the idea of processing information on many categories of attributes concurrently in the minimized basis of a manifold coordinate system. The underlying geometric principle allows the processing of several category-attribute sets simultaneously without paralleling calculation due to the total number of coordinate sets of this system generated by the combinational addition of the lower number of coordinate sets of the latter. Moreover, the set of the processed vector sets mutually uniquely matches the set of binary code combinations with vector-weighed bits. Algebraic summing of the bits is performed by taking into account the numerical values of the corresponding modules, which are definite dimensions, and dimensionality of the manifold coordinate system. Applications profiting from the manifold systems applied theory are for example robotic engineering devices and systems, big data processing, controlling dynamic objects in spatial coordinates according to several variable parameters concurrently, multidimensional signal processing, and other technology as an alternative to quantum ones.

Advances in robotic technology.Vol. 2(2)
Ukrainian Catholic University (UA), Lviv Polytechnic National University (UA)
Industry, innovation and infrastructure
Openalex Percentile: Top 72%
Advanced Scientific Research Methods
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Manifold Systems Applied Theory for Innovative Robotic Technology — Tarık Talan, R. K. SriTeja Ayayangar V. · Advances in robotic technology. (2024) | TGRS Research Map | TGRS