Standard

Analytical Method of Recognition and Positioning the Circular Identification Marks. / Obyzalov, Maxim A.; Sosnovsky, Andrey V.
AIP Conference Proceedings: book. Том 3094 1. ред. American Institute of Physics Inc., 2024. 190004 (AIP Conference Proceedings; Том 3094, № 1).

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Harvard

Obyzalov, MA & Sosnovsky, AV 2024, Analytical Method of Recognition and Positioning the Circular Identification Marks. в AIP Conference Proceedings: book. 1 изд., Том. 3094, 190004, AIP Conference Proceedings, № 1, Том. 3094, American Institute of Physics Inc., International Conference of Numerical Analysis and Applied Mathematics 2022, ICNAAM 2022, Heraklion, Греция, 19/09/2022. https://doi.org/10.1063/5.0210696

APA

Obyzalov, M. A., & Sosnovsky, A. V. (2024). Analytical Method of Recognition and Positioning the Circular Identification Marks. в AIP Conference Proceedings: book (1 ред., Том 3094). [190004] (AIP Conference Proceedings; Том 3094, № 1). American Institute of Physics Inc.. https://doi.org/10.1063/5.0210696

Vancouver

Obyzalov MA, Sosnovsky AV. Analytical Method of Recognition and Positioning the Circular Identification Marks. в AIP Conference Proceedings: book. 1 ред. Том 3094. American Institute of Physics Inc. 2024. 190004. (AIP Conference Proceedings; 1). doi: 10.1063/5.0210696

Author

Obyzalov, Maxim A. ; Sosnovsky, Andrey V. / Analytical Method of Recognition and Positioning the Circular Identification Marks. AIP Conference Proceedings: book. Том 3094 1. ред. American Institute of Physics Inc., 2024. (AIP Conference Proceedings; 1).

BibTeX

@inproceedings{193672f753f14fc6a56c78cd43fd78ad,
title = "Analytical Method of Recognition and Positioning the Circular Identification Marks",
abstract = "Identification marks (or the fiducial markers) recognition is an important problem in image processing. This technique is used in robotics and industry to perform loading and unloading operations. Usually, algorithms using the neural networks to solve this problem show their low efficiency in devices with low computing resources. The proposed method is based on comparing the mark contour with an ellipse and converting the camera coordinates and contour parameters into the physical ones. So, it becomes possible to recognize the circular identification marks in space and to to perform the robot positioning without using large computing resources. The algorithm based on the proposed method was implemented on the Raspberry PI 3B quad core ARM Cortex-A53 in the 1.2 GHz single-board computer and an OV5647 camera. The algorithm showed acceptable positioning accuracy for solving tasks related to loading and unloading packaging units by autonomous robots without human intervention.",
author = "Obyzalov, {Maxim A.} and Sosnovsky, {Andrey V.}",
note = "The research was supported by the Grant of the Ministry of Science and Higher education of the Russian Federation (project \u2116 0836-2020-0020).; International Conference of Numerical Analysis and Applied Mathematics 2022, ICNAAM 2022 ; Conference date: 19-09-2022 Through 25-09-2022",
year = "2024",
doi = "10.1063/5.0210696",
language = "English",
isbn = "978-073544954-1",
volume = "3094",
series = "AIP Conference Proceedings",
publisher = "American Institute of Physics Inc.",
number = "1",
booktitle = "AIP Conference Proceedings",
address = "United States",
edition = "1",

}

RIS

TY - GEN

T1 - Analytical Method of Recognition and Positioning the Circular Identification Marks

AU - Obyzalov, Maxim A.

AU - Sosnovsky, Andrey V.

N1 - The research was supported by the Grant of the Ministry of Science and Higher education of the Russian Federation (project \u2116 0836-2020-0020).

PY - 2024

Y1 - 2024

N2 - Identification marks (or the fiducial markers) recognition is an important problem in image processing. This technique is used in robotics and industry to perform loading and unloading operations. Usually, algorithms using the neural networks to solve this problem show their low efficiency in devices with low computing resources. The proposed method is based on comparing the mark contour with an ellipse and converting the camera coordinates and contour parameters into the physical ones. So, it becomes possible to recognize the circular identification marks in space and to to perform the robot positioning without using large computing resources. The algorithm based on the proposed method was implemented on the Raspberry PI 3B quad core ARM Cortex-A53 in the 1.2 GHz single-board computer and an OV5647 camera. The algorithm showed acceptable positioning accuracy for solving tasks related to loading and unloading packaging units by autonomous robots without human intervention.

AB - Identification marks (or the fiducial markers) recognition is an important problem in image processing. This technique is used in robotics and industry to perform loading and unloading operations. Usually, algorithms using the neural networks to solve this problem show their low efficiency in devices with low computing resources. The proposed method is based on comparing the mark contour with an ellipse and converting the camera coordinates and contour parameters into the physical ones. So, it becomes possible to recognize the circular identification marks in space and to to perform the robot positioning without using large computing resources. The algorithm based on the proposed method was implemented on the Raspberry PI 3B quad core ARM Cortex-A53 in the 1.2 GHz single-board computer and an OV5647 camera. The algorithm showed acceptable positioning accuracy for solving tasks related to loading and unloading packaging units by autonomous robots without human intervention.

UR - http://www.scopus.com/inward/record.url?partnerID=8YFLogxK&scp=85196551317

U2 - 10.1063/5.0210696

DO - 10.1063/5.0210696

M3 - Conference contribution

SN - 978-073544954-1

VL - 3094

T3 - AIP Conference Proceedings

BT - AIP Conference Proceedings

PB - American Institute of Physics Inc.

T2 - International Conference of Numerical Analysis and Applied Mathematics 2022, ICNAAM 2022

Y2 - 19 September 2022 through 25 September 2022

ER -

ID: 58894182