Article Open Access May 01, 2022

A Linear-Time Algorithm to Find the Second Smallest Number

1
School of Computing, SASTRA Deemed University, Thanjavur, India
Page(s): 8-11
Received
March 22, 2022
Revised
April 21, 2022
Accepted
April 29, 2022
Published
May 01, 2022
Creative Commons

This is an Open Access article, distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution and reproduction in any medium or format, provided the original work is properly cited.
Copyright: Copyright © The Author(s), 2022. Published by Scientific Publications
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APA Style
Marappan, R. , & Bhaskaran, S. (2022). A Linear-Time Algorithm to Find the Second Smallest Number. Current Research in Public Health, 1(1), 8-11. https://doi.org/10.31586/ijmebac.2022.285
ACS Style
Marappan, R. ; Bhaskaran, S. A Linear-Time Algorithm to Find the Second Smallest Number. Current Research in Public Health 2022 1(1), 8-11. https://doi.org/10.31586/ijmebac.2022.285
Chicago/Turabian Style
Marappan, Raja, and S. Bhaskaran. 2022. "A Linear-Time Algorithm to Find the Second Smallest Number". Current Research in Public Health 1, no. 1: 8-11. https://doi.org/10.31586/ijmebac.2022.285
AMA Style
Marappan R, Bhaskaran S. A Linear-Time Algorithm to Find the Second Smallest Number. Current Research in Public Health. 2022; 1(1):8-11. https://doi.org/10.31586/ijmebac.2022.285
@Article{crph285,
AUTHOR = {Marappan, Raja and Bhaskaran, S.},
TITLE = {A Linear-Time Algorithm to Find the Second Smallest Number},
JOURNAL = {Current Research in Public Health},
VOLUME = {1},
YEAR = {2022},
NUMBER = {1},
PAGES = {8-11},
URL = {https://www.scipublications.com/journal/index.php/IJMEBAC/article/view/285},
ISSN = {2831-5162},
DOI = {10.31586/ijmebac.2022.285},
ABSTRACT = {An algorithm is defined as a finite step-by-step procedure to accomplish a required result. It is also defined as a sequence of computational operations that convert the given input into the required output. In general, in the worst case, an algorithm is said to be optimal if there are no algorithms that perform a less basic number of well-defined operations, in the worst case. This paper presents an optimal algorithm for finding the second smallest among n numbers. The complexity of the proposed algorithm and its advantages are also analyzed in this paper.},
}
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AB  - An algorithm is defined as a finite step-by-step procedure to accomplish a required result. It is also defined as a sequence of computational operations that convert the given input into the required output. In general, in the worst case, an algorithm is said to be optimal if there are no algorithms that perform a less basic number of well-defined operations, in the worst case. This paper presents an optimal algorithm for finding the second smallest among n numbers. The complexity of the proposed algorithm and its advantages are also analyzed in this paper.
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