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Invariants and linking numbers in mathematical knots

By: Contributor(s): Material type: TextTextLanguage: English Publication details: March 2019Description: x, 70 leaves : illustrations ; 28 cmContent type:
  • text
Media type:
  • unmediated
Carrier type:
  • volume
Subject(s): LOC classification:
  • QA612.2 .Am6 2019
Dissertation note: Thesis Bachelor of Science in Mathematics University of Rizal System-Morong 2019 Summary: EXECUTIVE SUMMARY: This thesis was conducted during the second semester of academic year 2017-2018 until the first semester of the academic year 2018-2019 in the University of Rizal System Morong Campus. The study used qualitative method of research to gain insights, explore the depth, richness and complexity in the phenomenon about mathematical knots. The objective of this study is to present the invariants and linking numbers of mathematical knots and its application to Deoxyribonucleic Acid or DNA Topology using the gathered information for analysis rationale. Based on the findings, the researchers concluded that mathematical study of knots and links can be applied to the structure of Deoxyribonucleic Acid studied in Molecular Biology since its structure can be treated as a link. From the findings and conclusions drawn, further study can be conducted for the enhancement of the findings and future research may analyze different applications of mathematical knots to different fields such as statistical mechanics, electromagnetism, and quantum theory.
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Theses and dissertations Theses and dissertations Morong College Library Reference QA612.2 .Am6 2019 (Browse shelf(Opens below)) 1 Not for loan URSMOR-CL-005244

Thesis Bachelor of Science in Mathematics University of Rizal System-Morong 2019

EXECUTIVE SUMMARY: This thesis was conducted during the second semester of academic year 2017-2018 until the first semester of the academic year 2018-2019 in the University of Rizal System Morong Campus. The study used qualitative method of research to gain insights, explore the depth, richness and complexity in the phenomenon about mathematical knots. The objective of this study is to present the invariants and linking numbers of mathematical knots and its application to Deoxyribonucleic Acid or DNA Topology using the gathered information for analysis rationale. Based on the findings, the researchers concluded that mathematical study of knots and links can be applied to the structure of Deoxyribonucleic Acid studied in Molecular Biology since its structure can be treated as a link. From the findings and conclusions drawn, further study can be conducted for the enhancement of the findings and future research may analyze different applications of mathematical knots to different fields such as statistical mechanics, electromagnetism, and quantum theory.

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