Please use this identifier to cite or link to this item: http://hdl.handle.net/10603/477417
Title: Square Difference Labeling of Theta Cube Difference Labelling on Generalized Theta Square Sum Labeling of Pyramid and Hanging Pyramid and Prime Cordial Labeling of and#119919;and#119951; and#119922;and#120784; Graphs
Researcher: Subashini, G
Guide(s): Bhuvaneswari, K
Keywords: Mathematics
Mathematics Interdisciplinary Applications
Physical Sciences
University: Mother Teresa Womens University
Completed Date: 2021
Abstract: In mainstream mathematics, Graph Labeling s are defined as the strongest base component in constructing and structuring the optimum forms of arithmetic Grid Diagrams, through displaying premium meaningful infinite logical logarithmic outcomes. Henceforth this research article primarily contrasting the capability and supremacy of Square Sum labeling, Prime Cordial labeling, Product Cordial labeling, Divided Square difference labeling, Square, Cube, and Quad Difference labeling . Inspired to their symmetric nature with outstanding level of creativity, combination of comprehensible figures, and with constant immeasurable supportive features towards the field of both science and Mathematics, which induced the foremost desirability on graph labeling particularly chosen to explore the in-depth performance with these collections of linear topics. In forecast with stringent innovative experimental procedures derived to prove that the associated chains of Square sum labeling were calibrated by adapting concealed from Corona Graph methods (Pm x C3)and#8857;K1 and (Pm x C3), consequently by progressing with the same applied constrains evidencing the union on path types for pyramid, hanging pyramid, generalized cycle related graphs, step grid and shadow , splitting graph of path and H-Graphs, which in contrast displaying all such Labeled graphs are concurrently related to the founding members of Square Sum labeling presumably. newline
Pagination: xv, 192p.
URI: http://hdl.handle.net/10603/477417
Appears in Departments:Department of Mathematics

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03_abstract.pdf232.37 kBAdobe PDFView/Open
04_declaration.pdf280.09 kBAdobe PDFView/Open
05_acknowledgement.pdf8.96 kBAdobe PDFView/Open
06_contents.pdf125.58 kBAdobe PDFView/Open
07_list of figures.pdf321.95 kBAdobe PDFView/Open
08_chapter 1.pdf419.18 kBAdobe PDFView/Open
09_chapter 2.pdf2.24 MBAdobe PDFView/Open
10_chapter 3.pdf1.59 MBAdobe PDFView/Open
11_chapter 4.pdf850.03 kBAdobe PDFView/Open
12_chapter 5.pdf1.98 MBAdobe PDFView/Open
13_chapter 6.pdf793.89 kBAdobe PDFView/Open
14_chapter 7.pdf1.44 MBAdobe PDFView/Open
15_chapter 8.pdf1.15 MBAdobe PDFView/Open
16_conclusion.pdf470.11 kBAdobe PDFView/Open
80_recommendation.pdf578.98 kBAdobe PDFView/Open
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