Pelabelan harmonis pada graf tangga segitiga dan graf tangga segitiga variasi = Harmonious labeling of triangular ladder graph and variation of triangular ladder graph / Kurniawan Atmadja
Kurniawan Atmadja;
Kiki Ariyanti Sugeng, supervisor; Djati Kerami, examiner; Yudi Satria, examiner
([Publisher not identified]
, 2015)
|
[ABSTRAK Misalkan graf ( ) sering ditulis sebagai , terdiri dari himpunan tak kosong simpul dan himpunan busur . Penambahan busur pada graf Tangga ( ) yang diperluas, akan mengakibatkan diperolehnya suatu graf baru. Graf Tangga ( ) adalah hasil perkalian Cartesius graf lintasan . Pada tesis ini dipelajari variasi dua graf tangga yaitu : graf Tangga Segitiga dan graf Tangga Segitiga Variasi . Pelabelan harmonis sesuai dari definisi Graham dan Sloane (1980) adalah fungsi injektif ( ) , yang menginduksi fungsi pelabelan busur bijektif ( ) dimana ( ) ( ) ( )( | |) Pada tesis ini dibuktikan bahwa graf dan graf untuk merupakan graf harmonis. ABSTRACT Let ( ), in short , be a graph which consists of a non empty set of vertices and a set of edges . By adding several edges in Ladder graph ( ), we can obtain a new graph. A Ladder graph ( ) is a graph product between two paths . In this tesis, we study on the construction of harmonious labeling of Triangular Ladder graph and Variation of Trianguler Ladder graph . A harmoniuous labeling, referred to Graham and Sloane ( 1980 ), is an injective function ( ) , which will induced bijection edge function ( ) where ( ) ( ) ( )( | |). In this tesis, it will be proved that graph and graph for is harmoniuous graphs, Let ( ), in short , be a graph which consists of a non empty set of vertices and a set of edges . By adding several edges in Ladder graph ( ), we can obtain a new graph. A Ladder graph ( ) is a graph product between two paths . In this tesis, we study on the construction of harmonious labeling of Triangular Ladder graph and Variation of Trianguler Ladder graph . A harmoniuous labeling, referred to Graham and Sloane ( 1980 ), is an injective function ( ) , which will induced bijection edge function ( ) where ( ) ( ) ( )( | |). In this tesis, it will be proved that graph and graph for is harmoniuous graphs] |
![]()
|
No. Panggil : | T44182 |
Entri utama-Nama orang : | |
Entri tambahan-Nama orang : | |
Entri tambahan-Nama badan : | |
Subjek : | |
Penerbitan : | [Place of publication not identified]: [Publisher not identified], 2015 |
Program Studi : |
Bahasa : | ind |
Sumber Pengatalogan : | LibUI ind rda |
Tipe Konten : | text |
Tipe Media : | unmediated ; computer |
Tipe Carrier : | volume ; online resource |
Deskripsi Fisik : | x, 34 pages : illustration ; 28 cm + appendix |
Naskah Ringkas : | |
Lembaga Pemilik : | Universitas Indonesia |
Lokasi : | Perpustakaan UI, Lantai 3 |
No. Panggil | No. Barkod | Ketersediaan |
---|---|---|
T44182 | 15-17-388161384 | TERSEDIA |
Ulasan: |
Tidak ada ulasan pada koleksi ini: 20415540 |