Piranti Lunak Pengujian Struktur Matematika Grup, Ring, Field Berbasis Osp (Open Source Program)

Ngarap Im Manik, Don Tasman

Abstract


This design of a computer software is a development and continuation of the software made on the previous research (2009/2010). However, this further research developed and expanded the scopes of testing more on the Siclic Group, Isomorphism Group, Semi Group, Sub Group and Abelian Group, Factor Ring, Sub Ring and Polynomial Ring; developed on the OSP (Open Source Program)-based. The software was developed using the OSP-based language programming, such Java, so it is open and free to use for its users. This research succeeded to develop an open source software of Java program that can be used for testing specific mathematical Groups, such Ciclic Group, Isomorphism Group, Semi Group, Sub Group and Abelian Group, and Rings, Commutative Ring, Division Ring, Ideal Sub Ring, Ring Homomorphism, Ring Epimorphism and Fields. By the results, the software developed was able to test as same as the results from manual testing.


Keywords


mathematic structures, groups, rings, fields, open source program

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References


Arifin, D. (2011).¬¬ Perancangan PengembanganProgram Aplikasi Pengujian Struktur Aljabar Ring, Ring Komutatif, Field, Sub Ring, Ideal. Thesis Collection for S-1, diakses dari http://library.binus.ac.id/

Bergstra, J.A., Tucker, J.V. (2008). Division Safe Calculation in Totalised Fields. Theory Computer System, 43(01), 410-424

Carlson, D. (2003). The Teaching and Learning of Tertiary Algebra. Prosiding Seminar Nasional Aljabar dan Pengajaran Aljabar di Perguruan Tinggi.

Dewi, N.R., et al. (2011). Kajian Struktur Aljabar Grup pada Himpunan Matriks yang Invertibel. Jurnal Penelitian Sains, 14(1A), 14101-1 sampai 14101-3

Gilbert, W.J., Nicholson, W.K. (2004). Modern Algebra with Application. (2ed). USA

Manik, N.I. Pengujian Struktur Aljabar Grup, Ring, & Field Berbasis Komputer. Prosiding SNM-2010. Universitas Indonesia, Jakarta.

Malik, D.S., et al. (2007). Introduction to Abstract Algebra, diakses dari https://people.creighton.edu/

Okur, M. (2006). Computer Applications in Teaching Abstract Algebra, International Journal of Applied Science and Technology, 1(1), 20-27

Pevtsova, et al. (2009). Varieties for Modules of Quantum Elementary Abelian Groups.Algebras and Representation Theory, 12(2-5), 74-86

Shneiderman, B. (2000), Designing the User Interface – Strategies for Effective Human-Computer Interaction. (Fourth Edition) USA: Addison-Wesley.

Weisstein, et al. (2009). Noncommutative Rings and Geometry. Algebras and Representation Theory, 12(2-5),15-25




DOI: https://doi.org/10.21512/comtech.v5i1.2631

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