DEVELOPING A MATHEMATICAL MODEL OF RADIOACTIVE DECAY CHAINS WITH BRANCHING PROBABILITIES USING MATRIX ALGEBRA AND LAPLACE TRANSFORM

Sayın, Ahmet Ateş (2026) DEVELOPING A MATHEMATICAL MODEL OF RADIOACTIVE DECAY CHAINS WITH BRANCHING PROBABILITIES USING MATRIX ALGEBRA AND LAPLACE TRANSFORM. Other thesis, Ted Ankara Koleji.

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Abstract

How can matrix algebra and Laplace transform be utilized for developing an improved mathematical model for radioactive decay chains that have branching probabilities?

Item Type: Thesis (Other)
Uncontrolled Keywords: Radyoaktif bozunma zinciri, Dallanma olasılıkları, Matris cebiri, Laplace dönüşümü, Radyoaktif bozunma, Matematiksel modelleme, Diferansiyel denklemler, Nükleer fizik, Geçiş matrisi, Bozunma sabiti, Radioactive decay chains, Branching probabilities, Matrix algebra, Laplace transform, Radioactive decay, Mathematical modeling, Differential equations, Nuclear physics, Transition matrix, Decay constant.
Subjects: Q Science > QA Mathematics
Depositing User: High School Library
Date Deposited: 21 Jul 2026 07:22
Last Modified: 21 Jul 2026 07:22
URI: http://tedprints.tedankara.k12.tr/id/eprint/1524

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