TRISNOWATI, NINING (2008) METODE MATRIKS UNTUK MENENTUKAN SOLUSI PDLTAK HOMOGEN DENGAN KOEFISIEN KONSTANTA. Other thesis, University of Muhammadiyah Malang.
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In this study discussed about Linear Differential Equation Non Homogeneous by Constant Coefficient which the generally from is: d^2y/ dx^2 + p dy/dx + qy = g (x) Where p, q constant and g(x) is continu function in x. To determining solution first must be searched homogeneous solution that is takely g(x) = 0, afterwards determining particulir solution that is takely g(x) = 0 . So that solution represent quantifiying from homogeneous solution and particulir solution. As know that a method always have limitation in its use, for example problem scope which finishable and moderation workmanship stepping. To be able to know method which must used, hence will be more determined by differential equation type which must finished. That thing caused type of differential equation which miscellaneous evaluated from type variable, order level which owned and or from linear equation or non linear equation. Linear Differential Equation Non Homogeneous by Constant Coefficient solution searchable with matrix method. Matrix method represent a method which relative have step workmanship which enough simple for yielding Linear Differential Equation Non Homogeneous by Constant Coefficient solution. This method degraded from coefficient indefinite method and developed with using concepts matrix, linear, and Euler Identity. Matrix method enabling for equpied with algorithm able to easy searching differential equation solution. Workmanship algorithm the can translated in apllication computer program able to quickening determining differential equation solution. One of the wearing as auxiliary apparatus for finishing differential equation solution is Maple.
|Item Type:||Thesis (Other)|
|Subjects:||L Education > L Education (General)|
|Divisions:||Faculty of Teacher Training and Education > Department of Mathematics and Computing|
|Depositing User:||Rayi Tegar Pamungkas|
|Date Deposited:||12 Jun 2012 04:29|
|Last Modified:||12 Jun 2012 04:29|
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