Frobenius method | 就是愛看書
![Frobenius method](https://i.imgur.com/y8QtHep.jpg)
TheFrobeniusmethodenablesonetocreateapowerseriessolutiontosuchadifferentialequation,providedthatp(z)andq(z)arethemselvesanalyticat0 ...
![Frobenius method](https://i.imgur.com/y8QtHep.jpg)
Method for solving ordinary differential equations
Some solutions of a differential equation having a regular singular point with indicial roots r = 1 2 {displaystyle r={frac {1}{2}}} and − 1 {displaystyle -1} .In mathematics, the method of Frobenius, named after Ferdinand Georg Frobenius, is a way to find an infinite series solution for a linear second-order ordinary differential equation of the form
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Indicial Equations | 就是愛看書
Indicial Equation | 就是愛看書
由 EW Weisstein 著作 · 2005 · 被引用 17 次 — An indicial equation, also called a characteristic equation, is a recurrence equation obtained during application of the Frobenius method of solving a ... Read More
提要120:Indicial 方程式的推導 | 就是愛看書
Indicial 方程式是解析微分方程式. ( ). ( ) 0. 2. = +′. +′′ yxcyxxb yx. 的過程中,所產生. 的一種特徵方程式(Characteristic Equation)。說明如下:. Read More
4.4.2 | 就是愛看書
2022年8月8日 — The roots of the indicial equation determine the type of behavior of the solution. This amounts to considering three different cases. Read More
Frobenius method | 就是愛看書
The Frobenius method enables one to create a power series solution to such a differential equation, provided that p(z) and q(z) are themselves analytic at 0 ... Read More
How to find indicial equation | 就是愛看書
2017年10月29日 — 1 Answer 1 ... then the indicial equation is r(r−1)+p0r+q0=0 or r2−4r=0 shows r=0 and r=4. In this case 4−0∈Z so r=4 gives a solution and let ... Read More
Introduction to indicial equation for Frobenius Method | 就是愛看書
Solving Indicial equations | 就是愛看書
Examples to find indicial equation and their roots | 就是愛看書
Exponential Equations (Indicial Equations) | 就是愛看書
2018年8月31日 — The equation ax=y a x = y is an example of a general exponent equation (indicial equation), and 2x=32 2 x = 32 is an example of a more ... Read More
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《工程數學講義》鼎文資訊 978-986-0720-73-0 (全套:平裝, 30公分)
《工程數學講義》好看嗎?作者鼎文師資群編由「鼎文資訊」出版,ISBN:978-986-0720-73-0(全套:平裝,30公分),以下為此書詳...