In this paper, we applied two approximate methods for solution of the boundary value problem for an ordinary differential equation with retarted argument: x"(t) + a(t)x(t -$tau$(t)) = f(t), x(t) = $phi(t) (lambda_0leq tleq 0)$, x(T) = $x_T$, where $0leq t leq T$ and a(t), f(t), $tau(t)leq 0, (0 leq t leq T)$ are known functions.
📌 3 Key Takeaways
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Objective & Hypothesis:In this paper, we applied two approximate methods for solution of the boundary value problem for an ordinary differential equation with retarted argument: x"(t) + a(t)x(t -$tau$(t)) = f(t), x(t) = $phi(t) (lambda_0leq tleq 0)$, x(T) = $x_T$, where $0leq t leq T$ and a(t), f(t), $tau(t)leq 0, (0 leq t leq T)$ are known functions.
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Key Findings & Data:In this paper, we applied two approximate methods for solution of the boundary value problem for an ordinary differential equation with retarted argument: x"(t) + a(t)x(t -$tau$(t)) = f(t), x(t) = $phi(t) (lambda_0leq tleq 0)$, x(T) = $x_T$, where $0leq t leq T$ and a(t), f(t), $tau(t)leq 0, (0 leq t leq T)$ are known functions.
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Conclusion & Impact:In this paper, we applied two approximate methods for solution of the boundary value problem for an ordinary differential equation with retarted argument: x"(t) + a(t)x(t -$tau$(t)) = f(t), x(t) = $phi(t) (lambda_0leq tleq 0)$, x(T) = $x_T$, where $0leq t leq T$ and a(t), f(t), $tau(t)leq 0, (0 leq t leq T)$ are known functions.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters
Abstract
In this paper, we applied two approximate methods for solution of the boundary value problem for an ordinary differential equation with retarted argument: x"(t) + a(t)x(t -$tau$(t)) = f(t), x(t) = $phi(t) (lambda_0leq tleq 0)$, x(T) = $x_T$, where $0leq t leq T$ and a(t), f(t), $tau(t)leq 0, (0 leq t leq T)$ are known functions.
Özet
Buçalışmada, $0leq t leq T$ ve a(t), f(t), $tau(t)leq 0, (0 leq t leq T)$bilinen fonksiyonlar olmak üzere adi diferensiyel denklem içinkurulmuş, x"(t)+ a(t)x(t- $tau$(t)) = f(t), x(t) = $phi(t) (lambda_0leq tleq 0)$,x(T) =$x_T$ şeklindeki sınır değer probleminin çözümü için iki farklı yöntem incelenmiştir.
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Cite This Article
AYKUT, A. (2022). Adi differensiyel denklem için konulmuş sınır değer problemi üzerine. Ege University Journal of The Faculty of Science, Cilt: 22 - Sayı: 1, 71–79. https://ajindex.com/articles/496209