Journals / Politeknik Dergisi / 2001 / Cilt: 4 - Sayı: 3

A mathematical concept about potential flow of rotational for incompressible ideal fluid at source

Sıkıştırılmayan mükemmel bir akışkanın dönel potansiyel hareketinde kaynak örneği üzerine matematiksel bir çalışma

Pages
47–49
DOI
—
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AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

If the curve "C, is given paramatically it will be solved by De Moivre equation.

📌 3 Key Takeaways

🎯
Objective & Hypothesis:Having concern the basic conception about potential velocity of circulation motion for incompressible perfect fluid is selected purposely as problem to be solved theoretically.
📊
Key Findings & Data:Having concern the basic conception about potential velocity of circulation motion for incompressible perfect fluid is selected purposely as problem to be solved theoretically.
💡
Conclusion & Impact:If the curve "C, is given paramatically it will be solved by De Moivre equation.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters

Abstract

Having concern the basic conception about potential velocity of circulation motion for incompressible perfect fluid is selected purposely as problem to be solved theoretically. If the curve "C, is given paramatically it will be solved by De Moivre equation.

Özet

Sıkıştırılmayan mükemmel bir akışkanın dönel hareketinin hız potansiyeli ile ilgili esaslar dikkate alınarak; kaynak ile ilgili problem mevcut denklemleriyle ortaya konarak problemin yapısı belirlenmiştir. De moivre formülü yardımıyla dikkate alınan C eğrisinin parametrik olarak verilmesi halinde çözüme ulaşılabileceği anlaşılmıştır.

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Cite This Article

ÇELİK, M. H., MISIR, A. (2001). A mathematical concept about potential flow of rotational for incompressible ideal fluid at source. Politeknik Dergisi, Cilt: 4 - Sayı: 3, 47–49. https://ajindex.com/articles/307298

References (4)

  1. Churchill, R. V., "Complex Variables And Applications" McGraw-Hill Publishing Company 1990
  2. Erdoğan, E.M., "Akışkanlar Mekaniği Problemleri" İTÜ, İstanbul, 1977
  3. Garabedian, P.R., "Partial Differential Equations" Wiley, NewYork, 1954
  4. Kaplan, W., "Advanced Calculus" Addisen- Wesley New York, 1991 5. Müftüoğlu, S., "Hidro-Aerodinamik İ.T.Ü., İstanbul, 1988.