Journals / Maden Tetkik ve Arama Dergisi / 1978 / Cilt: 91 - Sayı: 91

DISCUSSION OF SCHRÖDINGER WAVE EQUATION IN THE MAXWELL EQUATION SYSTEM

MAXWELL DENKLEM SİSTEMİ İÇİNDE SCHRÖDINGER DALGA DENKLEMİNİN TARTIŞILMASI -

Pages
94–98
Publication Date
1978-08-01
DOI
—
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AI Summary & Key Takeaways

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

Thus a new demention to the paradoxial situation has been added.

📌 3 Key Takeaways

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Objective & Hypothesis:Light quantum is known to exist in the general structure of light which is concidered in the electromagnetic spectrum.
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Key Findings & Data:It appears paradoxial when lihgt is considered to propagate as waves and at the same time carry discreat quanta.
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Conclusion & Impact:Thus a new demention to the paradoxial situation has been added.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters

Abstract

Light quantum is known to exist in the general structure of light which is concidered in the electromagnetic spectrum. It appears paradoxial when lihgt is considered to propagate as waves and at the same time carry discreat quanta. In this article Maxvell equations are treated in the context of Helmholtz theorem and it is shown that the solution of this system is the Schrödinger wave equation. Thus a new demention to the paradoxial situation has been added.

Özet

Elektromanyetik spektrum içinde mütalaa edilen ışığın yapısında «ışık-kuantum»lar da bahis konusudur. Dalga halinde yayılması ve ışık-kuantum tabiatı nedeniyle «dalga-noktasal kütle ikilemesi» bir paradoksal nitelik taşımaktadır. Bu yazıda, Maxwell denklemleri Helmholtz teoremini içerecek şekilde ele alınmış ve bu sistemin bir çözümü olarak Schrödinger dalga denklemine varılmıştır. Böylece paradoksal hale yeni bir boyut kazandırılmaya çalışılmıştır.

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Cite This Article

KAVLAKOĞLU, S. (1978). DISCUSSION OF SCHRÖDINGER WAVE EQUATION IN THE MAXWELL EQUATION SYSTEM. Maden Tetkik ve Arama Dergisi, Cilt: 91 - Sayı: 91, 94–98. https://ajindex.com/articles/54480

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References (1)

  1. BATEMAN, H. (1955): The mathematical analysis of electrical and optical wave-motion on the Basis of MaxwelPs Equations. Dover Publications, U.S.A. SOMMERFELD, A. (1928): Wave-mechanics. E.P. Button and Company Inc., New York, U.S.A. (1949): Partial differential equation in physics. STRATTON, J.A. (1949): Electromagnetic theory.