<?xml version="1.0" encoding="UTF-8"?>
<records>
<record>
<language>eng</language>
<publisher>Science and Education Publishing</publisher>
<journalTitle>American Journal of Educational Research</journalTitle>
<eissn>2327-6150</eissn>
<publicationDate>2018-07-10</publicationDate>
<volume>6</volume>
<issue>7</issue>
<startPage>963</startPage>
<endPage>966</endPage>
<doi>10.12691/education-6-7-11</doi>
<publisherRecordId>EDUCATION20186711</publisherRecordId>
<documentType>article</documentType>
<title language="eng">A New Approach for Introducing Schr&#246;dinger's Equation Using Maxwell's Equations, Quantum Mechanics, and Special Relativity</title>
<authors>
<author>
<name>Hye Jung Kang</name>
<email>hkang@tamut.edu</email>
<affiliationId>1</affiliationId>
</author>
</authors>
<affiliationsList>
<affiliationName affiliationId="1">College of Arts, Sciences and Education, Texas A&amp;M University, Texarkana, TX, 75503, USA</affiliationName>

</affiliationsList>
<abstract language="eng">The wave-particle duality for light has been well established by various experiments, such as Young's double slit experiment and the photoelectric effect. This led de Broglie to propose that a particle also has wave characteristics. Schr&#246;dinger further established the wave equation for a moving particle. Many times, quantum mechanics textbooks do not show how Schr&#246;dinger's equation was developed in an intuitive manner that is appropriate at the undergraduate level. This article presents a new approach for introducing Schr&#246;dinger's equation. This new approach starts with Maxwell's equations and then applies the quantized energy of a light wave and special relativity. This more intuitive approach should help undergraduate students understand the origin of Schr&#246;dinger's equation in a more natural way.</abstract>
<fullTextUrl format="pdf">http://pubs.sciepub.com/education/6/7/11/education-6-7-11.pdf</fullTextUrl>
<keywords language="eng"><keyword>wave-particle duality</keyword>
<keyword>Schr?dinger's equation</keyword>
<keyword>quantized energy of a light wave</keyword>
<keyword>special relativity</keyword>
<keyword>Maxwell's equation</keyword>
</keywords>
</record>
</records>
