Problem 7.26 - The Zeeman Effect ⇢ Strong-Field Energy Corrections: Intro to Quantum Mechanics

⍟ 𝐏𝐃𝐅 ➜ https://tinyurl.com/3ykxkb8z 𝐃𝐨𝐧𝐚𝐭𝐞 ➜ https://buymeacoffee.com/curiousabout... 𝐂𝐡𝐚𝐩𝐭𝐞𝐫 𝐍𝐨𝐭𝐞𝐬 ➜ https://tinyurl.com/3ptbkmn2 ⍟
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⍟ 𝐀𝐛𝐨𝐮𝐭 𝐓𝐡𝐢𝐬 𝐕𝐢𝐝𝐞𝐨 ⍟
In this video, we explore the intriguing relationship between fine structure perturbation and the strong-field Zeeman effect. We'll walk through the derivation of the energy formula in terms of the fine structure constant, examining how strong magnetic fields influence atomic energy levels. This presentation is ideal for those looking to deepen their understanding of quantum mechanics and atomic physics. Join us as we unravel the complexities of this fascinating phenomenon!

• 𝙿𝚛𝚘𝚋𝚕𝚎𝚖 𝙱𝚛𝚎𝚊𝚔𝚍𝚘𝚠𝚗 𝚃𝚒𝚖𝚎 𝚂𝚝𝚊𝚖𝚙𝚜:
00:00 - Intro & Problem Statement.
01:13 - Background.
03:17 - Stop 1: Fine Structure Energy Corrections.
05:28 - Stop 2: Fine Structure Energy Corrections in terms of α².
12:07 - Concluding Remarks.
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⍟ 𝐒𝐮𝐩𝐩𝐨𝐫𝐭 𝐓𝐡𝐢𝐬 𝐂𝐡𝐚𝐧𝐧𝐞𝐥 ⍟
• ▶️ 𝘚𝘶𝘣𝘴𝘤𝘳𝘪𝘣𝘦 ▶️ ➜ http://tinyurl.com/4kd8wahb
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↳ QM ➜ https://amzn.to/48Xu8mx
↳ EM ➜ https://amzn.to/3TYJ8MN
• ⚙️ 𝘈𝘮𝘢𝘻𝘰𝘯 𝘎𝘦𝘢𝘳 𝘓𝘪𝘯𝘬𝘴 ⚙️
↳ 💻 ➜ https://amzn.to/3OZ5lqR
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• 𝘐𝘯𝘴𝘵𝘢𝘨𝘳𝘢𝘮 ➜   / curiousaboutscience  
• 𝘛𝘸𝘪𝘵𝘵𝘦𝘳/𝕏 ➜   / sciencenerd_cas  
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⍟ 𝐌𝐢𝐬𝐬𝐢𝐨𝐧 ⍟
Science is a phenomenal exploration of nature. We hope to hone our skills of problem solving by exposing ourselves to multiple contexts. In doing so, it can sometimes be challenging to see the connection between topics. I yearn to understand 𝙝𝙤𝙬 these aspects of physics, unite together. To accomplish this, I'll cover all of my old textbooks through QFT; the convergence point of the many modern scientists! These posts are very much in a "𝘯𝘰𝘵𝘦𝘴 𝘵𝘰 𝘴𝘦𝘭𝘧" style. 𝙈𝙮 𝙝𝙤𝙥𝙚 is that by sharing this exploration, I can help others navigate the beautiful world of mathematics & physics through problems and examples, connecting the mathematical tools to their physical ramifications.

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⍟ 𝐂𝐫𝐞𝐝𝐢𝐭𝐬 ⍟
◉ ☞📚📖📓= Griffiths, David J., and Darrell F. Schroeter. “Chapter 7 Time-Independent Perturbation Theory.” 𝘐𝘯𝘵𝘳𝘰𝘥𝘶𝘤𝘵𝘪𝘰𝘯 𝘵𝘰 𝘘𝘶𝘢𝘯𝘵𝘶𝘮 𝘔𝘦𝘤𝘩𝘢𝘯𝘪𝘤𝘴, 3rd ed., Cambridge University Press, 2018, pp. 279–326.

◉ ☞ 🖼 📸 = http://tinyurl.com/4v9nef5k
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