"श्रोडिंगर समीकरण" के अवतरणों में अंतर

क्लॅसिकल यांत्रिकी मे समेय की समीकरण(ईक्वेशन ऑफ मोशन)<ref name = sch>

{{cite journal

| doi = 10.1103/PhysRev.28.1049

|bibcode = 1926PhRv...28.1049S }}</ref>

{{cite book

|last=Shankar |first=R.

|background colour = #ECFCF4}}

जहां Ψ क्वांटम प्रणाली का वेव फॅंगशेन है|i काल्पनिक इकाई है, ħ कम प्लैंक स्थिरांक है|<math>\hat{H} </math>हमीलटोनियँ ऑपरेटर है|

{{Equation box 1

|indent=:

|border colour = #0073CF

|background colour=#F5FFFA}}

{{reflist}}

== बाहरी लिंक ==

* [http://www.colorado.edu/UCB/AcademicAffairs/ArtsSciences/physics/TZD/PageProofs1/TAYL07-203-247.I.pdf The Schrödinger Equation in One Dimension] as well as the [http://www.colorado.edu/UCB/AcademicAffairs/ArtsSciences/physics/TZD/PageProofs1/ directory of the book].

* [http://hyperphysics.phy-astr.gsu.edu/hbase/hframe.html All about 3D Schrödinger Equation ]

* [http://www.nanotechnology.hu/online/web-schroedinger/index.html Web-Schrödinger: Interactive solution of the 2D time dependent Schrödinger equation ]

* [http://behindtheguesses.blogspot.com/2009/06/schrodinger-equation-corrections.html An alternate derivation of the Schrödinger Equation ]