Schrodinger equation Definition and 549 Threads
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 27: Sationary waves eigen values and eigen functions
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 28: Matter waves and their experimental detection
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 29: Representing a moving particle by a wave packet
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 30: Stationary-state Schrodinger equation
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 31: Solution of the stationary-state Schrodinger equation for a SHO
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 32: Equivalance of Heisenberg and the Schrodinger formulations I
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 33: Equivalance of Heisenberg and Schrodinger formulations II
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 34: Born interpretation of the wavefunction
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 35: Uncertainty principle and its simple applications
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 36: Time dependent Schrodinger equation
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 37: Ehrenfest theorem
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 38: Solution of Schrodinger equation for a particle in delta functions
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 39: Solution of Schrodinger equation for a particle in a finite well
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 40: Solution of a one dimensional Schrodinger equation for bound states I
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 41: Solution of a one dimensional Schrodinger equation for bound states II
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 42: Reflection and transmission of particles across a potential barrier
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 43: Quantum-tunneling and its examples
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 44: Solution of the Schrodinger for free paticles and periodic boundary cond
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 45: Electrons in a metal : Density of states and Fermi energy
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 46: Schrodinger equation for particles in spherically symmetric potential
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 47: Angular momentum operator and its eigenfunctions
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 48: Equation for radial component of the wavefunction
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 49: Solution for radial component of the wavefunction for the hydrogen atom
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 50: Soln. for radial component of wavefunction for spherically sym potential
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 51: Bloch's theorem
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 52: Kroning-Penny model and energy bands
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 53: Kroning-Penny model with periodic Dirac delta function and energy bands
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 54: Discussion on Bands
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 55: Summary of the Course
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 4: Black Body Radiation IV
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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 5: Black Body Radiation V
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Adiabatic Approximation in Hydrogen Atom
Homework Statement Assume that Planck's constant is not actually constant, but is a slowly varying function of time, $$\hbar \rightarrow \hbar (t)$$ with $$\hbar (t) = \hbar_0 e^{- \lambda t}$$ Where ##\hbar_0## is the value of ##\hbar## at ##t = 0##. Consider the Hydrogen atom in this case...- CDL
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- Adiabatic Approximation Atom Hydrogen Hydrogen atom Quantum Schrodinger equation
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A Nonlinear Schrodinger equation and linearity of Q.M.
Hello all, you may already know that Q.M. is a linear theory however there is something called nonlinear Sch. eq. for example Gross-Pitaevskii equation. How can such a thing exist considering that Q.M. is a strictly linear theory. Cheers.- Buddha_the_Scientist
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- Linearity Nonlinear Schrödinger Schrodinger equation
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- Forum: Quantum Physics
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I "Derivation" of the Schrödinger Equation
When reading a textbook I came across some reasoning about Schrödinger Equation. It started with the wave function $$\nabla^2\psi=k^2\psi$$ I am a bit lost at this point. Where does the right side of the equation come from? What should I review to fix that part of my knowledge?- BearY
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- Derivation Schrödinger Schrodinger equation
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- Forum: Quantum Physics
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I Does the Schrödinger equation link position and momentum?
I recently found this article about the dynamics of the wave function. It has some good simple illustrations and I found it valuable. But the author has a question himself, about understanding the Schrodinger equation. I wonder if anybody here could fill in the missing piece. The relevant part...- AuxPart
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- Link Momentum Position Schrödinger Schrodinger equation Superposition
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- Forum: Quantum Physics
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I Can the Schrodinger equation satisfy Laplace's equation?
The time-dependent Schrodinger equation is given by: ##-\frac{\hslash^{2}}{2m}\triangledown^{2}\psi+V\psi=i\hslash\frac{\partial }{\partial t}\psi## Obviously, there is a laplacian in the kinetic energy operator. So, I was wondering if the equation was rearranged as...- bb1414
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- Laplace equation Laplace's equation Quantum and general physics Schrödinger Schrodinger equation Spherical harmonics
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- Forum: Quantum Physics
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I Hamiltonian in Schrödinger: necessarily total energy?
This is a basic question, so probably easy to answer. The following from Wikipedia seems pretty standard while describing the Schrödinger equation: "...and Ĥ is the Hamiltonian operator (which characterises the total energy of the system under consideration)." On the other hand, from page 100 of...- nomadreid
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- Energy Hamiltonian Schrödinger Schrodinger equation Total energy
- Replies: 2
- Forum: Quantum Physics
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Step potential, continuous wave function proof
Homework Statement I am being asked to show that the wave function ψ and dψ/dx are continuous at every point of discontinuity for a step potential. I am asked to make use of the Heaviside step function in my proof, and to prove this explicitly and in detail. Homework Equations...- ope211
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- Continuous Function Potential Proof Quantum Schrodinger equation Step potential Wave Wave function
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- Forum: Advanced Physics Homework Help
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A What form of the Schrodinger equation do you use for intensity?
I am trying to see how I can use the schrodinger equation to quantify the changes in the intensity of light. My closest guess is using the time dependent pertubation theory- bluejay27
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- Form Intensity Schrödinger Schrodinger equation
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- Forum: Quantum Physics
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Schrodinger equation and boundary conditions
Hi at all, I'm tring to solve Schrodinger equation in spherically symmetry with these bondary conditions: ##\lim_{r \rightarrow 0} u(r)\ltimes r^{l+1}## ##\lim_{r \rightarrow 0} u'(r)\ltimes (l+1)r^{l}## For eigenvalues, the text I'm following says that I have to consider that the...- BRN
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- Boundary Boundary conditions Conditions Eigenfunction Schrödinger Schrodinger equation
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- Forum: Calculus and Beyond Homework Help
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I Question about the solution to the Harmonic wave equation
Hi, I have been looking in various text about how to find an admissible solution to the Schrödinger eqn in one dim. in the harmonic oscillator model. As in MQM, the solutions to this are said to be ##Ae^{ikx}+Be^{-ikx}##, which are then said to be not admissible. The book then goes straigtht to...- SemM
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- Function Harmonic Schrodinger equation Wave Wave equation
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- Forum: Quantum Physics
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I I am interested in Schrodinger equation with tempor. element
I am interested in Schrodinger equation with the temporal element and the calculation of the probability when its depend on 3 variable coordinate and time? How to calculate it and norm it? Probability = (integral x,y,z...0 to infinity) * (integral t...0 to infinity)=1 ?- Viorel Popescu
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- Element Schrödinger Schrodinger equation
- Replies: 1
- Forum: Quantum Physics
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I How to identify admissible functions in QM by simple math?
Hi, in QM literature the inadmissible solutions to the Schrödinger eqn are often , if not always, quoted in the text as "inadmissible", because they are discontinuous, not-single valued, not square integrable and not infinitely differentiable. However in a discussion with Dr Du yesterday...- SemM
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- Functions Properties Psi Qm Schrodinger equation
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- Forum: Quantum Physics
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I Understanding Gauge Symmetry: A Review of the Schrödinger Equation
I have reviewed the various posts on gauge symmetry in particular this one which is now closed. In this post there is the following link:http://www.vttoth.com/CMS/physics-notes/124-the-principle-of-gauge-invariance. This is a good read. However, there is some clarification I need. The...- arlesterc
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- Gauge Gauge symmetry Review Schrödinger Schrodinger equation Symmetry
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- Forum: Quantum Physics
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Schrodinger equation in cylindrical coordinates.
Hi guys! For nuclear case, I need to write an Schrodinger equation in cylindrical coordinates with an total potential formed by Woods-Saxon potential, spin-orbit potential and the Coulomb potential. Schrodinger equation can be written in this form: $$[-\frac{\hbar^2}{2m}(\frac{\partial...- BRN
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- Coordinates Coulomb potential Cylindrical Cylindrical coordinates Schrödinger Schrodinger equation Spin-orbit
- Replies: 1
- Forum: Advanced Physics Homework Help
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A Solving the Schrödinger equation for free electrons
Dear all, sorry I made a new post similar to the previous post "Initial conditions..", however, a critical point was missed in the previous discussion: The initial conditions y(0)=1 and y'(0)=0 are fine and help in solving the Schrödinger equation, however, studying free electrons, the equation...- SeM
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- Electrons Schrödinger Schrodinger equation
- Replies: 2
- Forum: Quantum Physics
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A What are typical initial conditions for the Schrödinger eq?
Hi, I am wondering if there exists some general initial conditions for solving the Schödinger eqn. for 1D free electrons ? Thanks!- SeM
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- Conditions Initial Initial conditions Schrödinger Schrodinger equation
- Replies: 5
- Forum: Quantum Physics
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B The deduction of Schrodinger equation, I'm stuck
Hi everyone! Please, I'm trying to understand the Schrodinger equation, and I've understood it this far, which which is a miracle, hehehe: (Laplacian)(psi) plus ((2phi)/h)^2.2m (E-V)(psi) I know that hbar = h/(2phi) But how that turns into (Laplacian)(psi)+2m/(hbar)^2.(E-V)(psi) My math...- Joao
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- Schrödinger Schrodinger equation Stuck
- Replies: 5
- Forum: Quantum Physics
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B Schrödinger Equation for the fusion of Deuterium(2H) and a Proton(H)
In fact I am not sure if this is the right place to ask such a question but I'm going to ask anyways, just tell me if I am in the wrong place. So I doing a little experiment with the Schröndinger's equation, but the problem is I can't find a certain function. You all know the Schrödingers...- Viridun
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- Fusion Potential Schrödinger Schrodinger equation
- Replies: 4
- Forum: Quantum Physics
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I Schrodinger equation and Heisenberg equation of motion
My question is that how does the Schrodinger equation arise from the Heisenberg equation of motion in the quantum field formalism. These are from Hatfield's book. So I'm having some difficulties to reproduce (2.36) by plugging (2.55) into (2.37) primarily because H is an integral...- Josh1079
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- Equation of motion Heisenberg Motion Schrödinger Schrodinger equation
- Replies: 4
- Forum: Quantum Physics