Recent content by Bready
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Graduate What Happens to the Force Between Quarks When They Are Pulled Apart?
I've read conflicting definitions of what happens to the force between quarks as they're pulled apart. Do the gluon tubes form to maintain a constant force between them, or does the force actually increase as the distance between quarks increase? Is there an easily defined potential between the...- Bready
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- Confinement Quark
- Replies: 13
- Forum: High Energy, Nuclear, Particle Physics
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Undergrad What is the SI unit for a Fermi in nuclear physics?
I've been reading an article that refers to the distance of a fermi. What is this in SI units? A google search isn't proving fruitful. Cheers!- Bready
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- Fermi
- Replies: 1
- Forum: High Energy, Nuclear, Particle Physics
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Graduate Quarks: Confinement Issues & Free Particles
I'm struggling to get to grips with the idea that quarks cannot be observed as isolated particles due to confinement and yet existed as free particles during an early epoch after the big bang. Surely quarks aren't actually confined if they can exist at high enough energies. In fact aren't...- Bready
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- Confinement Issues
- Replies: 2
- Forum: High Energy, Nuclear, Particle Physics
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Normalizing a Wavefunction of a harmonic oscillator
Thanks very much! :D- Bready
- Post #8
- Forum: Introductory Physics Homework Help
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Normalizing a Wavefunction of a harmonic oscillator
psi(x) = 3phi_0(x) + 4phi_1(x) => [psi(x)]^2 = [3phi_0(x) + 4phi_1(x)]^2 => [9(phi_0(x))^2 + 12phi*_0(x)phi_1(x) + 12phi_0(x)phi*_1(x) + 16(phi_1(x))^2 Is this right? When I integrate with limits +-infinity does it give 9+0+0+16?- Bready
- Post #6
- Forum: Introductory Physics Homework Help
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Normalizing a Wavefunction of a harmonic oscillator
I've got the equation for normalising a wavefunction; one over the square root of the wavefunction squared. = (\int[3\phi0(x) + 4\phi1(x)]2)1/2 = I still get \sqrt{1/49} when I should be getting \sqrt{1/25}; I think I'm squaring the function wrong. The coefficients I get upon squaring...- Bready
- Post #3
- Forum: Introductory Physics Homework Help
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Normalizing a Wavefunction of a harmonic oscillator
1. At a certain time the wavefunction of a one-dimensional harmonic oscillator is \psi(x) = 3\phi0(x) + 4\phi1(x) where \phi0(x) and \phi1(x) are normalized energy eigenfunctions of the ground and first excited states respectively. Normalize the wavefunction and determine the probability...- Bready
- Thread
- Harmonic Harmonic oscillator Oscillator Wavefunction
- Replies: 7
- Forum: Introductory Physics Homework Help