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Pauli Exclusion Principle |
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| Feb18-12, 03:59 PM | #1 |
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Pauli Exclusion Principle
According to Slater determinant, can one say that two bosons are able to place in the same position X , but two fermions can not, no matter what their states are?
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| Feb18-12, 04:35 PM | #2 |
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It's the total wavefunction that must be antisymmetric. This includes both the position and the spin (and any other degrees of freedom that may be present, like isospin). So for example a spin up fermion and a spin down fermion can have the same X.
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| Feb18-12, 04:49 PM | #3 |
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Thanks for replying, but According to Slater determinant when X1=X2 the antisymmetric wave function become zero.
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| Feb19-12, 10:42 AM | #4 |
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Pauli Exclusion Principle
You're mistaken, hokhani. Since you don't believe me, take a look at the Slater Determinant page in Wikipedia. There it says, "The Slater determinant arises from the consideration of a wave function for a collection of electrons, each with a wave function known as the spin-orbital, χ(x), where x denotes the position and spin of the singular electron."
Your reference may be doing the same thing: letting the notation x stand for both spin and position combined. |
| Feb19-12, 12:13 PM | #5 |
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Thanks very much
As i found out, there are 3 factors determining the pauli exclusion principal: 1) Particles' positions(x,y,z) 2) Particles' spins 3) Particles' energy states Would you tell me if i am wrong? |
| Feb19-12, 07:03 PM | #6 |
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If scientists have entangled more than two fermions, would that violate the principal?
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| Feb20-12, 03:18 PM | #7 |
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Excuse me; I was wrong
In fact the third part covers the two other parts. |
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