Instead of a commutation relation [â, ât] = 1, which is true for photons, assume that the creation and annihilation operators satisfy âât + ââ â = 1. Show that the number operator N = âtâ satisfies âN = (1 – N)â â'Ñ = (1 – Ñjâ*
Instead of a commutation relation [â, ât] = 1, which is true for photons, assume that the creation and annihilation operators satisfy âât + ââ â = 1. Show that the number operator N = âtâ satisfies âN = (1 – N)â â'Ñ = (1 – Ñjâ*
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![Instead of a commutation relation [â, ât] = 1, which is true for photons, assume that the
creation and annihilation operators satisfy âât + ââ â = 1.
Show that the number operator N = âtâ satisfies
âN = (1 – N)â
â'Ñ = (1 – Ñjâ*](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb1445fc8-ebd4-4478-8918-f4ea893571ea%2Ffbb604bd-c1c7-4967-92e3-be1713221007%2Fvvhlld_processed.png&w=3840&q=75)
Transcribed Image Text:Instead of a commutation relation [â, ât] = 1, which is true for photons, assume that the
creation and annihilation operators satisfy âât + ââ â = 1.
Show that the number operator N = âtâ satisfies
âN = (1 – N)â
â'Ñ = (1 – Ñjâ*
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