Recent content by NeroKid
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Introduction to Wave Propagation in Fluids
Hello everyone, I am going to do a paper that has something to do with wave propagation in a medium, but I am new in this area, so can you guy suggest any book or paper on introduction to the propagation of wave in fluid, my have a solid background in mathematics and mechanics , thank you very much- NeroKid
- Thread
- Propagation Wave Wave propagation
- Replies: 4
- Forum: Science and Math Textbooks
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Graduate Can Maxwell's equations be quantized in the presence of a source particle?
Im pretty sure that I was using Coulomb gauge not Weyl Gauge, what I meant was if other ##A_\mu## you have the transform in the interaction is UI-1 A##\mu## UI(the field in between is free field) but not for ##A_0## in the presence of photon and electron the author suddenly add the coulomb self...- NeroKid
- Post #7
- Forum: High Energy, Nuclear, Particle Physics
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Graduate Can Maxwell's equations be quantized in the presence of a source particle?
I have been reading Franz Gross book, he define the time translation operator as U0 UI, with U0 stands for free particle time translation operator , so under this definition the field O transform as O = UIO0 UI-1 and under the coulomb gauge the the free field V =0, so V in present of...- NeroKid
- Post #5
- Forum: High Energy, Nuclear, Particle Physics
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Graduate Can Maxwell's equations be quantized in the presence of a source particle?
what if I define the field as (identity fermion) x free photon + indentity photon x retarded fermion field since we can define the product of different space operator in lagrangian , can you tell me or point me to the literature what the formula has violated- NeroKid
- Post #3
- Forum: High Energy, Nuclear, Particle Physics
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Graduate Can Maxwell's equations be quantized in the presence of a source particle?
Hello everyone, I have been wondering about the quantization of Maxwell's equation in free space, but now suppose that we have a source particle, fermion for example, now the field equation is a mixture of both fermion field and photon field so my question is whether you can get out of this by...- NeroKid
- Thread
- Em Field quantized
- Replies: 6
- Forum: High Energy, Nuclear, Particle Physics
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Advanced EM Field Book Using Differential Forms
yeah but I want to look at EM field in a topological point of view rather than caculate it :D- NeroKid
- Post #4
- Forum: Science and Math Textbooks
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Advanced EM Field Book Using Differential Forms
Hey guys, I am wondering whether there is any book out there that approaches EM field using differential form and on the same or more advanced than Jackson, I have a solid knowledge of differential form and algebraic topology, thanks :D- NeroKid
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- advanced Book Differential Differential forms Em Field Forms
- Replies: 3
- Forum: Science and Math Textbooks
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Advanced Mechanics Book: Diff Geom Approach
tks for your recommendation- NeroKid
- Post #3
- Forum: Science and Math Textbooks
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Advanced Mechanics Book: Diff Geom Approach
hello guys, I am wondering whether there's any book on classical mechanics on the level of Goldstein but using differential geometry language, no need for introducing to the differential geometry subject but mostly on how to analyse mechanics using it, tks- NeroKid
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- advanced Book Mechanics
- Replies: 2
- Forum: Science and Math Textbooks
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Advanced EM Radiation Books: Info on Velocity EM Field
Hi ,does anyone know a good book in advanced EM radiation and it contains more information on velocity EM field , I have already finished Griffith's book- NeroKid
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- Books Em Em radiation Radiation
- Replies: 1
- Forum: Science and Math Textbooks
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Graduate Time partial derivative of a wave function
ok I see now tks a lot- NeroKid
- Post #6
- Forum: Quantum Physics
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Graduate Time partial derivative of a wave function
maybe this will be clearer- NeroKid
- Post #4
- Forum: Quantum Physics
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Graduate Time partial derivative of a wave function
yes but that is what after you change frome time derivative to hamiltonian , what i was trying to say is that because the time derivative is anti-hermitian it has the form < f|Ag> = - <Af|g> so any observable is conserved- NeroKid
- Post #3
- Forum: Quantum Physics
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Graduate Time partial derivative of a wave function
the probability of finding particle is a constant with time <ψ|\partialψ/\partial(t)> = -<\partialψ/\partial(t)|ψ> , the equation holds for all ψ so the time derivative operator is an anti-hermitian operator, but then consider any hermitian operator A, the rate of change of A is d(<ψ|Aψ>)/dt =...- NeroKid
- Thread
- Derivative Function Partial Partial derivative Time Wave Wave function
- Replies: 5
- Forum: Quantum Physics
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Graduate Integral using Euler's formula.
sina*sinb = -0.5[cos(a+b)+cos(a-b)] , then u have 2 solvable integrals