Schroeder is a North German (from Schröder) occupational name for a cloth cutter or tailor, from an agent derivative of Middle Low German schroden, schraden "to cut". The same term was occasionally used to denote a gristmiller as well as a shoemaker, whose work included cutting leather, and also a drayman, one who delivered beer and wine in bulk to customers; in some instances the surname may have been acquired in either of these senses. This name is widespread throughout central and eastern Europe which has been held by many notable people, including:
Hi
I am struggling to justify
D(x-y) \approx e^{-i m t} as t \rightarrow \infty
from
\int dE \sqrt{E^2-m^2} e^{-i E t} .
I thought I might get some insight from discretizing, as
e^{-i m t} \sum_{n=0}^{\infty} \epsilon \sqrt{ n \epsilon ( 2 m + n \epsilon ) } e^{-i...
Here is a list of questions that have been posted in the past concerning Peskin & Schroeder, An Introduction to Quantum Field Theory. If you have a question about the book, you can look here first to see if it has already been answered. One caveat, sometimes the page numbering that I used can be...
Hi,
May you please asdvise me where in Peskin Schroeder it is described how to derive 1/r potential for electrodynamics... (I mean from quantum field point of view)
Thanks
Hey!
I am stuck at a passage in the QFT book of Peskin & Schroeder and I need your help :)
It is about page 698, last break. The sentence is:
"At long wavelength, the Goldstone bosons become infinitesimal symmetry rotations of the vacuum, Q |0> , where Q is the global charge associated...
Hello,
In "An Introduction to Thermal Physics" Schroeder goes to deduce that for any quasi-static process: W = -PdV (p.21), and then on page 112, with the help of dE = Q + W (= first law of Td.) and dE = TdS - PdV (= the Td. identity), he deduces that Q = TdS for ALL quasi-static processes...
Hey! I have a problem with problem 5.6 (b) from Peskin + Schroeder. Maybe I just don't see how it works, but I hope somebody can help me!
Homework Statement
We are asked to calculate the amplitude for the annihilation of a positron electron pair into two photons in the high-energy limit. The...
Hey!
I need some help for problem 5.6 (b) in Peskin + Schroeder QFT. I can't get rid of the term including three gamma matrices in my amplitude.
I get two terms of the form:
\frac{-\gamma^{\nu}*\slash{k_2}*\gamma^{\mu} + 2\gamma^{\nu}p_1^{\mu}}{-2*p_1*k_2}
and the same with k_1 <->...
Hi there.
I've just finished reading chapter 2 of Peskin and Schroeder, and I managed to follow all of their calculations - with one exception:
Homework Statement
I'm not sure how P&S arrive at the integral in equation (2.52) (page 27) from the previous step in the calculation of D(x-y)...
Hi everyone
I am trying to get equation 4.29 of Peskin and Schroeder from equation 4.28. This is what I did
|\Omega\rangle = \lim_{T\rightarrow\infty(1-i\epsilon)}\left(e^{-iE_{0}(t_{0}-(-T))}\langle\Omega|0\rangle\right)U(t_0, -T)|0\rangle
Take the Hermitian Adjoint of both sides.
\langle...
Hi again everyone,
I have some doubts about the path integral expressions given in Section 9.1 of Peskin and Schroeder (pg 281 and 282).
For a Weyl ordered Hamiltonian H, the propagator has the form given by equation 9.11, which reads
U(q_{0},q_{N};T) = \left(\prod_{i,k}\int dq_{k}^{i}\int...
In equation 2.23 we have
\phi = \frac{1}{\sqrt{2\omega}}(a + a^{\dagger})
So how come equation 2.25 is
\phi(x) = \int{\frac{d^3p}{(2\pi)^3}\frac{1}{\sqrt{2\omega_p}}(a_pe^{ipx} + a_p^{\dagger}e^{-ipx})}
And not \phi(x) = \int{\frac{d^3p}{(2\pi)^3}\frac{1}{\sqrt{2\omega_p}}(a_p +...
Homework Statement
I’m trying to learn Feynman diagrams from Peskin and Schroeder. I’m stuck right now on page 91-93, especially about constant factors and symmetry factors. Equation 4.44 and the two constants 3 and 12 in it make perfect sense to me. The trouble starts with 4.45. I understand...
Dear PF,
I have one question form Peskin Schroeder...could you pls help me
It is very simple question...
Since I don't know how to write formulas here I put my question in attachment.
Thank you very much.
Sorry for bothering...
How does righthand side of formula 5.94 is derived from its left handside after some approximation?
Probably it is very simple question but I could't get that expression:confused:
Thank u very much
I'm still pretty new to QFT, so forgive me if I have made a ridiculous mistake.
I've been learning QFT from Peskin and Schroeder mostly but decided to read Ryder recently and I have just come across an amazing result (in my opinion) in Chapter 3.
Ryder basically shows that the electromagnetic...
Gentlemen,
Could you help me please, I am sure it is not even worthy of your attention, but anyway...
In Peskin, Schroeder - from expresion <0|\phi(x)\phi(y)|0> survives <0|a_p a_q^\dag|0> so it creates one-particle state |q> at position y and another one-particle state | p> at postion...
would someone mind opening his/her beloved P&S and help me out..
on p.20 it says if we expand the classical Klein-Gordon field in Fourier (momentum) space, we arrive at equation 2.21...why is that?
gracias
Greetings--I have a few questions from An Introduction to Quantum Field Theory by Peskin and Schroeder.
Note: I'm not sure how to construct the contraction symbol using \LaTeX, so instead I will use the following cumbersome convention: \overbrace{\psi(x)\overline{\psi(y)}}=S_F(x-y), they...
I am unsure if this is the proper forum for this, since it is not actually homework... but here goes anyway.
I am trying to Prove Peskin and Schroeder equation 2.33( the second equal sign)
P=-\int d^3 x \pi (x) \nabla \phi (x) = \int \frac{d^3 x}{(2 \pi)^3} p a^{\dagger}_p a_p
so...