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... 1. 2 Rutherford's gold foil experiment The scattering of alpha particles () by a thin metal foil: The source of alpha particles: a radioactive element (Ra)  alpha particles are scattered by the gold foil. Result: The atom has a nucleus; a very small, very dense structure (10-14 m in diameter; 99. ...
Quantum Geometry: a reunion of Physics and Math
Quantum Geometry: a reunion of Physics and Math

Part (a): Matrix Elements
Part (a): Matrix Elements

... respectively, and the center of mass energy s = 4E 2 . There are two distinguisable polarization vectors for each photon, namely µ (1) = (0, 1, i, 0) µ (2) = (0, 1, −i, 0) . In order to compute the sum, I will complete the sum for one outgoing photon and then generalize to N outgoing photons. For ...
Chapter 27
Chapter 27

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6. Quantum Mechanics II

... ( x, t )  Aei ( kxwt )  A[cos(kx  wt )  i sin(kx  wt )] which is a sine wave moving in the x direction. Notice that, unlike classical waves, we are not taking the real part of this function.  is, in fact, complex. In general, the wave function is complex. But the physically measurable quanti ...
Atomic Emission Spectra, Electron Configuration, Periodicity
Atomic Emission Spectra, Electron Configuration, Periodicity

... We cannot find an electron even if it is behaving as a particle. The subatomic particles are so small that light reflecting off of them will cause their trajectory to change. ...
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Elementary Treatment The ground state of hydrogen atom has been

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The exotic world of quantum matter
The exotic world of quantum matter

... • Felix Bloch (1928) ; Born,Oppenheimer (1927): Band structure of the energy spectrum of electrons in crystals Interaction with lattice vibrations ...
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Tessellated interpretation of Quantum world

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Bohr`s atomic model

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An electron model with elementary charge

... 6. Summary and conclusion As being stated earlier [2, 3], the present electron model is for a nonzero net electric charge forced is to have the character of a point-charge-like geometry. Here the “infinity” of a divergent generating function is balanced by the “zero” of a shrinking characteristic ra ...
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Final Exam Problem Set

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Atomic Structure - Winona State University

... Line Spectra and the Bohr Model Limitations of the Bohr Model • Can only explain the line spectrum of hydrogen adequately. • Can only work for (at least) one electron atoms. • Cannot explain multi-lines with each color. • Electrons are not completely described as small particles. • Electrons can ha ...
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Physics 228 Today: Atomic Structure Bohr Model of H Atom

Transition state theory and its extension to include quantum
Transition state theory and its extension to include quantum

... “In view of [its] success, it is unfortunate that the theory [TST] does not enjoy a better understanding and confidence among non-specialists. Some of this difficulty can be traced to the rather unconvincing derivations of the [TST] expression for the rate constant which are found in many physical c ...
quantum mechanics departs from classical mechanics primarily at
quantum mechanics departs from classical mechanics primarily at

DeBroglie Hypothesis
DeBroglie Hypothesis

... Different situations for the electron, like being in the hydrogen atom, will show up in Schrodinger’s Equation in the PE part. Different PE functions (like PE = -ke2/r for the hydrogen atom) will cause the solution to Schrodinger’s equation to be different, just like different PE functions in the no ...
Questions to Chapter 1 of book Quantum Computation and Quantum
Questions to Chapter 1 of book Quantum Computation and Quantum

... What is quantum electrodynamics? What would happen if cloning were possible. Give one example. What is Universal Turing Machine? Give an example of Turing machine. Formulate Church-Turing Thesis What is Moore’s Law and how it is related to quantum computing? What are efficient and inefficient algori ...
Chapter 4 Key Terms - Lower Cape May Regional School District
Chapter 4 Key Terms - Lower Cape May Regional School District

... atomic number - the number of protons in the nucleus of an atom average atomic mass - the weighted average of the masses of all naturally occurring isotopes of an element mass number - the total number of protons and neutrons in the nucleus of an atom isotopes - any atoms having the same number of p ...
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Knowing the subshells of an electron shell

... Knowing the subshells of an electron shell Fill in the information missing from this table: Some electron shells shell subshells ...
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Multi-electron Atoms

... The capacities of these three sub-shells sum to a total of 18 electrons for the shell. The next inert gas, after neon, is argon (Z = 18). It has full K- and L-shells but only eight electrons in its M-shell corresponding to filled 3S and 3P sub-shells. The energy of the N-shell (n = 4) is close to th ...
Homework 3
Homework 3

... where a = 1.8 µm, b = 0.1 µm, and L = 0.8 µm. (a) Draw the energy band diagram for the 0 ≤ x ≤ L region specifically showing Ec, EF, Ei, and Ev on your diagram. Explain how you arrived at your diagram. (b) Make a sketch of the ξ-field inside the region as a function of position, and compare the valu ...
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wave-particle duality

Student - Davison Chemistry Website
Student - Davison Chemistry Website

... B. Max Planck (early 1858 – 1947) – German Physicist a. Proposed __________________________________ which says that energy is given off in little packets or particles called ___________________ which are based on the particle nature of light. ...
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Quantum electrodynamics



In particle physics, quantum electrodynamics (QED) is the relativistic quantum field theory of electrodynamics. In essence, it describes how light and matter interact and is the first theory where full agreement between quantum mechanics and special relativity is achieved. QED mathematically describes all phenomena involving electrically charged particles interacting by means of exchange of photons and represents the quantum counterpart of classical electromagnetism giving a complete account of matter and light interaction.In technical terms, QED can be described as a perturbation theory of the electromagnetic quantum vacuum. Richard Feynman called it ""the jewel of physics"" for its extremely accurate predictions of quantities like the anomalous magnetic moment of the electron and the Lamb shift of the energy levels of hydrogen.
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