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Wave Theory
Wave Theory

... equal to the sum of those that go through the left slit and those that go through the right slit. In other words, the brightness at any point should be the sum of the brightness when the right slit is blocked and the brightness when the left slit is blocked. However, it is found that blocking one sl ...
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P01-17

You obtained your required density profile data
You obtained your required density profile data

... Therefore we can calculate just the average pressure using DFT. 3)Also figures 2-7 have been plotted using the derived equation although in which the results of the local densities results of the perturbative fundamental measure density functional theory have been used. Finally, I have calculated th ...
but quantum computing is in its infancy.
but quantum computing is in its infancy.

Quantum circuits for strongly correlated quantum systems
Quantum circuits for strongly correlated quantum systems

The Unreasonable Effectiveness of Mathematics in the
The Unreasonable Effectiveness of Mathematics in the

Physics Annual Symposium 2015/16  B.Sc. (Hons)  Physics Project
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generation of arbitrary quantum states from atomic ensembles
generation of arbitrary quantum states from atomic ensembles

What are quantum states?
What are quantum states?

... variable) interpretation. 2. But it is open towards supplementing it by properties, propensities, wave functions, etc. 3. On certain conditions (locality, non-contextuality) there is no property interpretation of quantum mechanics. 4. But this does not invalidate the minimal interpretation. 5. The m ...
1 Perspectives on Quantum Reality
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... quickly spreads out so that the cat is no longer determinately alive or determinately dead. The orthodox account appears adequate only as long as we think of quantum theory instrumentally; that is, as providing an algorithm for predicting the outcomes of measurements and not as a true description of ...
Chapter 3, Lecture 1
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... Symmetry is very important in physics and especially particle physics. Symmetries are connected to conservation laws (rotational invarianceangular momentum conservation; translational invariancemomentum conservation) Transformations can be continuous or discrete e.g. translations, rotations, Lor ...
Unreasonable effectiveness of mathematics Wigner
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... What is Physics? The physicist is interested in discovering the laws of inanimate nature. In order to understand this statement, it is necessary to analyze the concept, “law of nature.” The world around us is of baffling complexity and the most obvious fact about it is that we cannot predict the fut ...
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Limits of fractality: Zeno boxes and relativistic particles

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Lecture 10 Relevant sections in text: §1.7 Gaussian state Here we

... in the product basis. The tensor product space is to be a Hilbert space. The scalar product is defined as follows. For product vectors we have hα, β|γ, δi = hα|γihβ|δi. For general vectors we expand them in a basis of product vectors and then define the scalar product via the usual linearity/anti-li ...
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From Physics to Information Theory and Back - Philsci

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How to Defeat Relativism Long Beach 2010 PROCEEDINGS of the NPA

... assigning electrical charge to elementary particles. In this way, the physical reasoning behind elementary particles interactions sunk into oblivion. It should be understood clearly, that there exists a prime difference in the way interaction forces change when the number of particles is limited and ...
Carbon – Science and Technology
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... together with the Poisson equation in the whole three dimensional domain. We observe that, unless the two GNRs are very close to each other, their Coulomb interaction is weak and their charge and potential distributions are just slightly distorted as compared to the case of isolated GNRs. This is pa ...
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From Parallel Electric and Magnetic Fields
From Parallel Electric and Magnetic Fields

... linear differential equations. This implies – by the superposition principle – that the sum of any two solutions to Maxwell's equations is yet another solution to Maxwell's equations. E.g., two beams of light pointed toward each other should simply add together their electric fields and pass right t ...
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Scalar field theory

In theoretical physics, scalar field theory can refer to a classical or quantum theory of scalar fields. A scalar field is invariant under any Lorentz transformation.The only fundamental scalar quantum field that has been observed in nature is the Higgs field. However, scalar quantum fields feature in the effective field theory descriptions of many physical phenomena. An example is the pion, which is actually a pseudoscalar.Since they do not involve polarization complications, scalar fields are often the easiest to appreciate second quantization through. For this reason, scalar field theories are often used for purposes of introduction of novel concepts and techniques.The signature of the metric employed below is (+, −, −, −).
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