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Luttinger liquids and composite fermions in nanostructures: what is
Luttinger liquids and composite fermions in nanostructures: what is

... Experiments on semiconductor nanostructures should be able to distinguish between CLL and FL theories of fractional edge states. The first experiment of this kind was performed by Milliken et al. [14] on a device with a disordered constriction. The results obtained were consistent with the predictio ...
UNIVERSITY OF CALICUT Scheme and Syllabus for 2010 M.Sc. (Physics) Programme(CSS)
UNIVERSITY OF CALICUT Scheme and Syllabus for 2010 M.Sc. (Physics) Programme(CSS)

Computability and physical theories - UCSB Physics
Computability and physical theories - UCSB Physics

... issues as efficiency or speed. Fix some finite character set, e.g., the standard one of 256 characters. By a string, we mean a finite sequence of characters. Thus, while each string is itself finite, there is no overall upper limit to the allowed lengths of strings. The computer is to have access to ...
Five ways to the nonresonant dynamic Stark effect
Five ways to the nonresonant dynamic Stark effect

What determines the structure of quantum physics?
What determines the structure of quantum physics?

M.Sc. CCSS 2010
M.Sc. CCSS 2010

... M.Sc. CCSS 2010 University Physics Department Council (DC) recommended to impliment the same modality to CCSS as that of CSS of affiliated colleges. However, as a first step the PG board recommends to impliment only ...
ppt
ppt

Could Inelastic Interactions Induce Quantum Probabilistic Transitions?
Could Inelastic Interactions Induce Quantum Probabilistic Transitions?

Coherent interaction of spins induced by thermal bosonic
Coherent interaction of spins induced by thermal bosonic

... Xj = k gk eik·rj (ak + a−k be generalized to include all the projections of the spin [21], and we give some illustrative numbers for such a calculation below. Our emphasis here is on comparing the relative importance of the coherent vs. noise effects of a given bosonic bath in the two-qubit dynamics ...
15 The Quantum Atom
15 The Quantum Atom

... I chose these because I consider them some of the most (if not the most) important topics in physics and chemistry. If you understand these areas, you’ve got a good handle on a lot of science. They also happen to be some of the most interesting, in my humble opinion. These four key topics are broad, ...
Presentism and Quantum Gravity
Presentism and Quantum Gravity

Slide 1
Slide 1

... b) The model of quasifree quarks and the laws of scaling at high energies Experiments, in which inclusive reactions were studied at high energies and momentum transfers, and the scaling regularities revealed, as well as their theoretical investigation, have extended our comprehension of the nature ...
Regular and irregular semiclassical wavefunctions
Regular and irregular semiclassical wavefunctions

... (I, have the de Broglie wavelength h / [ 2 m ( E- V(q))]1’2. Now, however, the oscillations near q are statistically isotropic, even close to the anticaustics. The autocorrelation function is not by itself sufficient to determine all statistical properties of cc/. However it is likely that for stoch ...
84, 085123 (2011)
84, 085123 (2011)

Quantum Process Tomography: Theory and Experiment
Quantum Process Tomography: Theory and Experiment

2001. (with Gordon Belot) Pre-Socratic Quantum Gravity. In Physics
2001. (with Gordon Belot) Pre-Socratic Quantum Gravity. In Physics

... the general covariance of general relativity is responsible for many of the thorniest technical and conceptual problems in their field.1 In particular, it is sometimes alleged that one can trace to this single source a variety of deep puzzles about the nature of time in quantum gravity, deep disagre ...
The Power of Quantum Advice
The Power of Quantum Advice

... Given an n-qubit state  and parameters m,, there exists a local Hamiltonian H on poly(n,m,1/) qubits (e.g., a sum of 2qubit interactions) for which the following holds: For any ground state | of H, and any binary measurement E on  performed by a circuit with ≤m gates, there’s an efficient meas ...
Driven Problems in Quantum and Classical Mechanics with Floquet
Driven Problems in Quantum and Classical Mechanics with Floquet

... there are tools to make qualitative statements about their general behaviour. In this paper, various problems, both with and without analytical solutions, in both classical and quantum mechanics, will be examined and their general behaviours indentified with the help of Floquet theory. Floquet multi ...
implications of quantum logic to the notion of transcendence
implications of quantum logic to the notion of transcendence

Escher`s Tessellations: The Symmetry of Wallpaper Patterns III
Escher`s Tessellations: The Symmetry of Wallpaper Patterns III

Simple, Complex, Super-complex Systems
Simple, Complex, Super-complex Systems

... necessarily invoking any so-called ‘vitalism’. In the mechanistic-- automaton-like, or ‘linear’ order of things or processes, the world is regarded as being made, or constituted, of entities which are outside of each other, in the sense that they exist independently in different regions of space (an ...
Do not mess with time: Probing faster than light travel and
Do not mess with time: Probing faster than light travel and

1.8 Introduction to Linear Transformations
1.8 Introduction to Linear Transformations

... A transformation T is linear if: i. Tu + v  = Tu +Tv  for all u, v in the domain of T. ii. Tcu =cTu  for all u in the domain of T and all scalars c. Every matrix transformation is a linear transformation. ...
1 Why do we need position operator in quantum theory?
1 Why do we need position operator in quantum theory?

Identical Quantum Particles and Weak Discernibility - Philsci
Identical Quantum Particles and Weak Discernibility - Philsci

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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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