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Quantum Information and Quantum Computation
Quantum Information and Quantum Computation

F2004
F2004

h h mv p =
h h mv p =

About possible extensions of quantum theory
About possible extensions of quantum theory

... no doubt that a theory completing quantum mechanics by controllable hidden variables which (by themselves or used in addition to the state vector) determine the outcomes of all conceivable observables, allows faster than light communication between observers. But when, as in the case of Bohmian mech ...
Atomic Theory - Relativistic quantum dynamics of ions and beams
Atomic Theory - Relativistic quantum dynamics of ions and beams

Lecture 17 Chapter 29 Magnetic Fields
Lecture 17 Chapter 29 Magnetic Fields

ME 241/ BME 270
ME 241/ BME 270

spin liquids - IPhT
spin liquids - IPhT

Broken symmetry revisited - Homepages of UvA/FNWI staff
Broken symmetry revisited - Homepages of UvA/FNWI staff

Niels Bohr`s Philosophy of Quantum
Niels Bohr`s Philosophy of Quantum

Quantum Mirror Symmetry for Borcea
Quantum Mirror Symmetry for Borcea

Multiphoton antiresonance M. I. Dykman and M. V. Fistul
Multiphoton antiresonance M. I. Dykman and M. V. Fistul

... model of a nonlinear oscillator in a resonant field. Examples range from laser-induced dissociation of molecules1 to recently studied hysteresis in resonantly driven Josephson junctions2,3 and nanomechanical resonators.4 The generality of the oscillator as a model system and the current interest in ...
Quantum optimal control theory applied to transitions in
Quantum optimal control theory applied to transitions in

... Quantum optimal control theory is applied to control electric dipole transitions in a real multilevel system. The specific system studied in the present work is comprised of a multitude of hyperfine levels in the electronic ground state of the OH molecule. Spectroscopic constants are used to obtain ...
The CPT Theorem
The CPT Theorem

Quantum rotor and identical bands in deformed nuclei
Quantum rotor and identical bands in deformed nuclei

chapter-1 overview: contrasting classical and quantum mechanics
chapter-1 overview: contrasting classical and quantum mechanics

... with the general principles of relativity. It was found that the Maxwell equations were already intrinsically harmonious with the principles of relativity (as postulated by Einstein) and rather Newton’s classical mechanics laws had to be modified. The corresponding correction, it turns out, was rath ...
atomic theory
atomic theory

Quantization of the Free Electromagnetic Field: Photons and
Quantization of the Free Electromagnetic Field: Photons and

- Philsci
- Philsci

Here
Here

... an action on K-theory. In particular, the K-theoretic action is linear over KG (pt) = Rep(G), the ring of finite dimensional representations of G, and any monodromy operator can be written as a matrix with entires in KG (pt). Under the character map to cohomology, an element V ∈ KG (pt) is quite lit ...
MATH 304 Linear Algebra Lecture 16b: Euclidean structure in R
MATH 304 Linear Algebra Lecture 16b: Euclidean structure in R

Chapter 9. Electrons in magnetic fields
Chapter 9. Electrons in magnetic fields

- Philsci
- Philsci

Single-electron tunneling in the fractional quantum Hall effect regime∗
Single-electron tunneling in the fractional quantum Hall effect regime∗

e - Instituto de Física Facultad de Ciencias
e - Instituto de Física Facultad de Ciencias

... Up to know, the EM field has no dynamics. This is introduced in a natural way by the gauge invariant field EM tensor ...
< 1 ... 196 197 198 199 200 201 202 203 204 ... 358 >

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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