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Effective Quantum Spin Systems with Trapped Ions
Effective Quantum Spin Systems with Trapped Ions

Critical Points in Modern Physical Theory
Critical Points in Modern Physical Theory

Quantum Theories of Mind
Quantum Theories of Mind

... crests. Where crests cancel toughs, a The Old Quantum Theory Quantum theory began in dark band is observed as at the right. 1900 when Max Planck (1858-1947) solved a problem that had baffled classical physics, the color spectrum of black body radiation. (Black body radiation is the light emitted fro ...
The Schrödinger Wave Equation
The Schrödinger Wave Equation

ap physics 1
ap physics 1

... as vectors and classify as positive or negative depending upon whether they give rise to or correspond to counterclockwise or clockwise rotation with respect to an axis. (EK 4.D.1) 6. TSW calculate the change in angular momentum given by the product of the average torque and the time interval during ...
Mathematics of Motion notes
Mathematics of Motion notes

... origin O for a frame whose basis vectors ~i, ~j, ~k are aligned with the cube’s edges emmanating form O and having length 1 m, see Fig. 1. Give the coordinates of all the cube’s vertices and its centre of mass in this frame. The vertex which we singled out as the origin has the coordinates (x, y, z) ...
Peering Inside Atoms
Peering Inside Atoms

Conspiracy Theories of Quantum Mechanics - Philsci
Conspiracy Theories of Quantum Mechanics - Philsci

Phases in noncommutative quantum mechanics on (pseudo) sphere
Phases in noncommutative quantum mechanics on (pseudo) sphere



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QUANTUM FIELD THEORY AND TOPOLOGY Contents 1
QUANTUM FIELD THEORY AND TOPOLOGY Contents 1

Quantum theory without measurement or state reduction problems
Quantum theory without measurement or state reduction problems

... previously isolated system interacts with its environment or emits photons [26]. Of course quantum theory is widely used in modeling nonisolated objects. But more must be put into the model than QTIS. This is true even at the molecular level. Consider, for example, molecular structure, essential to ...
A group-theoretical approach to the periodic table
A group-theoretical approach to the periodic table

Chapter 5 Harmonic Oscillator and Coherent States
Chapter 5 Harmonic Oscillator and Coherent States

Dyadic Tensor Notation
Dyadic Tensor Notation

... As on sheet 5 we use underlining and bold notation interchangeably. Su x notation and the summation convention are also used. Carets (^) denote unit vectors. In Sections A and B tensor ideas are used to work through some results in rigid body dynamics. You should have covered this material in IB dyn ...
A strong hybrid couple
A strong hybrid couple

Heisenberg`s original derivation of the uncertainty principle and its
Heisenberg`s original derivation of the uncertainty principle and its

... measured twice in succession in a system S, then we get the same value each time. It can be seen from the following definition of measurement due to Schrödinger given in his famous ‘cat paradox’ paper8 that von Neumann’s repeatability hypothesis was broadly accepted in the 1930s. The systematically ...
Locally compact quantum groups
Locally compact quantum groups

Quantum phase transitions in atomic gases and condensed matter
Quantum phase transitions in atomic gases and condensed matter

Second Lecture: Towards an implementation of surface hopping
Second Lecture: Towards an implementation of surface hopping

4 Newton`s Second Law of Motion
4 Newton`s Second Law of Motion

Physical Origin of Elementary Particle Masses
Physical Origin of Elementary Particle Masses

... new free (ad hoc) parameters, and a more fundamental theory should contain fewer free parameters, not more. As previously stated, the original standard model itself contains 18 free parameters, and several more if neutrinos are non-massless, most of them related to the theoretically incalculable mas ...
On Cayley graphs, surface codes, and the limits of homological
On Cayley graphs, surface codes, and the limits of homological

... by its vertex set V and its edge set E where an edge is a pair of vertices. Let r and n denote the number of vertices and edges respectively, and let the set of edges be numbered, so that it is identified with {1, . . . , n}. Identify furthermore subsets of edges with their characteristic vectors in ...
Matrices, transposes, and inverses
Matrices, transposes, and inverses

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Symmetry in quantum mechanics

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