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11 Selection Postulates and Probability Rules in the Problem of
11 Selection Postulates and Probability Rules in the Problem of

Effective field theory methods applied to the 2-body
Effective field theory methods applied to the 2-body

... showing that in this class of gauges all gravity components satisfy a wave-like equation. However we will see later in this section that working with gauge invariant variables (though non-local) shows that only 2 degrees of freedom are physical and radiative, 4 more are physical and non-radiative an ...
Overview of Quantum Computing
Overview of Quantum Computing

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PDF

Lecture I: Collective Excitations: From Particles to Fields Free Scalar
Lecture I: Collective Excitations: From Particles to Fields Free Scalar

Emergent quasicrystals in strongly correlated systems
Emergent quasicrystals in strongly correlated systems

Pauli Exclusion Principle, the Dirac Void and the Preponderance of
Pauli Exclusion Principle, the Dirac Void and the Preponderance of

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Template

Nuclear and Particle Physics - Lecture 11 Parity and charge
Nuclear and Particle Physics - Lecture 11 Parity and charge

SEMICLASSICAL AND LARGE QUANTUM NUMBER LIMITS
SEMICLASSICAL AND LARGE QUANTUM NUMBER LIMITS

... with d < −2 can support at most a finite number of bound states and the limit of (infinitely) large quantum numbers cannot be taken in the bound state regime. The semiclassical limit can be reached, however, e.g., by taking the limit of large potential strengths, see (3). When −2 < d < 0, large ener ...
Giovannini, D., Romero, J., Leach, J., Dudley, A, Forbes, A, and
Giovannini, D., Romero, J., Leach, J., Dudley, A, Forbes, A, and

... entanglement of high-dimensional states provides implementations of QKD that are more tolerant to eavesdropping and can improve the bit rate in other quantum communication protocols [23–28]. One of the advantages of OAM is the ability to access d-dimensional subspaces [29], for each of which we can ...
New constructions for Quantum Money
New constructions for Quantum Money

A Matrix Realignment Method for Recognizing Entanglement
A Matrix Realignment Method for Recognizing Entanglement

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Bohr`s Atomic Model and Paraconsistent Logic
Bohr`s Atomic Model and Paraconsistent Logic

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ECE2 The Second Paradigm Shift Chapter Five

LHC Theory Lecture 1: Calculation of Scattering Cross Sections
LHC Theory Lecture 1: Calculation of Scattering Cross Sections

Quantum Theory: a Pragmatist Approach
Quantum Theory: a Pragmatist Approach

... went through are typically alleged to be “meaningless”3. The secondary role of the quantum state is to offer guidance on the legitimacy and limitations of descriptive claims about a physical situation. The key idea here is that even assuming unitary evolution of the quantum state of system and envir ...
BARRIER PENETRATION AND INSTANTONS J. ZINN - IPhT
BARRIER PENETRATION AND INSTANTONS J. ZINN - IPhT

An Introduction to Quantum Cosmology
An Introduction to Quantum Cosmology

Superconducting Circuits and Quantum Computation T. P. Orlando
Superconducting Circuits and Quantum Computation T. P. Orlando

... particularly promising feature of using superconducting technology is the potential of developing highspeed, on-chip control circuitry with classical, high-speed superconducting electronics. The picosecond time scales of this electronics means that the superconducting qubits scan be controlled rapid ...
Fuzzy topology, Quantization and Gauge Fields
Fuzzy topology, Quantization and Gauge Fields

Pairs of Pants, Pochhammer Curves and L2 - Invariants
Pairs of Pants, Pochhammer Curves and L2 - Invariants

... As elegant as this argument may be, it throws very little light on the meaning attached to the result (1). In addition, the definitions that have been provided for these invariants (three different versions are proposed in [19], all of which coincide in Atiyah’s example) do not seem to give a hint t ...
Efficient quantum algorithms for some instances of the non
Efficient quantum algorithms for some instances of the non

Quantum Mechanics (Part II)
Quantum Mechanics (Part II)

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Quantum field theory

In theoretical physics, quantum field theory (QFT) is a theoretical framework for constructing quantum mechanical models of subatomic particles in particle physics and quasiparticles in condensed matter physics. A QFT treats particles as excited states of an underlying physical field, so these are called field quanta.In quantum field theory, quantum mechanical interactions between particles are described by interaction terms between the corresponding underlying fields.
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