Saturation Physics at Forward Rapidity at RHIC
... A brief review of Saturation/Color Glass Physics Hadron production in p(d)A collisions: going from mid- to forward rapidity at RHIC, transition from Cronin enhancement to suppression. Open questions: what needs to be measured? Di-leptons in p(d)A. Back-to-back jet correlations. Is suppression ...
... A brief review of Saturation/Color Glass Physics Hadron production in p(d)A collisions: going from mid- to forward rapidity at RHIC, transition from Cronin enhancement to suppression. Open questions: what needs to be measured? Di-leptons in p(d)A. Back-to-back jet correlations. Is suppression ...
e3010012
... The New Extended Scale Relativity Theory has already allow us to derive, from first principles, the String Uncertainty Relations, corrections thereof, and the precise connection between the Regge trajectory behaviour of the string spectrum and the area quantization. The full blown infinite-dimension ...
... The New Extended Scale Relativity Theory has already allow us to derive, from first principles, the String Uncertainty Relations, corrections thereof, and the precise connection between the Regge trajectory behaviour of the string spectrum and the area quantization. The full blown infinite-dimension ...
Lagrange`s equations of motion in generalized coordinates
... 1,2,3 , represents either x, y, or z depending on the value of i . The index α will be used to identify quantities associated with a given particle when using Cartesian coordinates. For example, the position vector for particle α is given by rα, and its kinetic energy Tα ...
... 1,2,3 , represents either x, y, or z depending on the value of i . The index α will be used to identify quantities associated with a given particle when using Cartesian coordinates. For example, the position vector for particle α is given by rα, and its kinetic energy Tα ...
The Quantum Hall Effect: Novel Excitations and Broken Symmetries
... In the so-called integer quantum Hall effect (IQHE) discovered by von Klitzing in 1980, the quantum number ν is a simple integer with a precision of about 10−10 and an absolute accuracy of about 10−8 (both being limited by our ability to do resistance metrology). In 1982, Tsui, Störmer and Gossard ...
... In the so-called integer quantum Hall effect (IQHE) discovered by von Klitzing in 1980, the quantum number ν is a simple integer with a precision of about 10−10 and an absolute accuracy of about 10−8 (both being limited by our ability to do resistance metrology). In 1982, Tsui, Störmer and Gossard ...
Quantum Complementarity for the Superconducting Condensate and the Resulting Electrodynamic Duality. Abstract
... which one intends to measure ’the position of the electron’ [ read ’the phase of the superconductor’], otherwise these words have no meaning [3].” Today we might say that when we interpret experiments with quantum mechanics, we use a semi-classical approach and this approach requires that the quanti ...
... which one intends to measure ’the position of the electron’ [ read ’the phase of the superconductor’], otherwise these words have no meaning [3].” Today we might say that when we interpret experiments with quantum mechanics, we use a semi-classical approach and this approach requires that the quanti ...
Introduction to Quantum Entanglement
... experiment of Einstein, Podolsky and Rosen was as follows. If we consider a system of two particles in state |φ− i = √12 (|01i − |10i), then the measurement made on the first particle has an impact to a outcome on the second particle. After measurement of the first subsystem, the first particle is i ...
... experiment of Einstein, Podolsky and Rosen was as follows. If we consider a system of two particles in state |φ− i = √12 (|01i − |10i), then the measurement made on the first particle has an impact to a outcome on the second particle. After measurement of the first subsystem, the first particle is i ...
Realization of quantum error correction
... described and implemented here (see Fig. 1) can not be obtained by application of the superposition principle to a classical errorcorrection code. It is a stabilizer code15 with stabilizer group generators {ZZX, ZXZ}. These generators are tensor products of Pauli operators (X ¼ j x, Z ¼ j z) operati ...
... described and implemented here (see Fig. 1) can not be obtained by application of the superposition principle to a classical errorcorrection code. It is a stabilizer code15 with stabilizer group generators {ZZX, ZXZ}. These generators are tensor products of Pauli operators (X ¼ j x, Z ¼ j z) operati ...
Quantum Theory on Genome Evolution
... In the quantum phase evolution the discreteness of quantum state and the ground-state wave function of avian genome are deduced. New species production are calculated by the quantum transition between discrete quantum states and based on the calculations the rapid post-Cretaceous radiation of neoavi ...
... In the quantum phase evolution the discreteness of quantum state and the ground-state wave function of avian genome are deduced. New species production are calculated by the quantum transition between discrete quantum states and based on the calculations the rapid post-Cretaceous radiation of neoavi ...
I am grateful to Mike Weismann for guiding much of this discussion
... measurement provided the link between the classical physical world and a quantum mechanical interpretation, a complete treatment was taken as demanding a formal description of the evolution between states accessible to measurement. The initiating and final states were accessible, but the evolving wa ...
... measurement provided the link between the classical physical world and a quantum mechanical interpretation, a complete treatment was taken as demanding a formal description of the evolution between states accessible to measurement. The initiating and final states were accessible, but the evolving wa ...
Relations Between Physical Constants
... is adequate for the ergodic concept, according to which the spatial and time spreads are equivalent aspects of a manifold. So, this isomorphism shows that realization of the object A as a configuration (a form of its real existence) proceeds from the objective probability of the existence of this fo ...
... is adequate for the ergodic concept, according to which the spatial and time spreads are equivalent aspects of a manifold. So, this isomorphism shows that realization of the object A as a configuration (a form of its real existence) proceeds from the objective probability of the existence of this fo ...
Quantum path-integral study of the phase diagram and isotope
... diagram of neon are based either on perturbational methods using the Wigner-Kirkwood expansion of the quantum partition function in powers of ~, or on computer simulations using the path integral (PI) formulation of statistical mechanics. We are not aware of PI simulations of isotopic effects in the ...
... diagram of neon are based either on perturbational methods using the Wigner-Kirkwood expansion of the quantum partition function in powers of ~, or on computer simulations using the path integral (PI) formulation of statistical mechanics. We are not aware of PI simulations of isotopic effects in the ...
No 7 Glossary
... -B-Ccarrier particle In particle processes, the forces are described as due to the exchange of fundamental particles, called "force carriers"; each type of force is associated with a different type of carrier particle. The carrier particles are what, on a microscopic level, transmit (or, as we say, ...
... -B-Ccarrier particle In particle processes, the forces are described as due to the exchange of fundamental particles, called "force carriers"; each type of force is associated with a different type of carrier particle. The carrier particles are what, on a microscopic level, transmit (or, as we say, ...
(pdf)
... The construction of the universal cover gives Spin(n) as the group of all rotation paths, up to homotopy, of a rigid body with a point fixed. It follows that Spin(n) is the group of all continuous rotation paths, up to homotopy, of a rigid body with a point fixed. So we have a complete description, ...
... The construction of the universal cover gives Spin(n) as the group of all rotation paths, up to homotopy, of a rigid body with a point fixed. It follows that Spin(n) is the group of all continuous rotation paths, up to homotopy, of a rigid body with a point fixed. So we have a complete description, ...
Document
... If a measurement of position of a particle is made with precision Δx and a simultaneous measurement of linear momentum is made with precision Δp, then the product of the two uncertainties can never be smaller than h/4 ...
... If a measurement of position of a particle is made with precision Δx and a simultaneous measurement of linear momentum is made with precision Δp, then the product of the two uncertainties can never be smaller than h/4 ...
PX430: Gauge Theories for Particle Physics
... The field Ψ is referred to as a doublet, since it contains two fields. More generally, if we mix together an arbitrary number of fields, we describe Ψ as a multiplet. A 2 × 2 unitary matrix has four free parameters, so consequently we can, quite generally, write ...
... The field Ψ is referred to as a doublet, since it contains two fields. More generally, if we mix together an arbitrary number of fields, we describe Ψ as a multiplet. A 2 × 2 unitary matrix has four free parameters, so consequently we can, quite generally, write ...
Variational Principles and Lagrangian Mechanics
... integral of T − V , are precisely the curves obeying Newton’s second law. Now I would like to examine this result from a more general perspective. To begin, notice that the Lagrangian is a formula for constructing from any given curve x = x(t) a function of time which can be integrated. This formula ...
... integral of T − V , are precisely the curves obeying Newton’s second law. Now I would like to examine this result from a more general perspective. To begin, notice that the Lagrangian is a formula for constructing from any given curve x = x(t) a function of time which can be integrated. This formula ...
