1 = A
... The simplest physical realization of SU(4) symmetry group is a two-well potential with one electron inside. Electron is characterized by spin with two projections (up and down) and its position in the wells (left and right). Both quantum numbers are realized by means of Pauli matrices σ and τ (spin ...
... The simplest physical realization of SU(4) symmetry group is a two-well potential with one electron inside. Electron is characterized by spin with two projections (up and down) and its position in the wells (left and right). Both quantum numbers are realized by means of Pauli matrices σ and τ (spin ...
Eavesdropping of two-way coherent-state quantum cryptography via gaussian quantum cloning machines
... choices of the reference β and the signal α are two independent processes. As a consequence, Eve has to extract information on both the reference β and the total displacement α + β in order to access Alice’s encoding α (this is actually true because the attack is disjoint). Let us consider two diffe ...
... choices of the reference β and the signal α are two independent processes. As a consequence, Eve has to extract information on both the reference β and the total displacement α + β in order to access Alice’s encoding α (this is actually true because the attack is disjoint). Let us consider two diffe ...
1210.0414v1
... entanglement in this model, revealing a connection between the different phases of entanglement and the energy level crossings in the ground state of the system [11]. We demonstrate here that not only the negativity but also the non-classical correlations of the system experience two sharp transitio ...
... entanglement in this model, revealing a connection between the different phases of entanglement and the energy level crossings in the ground state of the system [11]. We demonstrate here that not only the negativity but also the non-classical correlations of the system experience two sharp transitio ...
The quantum measurement problem, the role of the observer and
... When two systems are thus entangled, they are like psycho twins, even if they move apart, they are never really separate: whatever is done to one of them instantly affects the other, however far it may be. This is one of the strangest and most powerful notions of quantum physics (it is the notion wh ...
... When two systems are thus entangled, they are like psycho twins, even if they move apart, they are never really separate: whatever is done to one of them instantly affects the other, however far it may be. This is one of the strangest and most powerful notions of quantum physics (it is the notion wh ...
6pp
... Quantum Mechanics • Quantum mechanics is a probabilistic theory, and it is this randomness that places limitations on the accuracy of characterizing a system. • Let us consider a particle, say an electron, moving through space. We describe the electron's motion in terms of its position and momentum. ...
... Quantum Mechanics • Quantum mechanics is a probabilistic theory, and it is this randomness that places limitations on the accuracy of characterizing a system. • Let us consider a particle, say an electron, moving through space. We describe the electron's motion in terms of its position and momentum. ...
Δk/k
... In the Bohr model, this quantization may pictorially be linked to the requirement that the rotating particle must form a standing matter wave: Moreover, as the Stern-Gerlach effect shows (and as the Dirac equation describes), particles may carry spin angular momentum s, quantized to s s(s 1) , ...
... In the Bohr model, this quantization may pictorially be linked to the requirement that the rotating particle must form a standing matter wave: Moreover, as the Stern-Gerlach effect shows (and as the Dirac equation describes), particles may carry spin angular momentum s, quantized to s s(s 1) , ...
Quantum Hall trial wave functions and CFT
... does not provide an understanding of the fractional quantum Hall effect; there seems no reason why there should be a gap or a mobility gap at fractional ν. In order to understand the fractional effect, one has to take the interactions between the electrons into account. ...
... does not provide an understanding of the fractional quantum Hall effect; there seems no reason why there should be a gap or a mobility gap at fractional ν. In order to understand the fractional effect, one has to take the interactions between the electrons into account. ...
QUIZ
... b. The Orbital Quantum Number is the shape of the electrons orbital c. The Magnetic Quantum Number is the electrons three dimensional position in space d. The Spin Quantum Number is the direction of the electrons spin 43. I listed the first four orbital shapes for the orbital quantum number. What ar ...
... b. The Orbital Quantum Number is the shape of the electrons orbital c. The Magnetic Quantum Number is the electrons three dimensional position in space d. The Spin Quantum Number is the direction of the electrons spin 43. I listed the first four orbital shapes for the orbital quantum number. What ar ...
DeBroglie Hypothesis
... This equation can also usually be solved by separation of variables, and when applying the boundary conditions (for x, y and z) we usually get THREE QUANTUM NUMBERS (just like we got 1 quantum number in the 1-D case). These quantum numbers come out of the theory rather than being put into the theory ...
... This equation can also usually be solved by separation of variables, and when applying the boundary conditions (for x, y and z) we usually get THREE QUANTUM NUMBERS (just like we got 1 quantum number in the 1-D case). These quantum numbers come out of the theory rather than being put into the theory ...