The Majorana bases structure and an electrically neutral spin 1/2
... wave function must be complex-valued. It seems that real wave functions of Majorana type can be associated only with a particle without any internal electromagnetic structure. Electrical neutrality is insufficient for the particle be of the Majorana type. It should be noted that the same peculiariti ...
... wave function must be complex-valued. It seems that real wave functions of Majorana type can be associated only with a particle without any internal electromagnetic structure. Electrical neutrality is insufficient for the particle be of the Majorana type. It should be noted that the same peculiariti ...
22-1 Electric Field
... Since electric forces add by superposition, the electric field does as well. For a group of point charges: ...
... Since electric forces add by superposition, the electric field does as well. For a group of point charges: ...
Nuclear lattice model and the electronic configuration
... filled in first with the electrons and only then the orbitals of high energy are filled.”. The energy levels calculated from the hydrogenic model, or the main quantum number follows the sequence of 2n2. Only the first two entries of this quantum number sequence is consistent with the periodic sequen ...
... filled in first with the electrons and only then the orbitals of high energy are filled.”. The energy levels calculated from the hydrogenic model, or the main quantum number follows the sequence of 2n2. Only the first two entries of this quantum number sequence is consistent with the periodic sequen ...
Electric Field Strength
... In this section, measurement techniques for extremely low frequency (ELF, 3 Hz to 3 kHz) and ultralow frequency (ULF, below 3 Hz) electric fields are considered. Natural ELF fields are produced by thunderstorms, and natural ULF fields are produced by micropulsations in the earth’s magnetic field [7] ...
... In this section, measurement techniques for extremely low frequency (ELF, 3 Hz to 3 kHz) and ultralow frequency (ULF, below 3 Hz) electric fields are considered. Natural ELF fields are produced by thunderstorms, and natural ULF fields are produced by micropulsations in the earth’s magnetic field [7] ...
Quantum states in phase space • classical vs. quantum statistics
... Again, the Wigner function is bounded by 2/π, but this time it is a strictly positive function, namely a Gaussian function centred at α0 (see Fig. 7). If we recall the naive phase-space picture derived after Eq. (5.16) we see that we can associate the uncertainty area with the area determined by the ...
... Again, the Wigner function is bounded by 2/π, but this time it is a strictly positive function, namely a Gaussian function centred at α0 (see Fig. 7). If we recall the naive phase-space picture derived after Eq. (5.16) we see that we can associate the uncertainty area with the area determined by the ...
High-Temperature Superconductors: Playgrounds for Broken
... The modern Webster‘s dictionary defines superconductivity as “an electronic state of matter characterized by a) zero resistance, b) perfect diamagnetism, and c) long-range quantum mechanical order,” the last term being defined as “phase-coherence or broken-gauge symmetry.” The superconducting state ...
... The modern Webster‘s dictionary defines superconductivity as “an electronic state of matter characterized by a) zero resistance, b) perfect diamagnetism, and c) long-range quantum mechanical order,” the last term being defined as “phase-coherence or broken-gauge symmetry.” The superconducting state ...
Quantum random walks and their boundaries
... walks on Zd have analogues for duals of compact Lie groups. While it was known that the center of an algebra can often be interpreted as the Poisson boundary of a classical random walk, the boundary theory in a genuine non-commutative setting did not receive any attention until the recent works of I ...
... walks on Zd have analogues for duals of compact Lie groups. While it was known that the center of an algebra can often be interpreted as the Poisson boundary of a classical random walk, the boundary theory in a genuine non-commutative setting did not receive any attention until the recent works of I ...
Berry`s Phase
... on a collection of N parameters R = (R1 , R2 , . . . , RN ) and let R depend adiabatically on time, that is R = R(t) changes slowly with t. Furthermore, we assume that the Hamiltonian does not commute with itself at different times, [H(R(t)), H(R(t0 ))] 6= 0. Now, if the system at time t = 0 is in t ...
... on a collection of N parameters R = (R1 , R2 , . . . , RN ) and let R depend adiabatically on time, that is R = R(t) changes slowly with t. Furthermore, we assume that the Hamiltonian does not commute with itself at different times, [H(R(t)), H(R(t0 ))] 6= 0. Now, if the system at time t = 0 is in t ...
URL - StealthSkater
... formation of DC currents. Something like this might occur also in the case of acupuncture. 3. Regeneration involves de-differentiation of cells to form a blastema from which the regenerated tissue is formed. Quite early, it was learned that carcinogens induce de-differentiation of cells because of t ...
... formation of DC currents. Something like this might occur also in the case of acupuncture. 3. Regeneration involves de-differentiation of cells to form a blastema from which the regenerated tissue is formed. Quite early, it was learned that carcinogens induce de-differentiation of cells because of t ...
Exponential algorithmic speedup by quantum walk Andrew M. Childs, Richard Cleve, Enrico Deotto,
... one query, but that requires two queries on a classical computer [1]. Deutsch and Josza generalized this problem to one that can be solved exactly on a quantum computer in polynomial time, but for which an exact solution on a classical computer requires exponential time [2]. However, this problem ca ...
... one query, but that requires two queries on a classical computer [1]. Deutsch and Josza generalized this problem to one that can be solved exactly on a quantum computer in polynomial time, but for which an exact solution on a classical computer requires exponential time [2]. However, this problem ca ...
