Spin Bogoliubov Transformation

  1. PDF Mixed-Spin Pairing Condensates in Heavy Nuclei.
  2. Physical description of spin wave theory and Bogoliubov.
  3. Spin bogoliubov transformation.
  4. Diagonalization: Bogoliubov transform (see BCS theory) u v.
  5. What are the physical significance of Bogoliubov transformation?.
  6. Quantum mechanics - Bogoliubov-Valatin transformation generalisation.
  7. BCS Theory: Bogoliubov Transformation for Fermions.
  8. Bogoliubov transformation spin wave - Strikingly.
  9. Bogoliubov transformation | Detailed Pedia.
  10. (PDF) A step-by-step Bogoliubov transformation method for.
  11. ON SPIN-STATISTICS AND BOGOLIUBOV TRANSFORMATIONS IN FLAT.
  12. Quantum mechanics - Bogoliubov transformation is not unitary.
  13. Holstein–Primakoff and Bogoliubov transformation - 知乎.
  14. Bogoliubov transformation | Physics Forums.

PDF Mixed-Spin Pairing Condensates in Heavy Nuclei.

The Green-function technique, termed the irreducible Green functions (IGF) method, that is a certain reformulation of the equation-of motion method for double-time temperature dependent Green functions (GFs) is presented. Apr 20, 2016 · $\begingroup$ So it goes exactly like for the spin, say you will have a $\sigma$ su(2) algebra for spin, a $\tau$ su(2) algebra for the particle-hole and a $\Sigma$ (for your s) su(2) algebra for conduction and valence band..

Physical description of spin wave theory and Bogoliubov.

. The Federbush, massless Thirring and continuum Ising models and related integrable relativistic quantum field theories are studied. It is shown that local and covariant classical field operators exist that generate Bogoliubov transformations of the annihilation and creation operators on the Fock spaces of the respective models.

Spin bogoliubov transformation.

Thermal equilibrium. Others rest on the specific structure of the model (spin system, simple cubic lattice, nearest neighbor coupling etc.) and have limited applicability. Our concern here will be with general estimates of the type used in [1-4]. One of these estimates will turn out to be an improved version of Bogoliubov's inequality. The stationary phase technique is used to calculate asymptotic formulae for SO(4) Relativistic Spin Networks. For the tetrahedral spin network this gives the square of the Ponzano-Regge asymptotic..

Diagonalization: Bogoliubov transform (see BCS theory) u v.

The environment is composed of N spin-1/2 particles (qubits) via periodic boundary condition,... /2 for odd N, and by using Bogoliubov transformation , the Hamiltonian can be diagonalized in the momentum space. So, the diagonalized Hamiltonian is given by. that the energy spectrum turns out to be. with. in which.

What are the physical significance of Bogoliubov transformation?.

. Anyway, as the previous commenter suggests, your jump from spin Hamiltonian to some $\hat{a}$,$\hat{b}$ operators is quite abrupt. If these are intended to be two species of Holstein-Primakoff bosons you really need to set up the spin-wave problem first. That'll likely help. $\endgroup$. The Heisenberg spin-S quantum antiferromagnet is studied near the large-spin limit, applying a new continuous unitary transformation which extends the usual Bogoliubov transformation to higher order in the 1=S-expansion of the Hamiltonian. This allows to diagonalize the bosonic Hamiltonian resulting from the Holstein-Primakoff representation.

Quantum mechanics - Bogoliubov-Valatin transformation generalisation.

Dec 01, 2021 · The Bogoliubov transformation is used to diagonalize the Hamiltonian analytically, that gives an expression of the spin wave spectrum ω k. From analyzing the behavior of the spectrum curve, we have found that relation between the pitch angle and the frustration parameter, i.e. φ = arccos ( 1 4 α ) can be derived as a result of our analyses.

BCS Theory: Bogoliubov Transformation for Fermions.

Hence, the Bogoliubov transformation is merely a rotation of the phase space, the coefficients can be expressed in terms of trigonometric (for Fermions) or hypertrignometric functions (for Bosons). Spin operators are there to limit the number of bosons we can have on a given site to 2S, since the z-projection of the spin moment at a given site must be between Sand +S. At low temperatures (k BT ˝J, where J is the exchange energy), the number of pertur-bations about the classical ground state is very small (h^n ji˝S), so we can use the linear..

Bogoliubov transformation spin wave - Strikingly.

The Bogoliubov-de Gennes equations with variable constraints on the spin-singlet and spin-triplet pairing amplitudes. For nuclei that exhibit this new pairing behavior, the resulting energy surface can be rather soft, suggesting that there may be low-lying excitations associated with the spin mixing. PACSnumbers: 21.10.-k,21.30.Fe,21.60.Jz,27.60.+j. Bogoliubov transformation as long as only quadratic terms in the creation from PHYSICS 560 at Oxford University.

Bogoliubov transformation | Detailed Pedia.

. Sect. IV a generalized Bogoliubov theory taking into account Gold-stone modes is discussed and quantum phase operator is introduced. Finally, we summarize and conclude in Sect. V. 2 The Bogoliubov transformation A second quantized quantum mechanical theory of a weakly in-teracting Bose gas was developed by N. N. Bogoliubov and applied to the super.

(PDF) A step-by-step Bogoliubov transformation method for.

The U.S. Department of Energy's Office of Scientific and Technical Information.

ON SPIN-STATISTICS AND BOGOLIUBOV TRANSFORMATIONS IN FLAT.

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Quantum mechanics - Bogoliubov transformation is not unitary.

It can be described using the molecular or mean field approximation. For spin excitations at the surface of magnetic solids (surface magnons) we refer to [179, 180]. Keywords. Spin Wave; Elementary Excitation; Spin Susceptibility; Boson Operator; Bogoliubov Transformation; These keywords were added by machine and not by the authors.

Holstein–Primakoff and Bogoliubov transformation - 知乎.

A single real scalar field of spin zero obeying the Klein-Gordon equation in flat space-time under external conditions is considered in the context of the spin-statistics connection. An imposed accelerated boundary on the field is made to become, in the far future, (1) asymptotically inertial and (2) asymptotically non-inertial (with an infinite acceleration). The constant acceleration Unruh.

Bogoliubov transformation | Physics Forums.

Mixed-Spin Pairing Condensates in Heavy Nuclei Alexandros Gezerlis,1 G.F. Bertsch,1,2 and Y.L. Luo1 1Department of Physics, University of Washington, Seattle, Washington 98195-1560, USA 2Institute for Nuclear Theory, University of Washington, Seattle, Washington 98195-1560, USA (Received 31 March 2011; published 23 June 2011) We show that the Bogoliubov-de Gennes equations for nuclear ground. This transformation is useful to write a Hamiltonian in its diagonal pertubations coordinates. The pertubations must have some conserved properties, for example: Supose that c k ↑ † creates a pertubation in some state (in your case it creates a electron with energy ϵ k in a vaccum state, but pay attention to the general discussion).


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