Thermodynamic properties of the quasi-one-dimensional Heisenberg system CsMnBr3

1987 ◽  
Vol 65 (12) ◽  
pp. 1620-1622
Author(s):  
B. J. O. Franco ◽  
A. S. T. Pires
Keyword(s):  
Monte Carlo ◽  
Thermodynamic Properties ◽  
Transfer Matrix ◽  
Correlation Functions ◽  
Matrix Formalism ◽  
Correlation Lengths ◽  
One Dimensional ◽  
Monte Carlo Calculations ◽  
Transfer Matrix Formalism

Correlation functions and correlation lengths are calculated by transfer-matrix formalism for the magnetic compound CsMnBr3 and compared with Monte Carlo calculations.

Partition function zeros of the one-dimensional Blume-Capel model in transfer matrix formalism

2007 ◽  
Vol 76 (2) ◽  
Author(s):  
R. G. Ghulghazaryan ◽  
K. G. Sargsyan ◽  
N. S. Ananikian
Keyword(s):  
Partition Function ◽  
Transfer Matrix ◽  
Matrix Formalism ◽  
Partition Function Zeros ◽  
One Dimensional ◽  
The One ◽  
Function Zeros ◽  
Transfer Matrix Formalism

One-dimensional transfer matrix formalism with localized losses for fast designing of quasiperiodic waveguide filters

2004 ◽  
Author(s):  
Yann G. Boucher ◽  
Emmanuel Drouard ◽  
Ludovic Escoubas ◽  
Francois Flory
Keyword(s):  
Transfer Matrix ◽  
Matrix Formalism ◽  
One Dimensional ◽  
Waveguide Filters ◽  
Transfer Matrix Formalism

To the developement of the transfer matrix formalism

2004 ◽  
Vol 1 (6) ◽  
pp. 1549-1553
Author(s):  
I. A. Shelykh ◽  
V. K. Ivanov
Keyword(s):  
Transfer Matrix ◽  
Matrix Formalism ◽  
Transfer Matrix Formalism

scholarly journals Monte Carlo calculation of the thermodynamic properties of a one-dimensional fermion lattice model

1982 ◽  
Vol 27 (4) ◽  
pp. 731-744 ◽  
Author(s):  
Hans De Raedt ◽  
Ad Lagendijk
Keyword(s):  
Monte Carlo ◽  
Thermodynamic Properties ◽  
Lattice Model ◽  
Monte Carlo Calculation ◽  
One Dimensional

Transfer Matrix of the Two-dimensional Ising Model

2020 ◽  
pp. 211-234
Author(s):  
Giuseppe Mussardo
Keyword(s):  
Ising Model ◽  
Critical Point ◽  
Transfer Matrix ◽  
Functional Equations ◽  
Baxter Equation ◽  
Matrix Formalism ◽  
Two Dimensional ◽  
R Matrix ◽  
Transfer Matrix Formalism ◽  
Lowest Eigenvalue

This chapter deals with the exact solution of the two-dimensional Ising model as it is achieved through the transfer matrix formalism. It discusses the crucial role played by the commutative properties of the transfer matrices, which lead to a functional equation for their eigenvalues. The exact free energy of the Ising model and its critical point can be identified by means of the lowest eigenvalue. The chapter covers Baxter's approach, the Yang–Baxter equation and its relation to the Boltzmann weights, the R-matrix, and discusses activity away from the critical point, the six-vertex model, as well as functional equations and symmetries.

Acoustic Signature of Defects in SiC/Porous SiC Laminated Ceramics

1996 ◽  
Vol 458 ◽  
Author(s):  
R. Esquivel-Sirvent ◽  
C. Noguez
Keyword(s):  
Transfer Matrix ◽  
Topological Defects ◽  
Matrix Formalism ◽  
Morphological Variations ◽  
Porous Layers ◽  
Acoustic Signature ◽  
Morphological Defects ◽  
Acoustic Techniques ◽  
Porous Sic ◽  
Transfer Matrix Formalism

ABSTRACTThe sensitivity of acoustic techniques to topological and morphological variations in SiC/porous SiC laminated ceramics is studied using a transfer matrix formalism. To implement this transfer matrix technique, the mechanical properties of the SiC porous layers are characterized using the effective medium approximation of Kuster and Toksoz. We show that topological defects have a stronger acoustic signature than morphological defects. Also, we observe that there are particular frequencies at which the defects do not present any acoustic signature.

Dipole-exchange spin wave spectra of exchange-coupled magnetic multilayers calculated by transfer matrix formalism

1996 ◽  
Vol 79 (8) ◽  
pp. 5724 ◽  
Author(s):  
I. V. Rojdestvenski ◽  
M. G. Cottam ◽  
A. N. Slavin
Keyword(s):  
Spin Wave ◽  
Transfer Matrix ◽  
Magnetic Multilayers ◽  
Wave Spectra ◽  
Matrix Formalism ◽  
Dipole Exchange ◽  
Transfer Matrix Formalism

Basic transfer matrix formalism

1975 ◽  
Vol 26 (1) ◽  
pp. 171-180 ◽  
Author(s):  
J. Chahoud ◽  
L. Ferrari ◽  
G. Russo
Keyword(s):  
Transfer Matrix ◽  
Matrix Formalism ◽  
Transfer Matrix Formalism
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