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Random Quantum Ising Model with Three-Spin Couplings
by
Lin, Yu-Cheng
, Iglói, Ferenc
in
Analysis
/ Couplings
/ critical phenomena
/ Critical point
/ disordered systems
/ infinite disorder fixed point
/ Ising model
/ Phase transitions
/ Quantum theory
/ Random variables
/ renormalization group
/ Spin coupling
/ Stochastic processes
2024
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Random Quantum Ising Model with Three-Spin Couplings
by
Lin, Yu-Cheng
, Iglói, Ferenc
in
Analysis
/ Couplings
/ critical phenomena
/ Critical point
/ disordered systems
/ infinite disorder fixed point
/ Ising model
/ Phase transitions
/ Quantum theory
/ Random variables
/ renormalization group
/ Spin coupling
/ Stochastic processes
2024
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Do you wish to request the book?
Random Quantum Ising Model with Three-Spin Couplings
by
Lin, Yu-Cheng
, Iglói, Ferenc
in
Analysis
/ Couplings
/ critical phenomena
/ Critical point
/ disordered systems
/ infinite disorder fixed point
/ Ising model
/ Phase transitions
/ Quantum theory
/ Random variables
/ renormalization group
/ Spin coupling
/ Stochastic processes
2024
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Journal Article
Random Quantum Ising Model with Three-Spin Couplings
2024
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Overview
We apply a real-space block renormalization group approach to study the critical properties of the random transverse-field Ising spin chain with multispin interactions. First, we recover the known properties of the traditional model with two-spin interactions by applying the renormalization approach for the arbitrary size of the block. For the model with three-spin couplings, we calculate the critical point and demonstrate that the phase transition is controlled by an infinite disorder fixed point. We have determined the typical correlation-length critical exponent, which seems to be different from that of the random transverse Ising chain with nearest-neighbor couplings. Thus, this model represents a new infinite disorder universality class.
Publisher
MDPI AG,MDPI
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