Results 91 to 100 of about 161,256 (270)
Renormalization group analysis for thermal turbulence
Renormalization group theory is applied to thermal turbulence. Turbulent fluxes for the flow are accounted for by repeatedly recasting the governing equations with the smallest scales represented by effective larger scales.
D. N. Riahi
doaj +1 more source
The density-matrix renormalization group
The density-matrix renormalization group (DMRG) is a numerical algorithm for the efficient truncation of the Hilbert space of low-dimensional strongly correlated quantum systems based on a rather general decimation prescription.
Akutsu, N.+110 more
core +2 more sources
Exciton diffusion length in organic semiconductor films is determined from encounter/annihilation rates. Non‐normalized exciton densities and proper intrinsic lifetime reference avoid over‐parametrization of the fits. Monte Carlo Simulation of individual molecule‐to‐molecule hops reproduce these results (②) when matching lattice constant and hoping ...
Wenchao Yang+12 more
wiley +1 more source
Suppressed Thermal Conductivity in van der Waals Semiconductor SnS2 by Stacking Engineering
Achieving low thermal conductivity is crucial for materials used for thermoelectric energy conversion. It is demonstrated that the lattice thermal conductivity of van der Waals semiconductor SnS2 can be significantly reduced by introducing 2H and 4H structures stacked along the c‐axis.
Han Yang+5 more
wiley +1 more source
Axion‐Like Interactions and CFT in Topological Matter, Anomaly Sum Rules and the Faraday Effect
This review investigates the connection between chiral anomalies and their manifestation in topological materials, using both perturbative methods based on ordinary quantum field theory and conformal field theory (CFT). It emphasizes the role of CFT in momentum space for parity‐odd correlation functions, and their reconstruction by the inclusion of a ...
Claudio Corianò+4 more
wiley +1 more source
Renormalization group in super-renormalizable quantum gravity
One of the main advantages of super-renormalizable higher derivative quantum gravity models is the possibility to derive exact beta functions, by making perturbative one-loop calculations.
Leonardo Modesto+2 more
doaj +1 more source
Optimal renormalization and the extraction of strange quark mass from semi-leptonic $\tau$-decay
We employ optimal renormalization group analysis to semi-leptonic $\tau$-decay polarization functions and extract the strange quark mass from their moments measured by the ALEPH and OPAL collaborations.
B Ananthanarayan+6 more
core +1 more source
Quantum Anomalies in Condensed Matter
Quantum materials provide a fertile ground in which to test and realize quantum anomalies predicted by quantum field theory. Quantum anomalies need to be canceled globally, however, quantum states with a quantum anomaly can exist at the boundary of topological materials.
Michael T. Pettes+11 more
wiley +1 more source
The Correlated Block Renormalization Group
We formulate the standard real-space renormalization group method in a way which takes into account the correlation between blocks. This is achieved in a dynamical way by means of operators which reflect the influence on a given block of its neighbours ...
Drell+20 more
core +2 more sources
Surface Local Impurity Scattering as a Probe for Topological Kondo Insulators
Impurity scattering smokes out topology! Recent discoveries in topological quantum materials have rekindled excitement for studying particle and high‐energy physics in a condensed matter physics laboratory. By using a minimal‐orbital correlated electron model, this study sheds light on the topological nature of a Kondo insulator via the local ...
C.‐C. Joseph Wang+3 more
wiley +1 more source