Edward Perepelitsky

activity

20132022

most citedExtremely correlated Fermi liquid theory meets Dynamical mean-field theory: Analytical insights into the doping-driven Mott transition

34 citations · 54 across the 3 of their papers we have counts for

collaborators

3 papers

cond-mat.str-el2022★ 2 cited

Extremely Correlated Fermi Liquid theory for $U = \infty$ , $d = \infty$ Hubbard model to $O (λ^{3})$

Samantha Shears, Edward Perepelitsky, Michael Arciniaga +1

We present the $O (λ^{3})$ results from the $λ$ expansion in the extremely correlated Fermi liquid theory applied to the infinite-dimensional $t$ - $J$ model (with $J = 0$ ), and co…

cond-mat.str-el2016★ 18 cited

Low energy physics of the t-J model in $d = \infty$ using Extremely Correlated Fermi Liquid theory: Cutoff Second Order Equations

B Sriram Shastry, Edward Perepelitsky

We present the results for the low energy properties of the infinite dimensional t-J model with $J = 0$ , using $O (λ^{2})$ equations of the extremely correlated Fermi liquid formalism.…

cond-mat.str-el2013★ 34 cited

Extremely correlated Fermi liquid theory meets Dynamical mean-field theory: Analytical insights into the doping-driven Mott transition

R. Zitko, D. Hansen, E. Perepelitsky +3

We consider a doped Mott insulator in the large dimensionality limit within both the recently developed Extremely Correlated Fermi Liquid (ECFL) theory and the Dynamical Mean-Field…

Extremely Correlated Fermi Liquid theory for U=∞, d=∞ Hubbard model to O(λ3)

Low energy physics of the t-J model in d=∞ using Extremely Correlated Fermi Liquid theory: Cutoff Second Order Equations

Extremely correlated Fermi liquid theory meets Dynamical mean-field theory: Analytical insights into the doping-driven Mott transition

Extremely Correlated Fermi Liquid theory for $U = \infty$ , $d = \infty$ Hubbard model to $O (λ^{3})$

Low energy physics of the t-J model in $d = \infty$ using Extremely Correlated Fermi Liquid theory: Cutoff Second Order Equations