activity
19942020
most citedThe Theory of Boundary Critical Phenomena

324 citations · 1.4k across the 47 of their papers we have counts for

collaborators

47 papers

hep-th2020★ 10 cited

Why boundary conditions do not generally determine the universality class for boundary critical behavior

H. W. Diehl

Interacting field theories for systems with a free surface frequently exhibit distinct universality classes of boundary critical behaviors depending on gross surface properties. Th…

cond-mat.quant-gas2017★ 19 cited

Fluctuation-induced forces in confined ideal and imperfect Bose gases

H. W. Diehl, Sergei B. Rutkevich

Fluctuation-induced forces are investigated for ideal and imperfect Bose gases confined to -dimensional films of size under periodic (P), antiperiodic (A)…

cond-mat.stat-mech2016

Comment on "Nonlocal quartic interactions and universality classes in perovskite manganites"

H. W. Diehl

In a recent paper [Phys. Rev. E \textbf{92}, 012123 (2015)] a modified -dimensional model was investigated which differs from the standard one in that the term was r…

cond-mat.stat-mech2015★ 1 cited

The three-dimensional model on a strip with free boundary conditions: exact results for a nontrivial dimensional crossover in the limit

H. W. Diehl, Sergei B. Rutkevich

Recent exact results for critical Casimir forces of the model on a three-dimensional strip bounded by two planar free surfaces at a distance are surve…

math-ph2015★ 4 cited

Inverse scattering theory and trace formulae for one-dimensional Schrödinger problems with singular potentials

Sergei B. Rutkevich, H. W. Diehl

Inverse scattering theory is extended to one-dimensional Schrödinger problems with near-boundary singularities of the form . Trace formulae…

cond-mat.stat-mech2015★ 7 cited

Inverse scattering-theory approach to the exact large- solutions of models on films and semi-infinite systems bounded by free surfaces

Sergei B. Rutkevich, H. W. Diehl

The model on a strip bounded by a pair of planar free surfaces at separation can be solved exactly in the large- limit in terms of the eigenvalues and eigenfunc…