H. Diehl

发表

Dynamical relaxation and universal short-time behavior of finite systems

U. Ritschel, H. Diehl, 1993 .

Fluctuation-induced forces in strongly anisotropic critical systems

H. Diehl, Matthias Burgsmuller, M. Shpot, 2010, 1008.4241.

Two-loop renormalization-group analysis of critical behavior at m-axial Lifshitz points

H. Diehl, M. Shpot, 2001, cond-mat/0106105.

Massive field-theory approach to surface critical behavior in three-dimensional systems

H. Diehl, M. Shpot, 1998, cond-mat/9804083.

Field-theoretical approach to multicritical behavior near free surfaces

S. Dietrich, H. Diehl, 1981 .

Scaling laws and surface exponents from renormalization group equations

S. Dietrich, H. Diehl, 1980 .

Universality, irrelevant surface operators, and corrections to scaling in systems with free surfaces and defect planes

S. Dietrich, H. Diehl, E. Eisenriegler, 1983 .

Phonon- and libron-excitation with ortho-para conversions by neutron scattering on solid hydrogen

W. Biem, H. Diehl, 1975 .

Boundary critical behaviour at m-axial Lifshitz points of semi-infinite systems with a surface plane perpendicular to a modulation axis

P. Prudnikov, H. Diehl, M. Shpot, 2005, cond-mat/0512681.

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

H. Diehl, 2016, Physical review. E.

Dynamical relaxation and universal short-time behavior in finite systems. The renormalization-group approach

U. Ritschel, H. Diehl, 1995, cond-mat/9510077.

Fluctuation-induced forces in strongly anisotropic critical systems

H. Diehl, M. Shpot, Matthias Burgsmüller, 2010 .

Excess free energy and Casimir forces in systems with long-range interactions of van der Waals type: general considerations and exact spherical-model results.

H. Diehl, D. Dantchev, Daniel Grüneberg, 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.

Surface Critical Behavior of Binary Alloys and Antiferromagnets: Dependence of the Universality Class on Surface Orientation

A. Drewitz, T. Burkhardt, H. Diehl, 1996, cond-mat/9609245.

The Theory of Boundary Critical Phenomena

H. Diehl, 1996, cond-mat/9610143.

Field-theoretical analysis of singularities at critical end points

H. Diehl, M. Smock, 1999, cond-mat/9908311.

Critical behaviour of the energy density in semi-infinite systems

S. Dietrich, H. Diehl, 1981 .

The effects of surfaces on dynamic critical behavior

S. Dietrich, H. Diehl, 1983 .

Field-theoretical approach to static critical phenomena in semi-infinite systems

S. Dietrich, H. Diehl, 1981 .

The interface in a Ginsburg-Landau-Wilson model: Derivation of the drumhead model in the low-temperature limit

D. M. Kroll, H. Wagner, H. Diehl, 1980 .

Large-n expansion for m-axial Lifshitz points

Y. Pis'mak, H. Diehl, M. Shpot, 2004, cond-mat/0412405.

The three-dimensional O(n) ϕ4 model on a strip with free boundary conditions: Exact results for a nontrivial dimensional crossover in the limit n→∞

S. Rutkevich, H. Diehl, 2017, Theoretical and Mathematical Physics.

The three-dimensional O(n) ϕ4 model on a strip with free boundary conditions: Exact results for a nontrivial dimensional crossover in the limit n→∞

S. Rutkevich, H. Diehl, 2017 .

The O(n) ϕ4 model with free surfaces in the large-n limit: some exact results for boundary critical behaviour, fluctuation-induced forces and distant-wall corrections

S. Rutkevich, H. Diehl, 2014, 1401.1357.

Inverse-scattering-theory approach to the exact n→∞ solutions of O(n) ϕ⁴ models on films and semi-infinite systems bounded by free surfaces.

S. Rutkevich, H. Diehl, 2015, Physical review. E, Statistical, nonlinear, and soft matter physics.

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

S. Rutkevich, H. Diehl, 2015, 1503.01276.

Comment on "Casimir force in the O(n→∞) model with free boundary conditions".

M. Hasenbusch, Felix M. Schmidt, S. Rutkevich, 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.

Large-n approach to thermodynamic Casimir effects in slabs with free surfaces.

M. Hasenbusch, Felix M. Schmidt, S. Rutkevich, 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.

Exact thermodynamic Casimir forces for an interacting three-dimensional model system in film geometry with free surfaces

M. Hasenbusch, Felix M. Schmidt, S. Rutkevich, 2012, 1205.6613.

The critical Casimir effect in films for generic non-symmetry-breaking boundary conditions

Felix M. Schmidt, H. Diehl, 2011, 1110.1241.

Critical Casimir amplitudes for n-component ϕ4 models with O(n)-symmetry breaking quadratic boundary terms

H. Diehl, D. Gruneberg, 2009, 0905.3113.

Crossover from attractive to repulsive Casimir forces and vice versa.

Felix M. Schmidt, H. Diehl, 2008, Physical review letters.

Thermodynamic Casimir effects involving interacting field theories with zero modes

H. Diehl, D. Gruneberg, 2007, 0710.4436.

Multicritical behaviour at surfaces

S. Dietrich, H. Diehl, 1983 .

Influence of isolated para-hydrogen molecules in solid ortho-hydrogen on the libron density of states

H. Diehl, 1976 .

On self-consistent approximations for random anharmonic systems

H. Diehl, 1977 .

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

H. Diehl, 2020, 2006.15425.

Universal shape ratios for open and closed random walks: exact results for all d

H W Diehl, E Eisenriegler, H. Diehl, 1989 .

Finite size effects in critical dynamics and the renormalization group

H. Diehl, 1987 .

Cubic surface fields and the field theory of critical adsorption (Erratum)

A. Ciach, H. Diehl, 1990 .

On conjectured local generalizations of anisotropic scale invariance and their implications

S. Rutkevich, H. Diehl, M. Shpot, 2010, 1005.1334.

Semi-infinite Potts model and percolation at surfaces

H. Diehl, P. Lam, 1989 .

Critical behavior at m-axial Lifshitz points: Field-theory analysis and epsilon-expansion results

H. Diehl, M. Shpot, 2000, cond-mat/0006007.

Field-theoretical approach to static critical phenomena in semi-infinite systems

S. Dietrich, H. Diehl, 1981 .

Universal order-parameter profiles for critical adsorption and the extraordinary transition: A comparison of ϵ expansion and Monte Carlo results

D. Landau, H. Diehl, M. Smock, 1994 .

Critical adsorption of fluids and the equivalence of extraordinary to normal surface transitions

H. Diehl, 1994 .

Compatibility of 1/n and ϵ expansions for critical exponents at m-axial Lifshitz points

Y. Pis'mak, H. Diehl, M. Shpot, 2008, 0802.2434.

Relevance of space anisotropy in the critical behavior of m -axial Lifshitz points

R. Zia, H. Diehl, M. Shpot, 2003, cond-mat/0307355.

LETTER TO THE EDITOR: Surface critical behaviour at m-axial Lifshitz points: continuum models, boundary conditions and two-loop renormalization group results

S. Rutkevich, H. Diehl, A. Gerwinski, 2003, cond-mat/0303148.

Critical, crossover and correction-to-scaling exponents for isotropic Lifshitz points to order (8 ? d)2

H. Diehl, M. Shpot, 2002, cond-mat/0204267.

Boundary critical behavior at m-axial Lifshitz points for a boundary plane parallel to the modulation axes

S. Rutkevich, H. Diehl, A. Gerwinski, 2003, cond-mat/0308483.

Critical behavior at dirty surfaces

H. Diehl, A. Nüsser, 1990 .

Bulk and boundary critical behavior at Lifshitz points

H. Diehl, 2004, cond-mat/0407352.

Theory of librons for hydrogen crystals with low concentrations ofJ=0 impurities using the averageT-matrix approximation

W. Biem, H. Diehl, 1976 .

Pseudofermion approach to binary disordered systems. I. Effective-medium theories and the augmented-space method

P. Leath, H. Diehl, 1979 .

Critical behavior at dirty surfaces

H. Diehl, A. Nüsser, 1990 .

Critical behaviour of three-dimensional Ising ferromagnets at imperfect surfaces: Bounds on the surface critical exponent β1

H. Diehl, 1998, cond-mat/9801254.

The coherent potential approximation for mixtures of ortho- and para-hydrogen

W. Biem, H. Diehl, 1977 .

Wetting Phenomena in bcc Binary Alloys

A. Drewitz, H. Diehl, R. Leidl, 1997, cond-mat/9704215.

SURFACE CRITICAL BEHAVIOR OF BCC BINARY ALLOYS

H. Diehl, R. Leidl, 1997, cond-mat/9707345.

Self-consistent cluster theory for systems with off-diagonal disorder

P. Leath, L. Gray, T. Kaplan, 1980 .

Critical behavior of semi‐infinite magnets (invited)

H. Diehl, 1982 .

Static and dynamic critical behavior at surfaces

S. Dietrich, H. Diehl, 1985 .

Boundary critical behaviour at m-axial Lifshitz points: the special transition for the case of a surface plane parallel to the modulation axes

S. Rutkevich, H. Diehl, 2004, cond-mat/0406216.

Dynamic surface critical behavior of isotropic Heisenberg ferromagnets

M. Krech, H. Diehl, H. Karl, 2001, cond-mat/0203368.

Dynamic surface critical behavior of systems with conserved bulk order parameter: Detailed RG analysis of the semi-infinite extensions of modelB with and without nonconservative surface terms

H. Diehl, F. Wichmann, 1994, cond-mat/9410036.

Critical Behavior at M-Axial Lifshitz Points

H. Diehl, 2002 .

Pseudofermion approach to binary disordered systems. II. Goldstone systems with off-diagonal disorder

P. Leath, H. Diehl, 1979 .

Bulk singularities at critical end points: a field-theory analysis

H. Diehl, M. Smock, 2001, cond-mat/0102082.

Dynamic critical behavior of model A in films: Zero-mode boundary conditions and expansion near four dimensions

H. Chamati, H. Diehl, 2008, 0810.5244.