Citing Articles For: Surface Forces and the Jellium Model.

Crystal Plane Impact of ZnFe2O4–Ag Nanoparticles Influencing Photocatalytical and Antibacterial Properties: Experimental and Theoretical Studies

Carlos Alberto Huerta-Aguilar, Zarick Juliana Diaz-Puerto, Eduardo Daniel Tecuapa-Flores, and Pandiyan Thangarasu

ACS Omega 7 33985 (2022)

Truly self-consistent solution of Kohn-Sham equations for extended systems with inhomogeneous electron gas

A Ya Shul'man and D V Posvyanskii

J. Phys.: Conf. Ser. 510 012029 (2014)

Genuine converging solution of self-consistent field equations for extended many-electron systems

A Ya Shul'man

J. Phys.: Conf. Ser. 35 163 (2006)

Stabilized jellium—simple model for simple-metal surfaces

Adam Kiejna

Progress in Surface Science 61 85 (1999)

Spherical voids in the stabilized jellium model: Rigorous theorems and Padé representation of the void-formation energy

Paul Ziesche, John P. Perdew, and Carlos Fiolhais

Phys. Rev. B 49 7916 (1994)

Sum rule for planar jellium surfaces treated within the Kohn-Sham local-density approximation

P. Ziesche and J. Gräfenstein

Phys. Rev. B 46 1715 (1992)

Force sum rules, stress theorems, and Thomas-Fermi treatment of a 90° jellium edge

G. Schreckenbach, R. Kaschner, and P. Ziesche

Phys. Rev. B 46 7864 (1992)

Simple theoretical determination of the thickness of an alkali monolayer adsorbed on a jellium surface

K.F Wojciechowski, J.M Rogowska, and H Bogdanów

Surface Science 247 299 (1991)

Generalized surface virial theorem and other sum rules for the jellium model of half-space and quarter-space solids. surface stress theorem and surface-edge theorem

P. Ziesche and R. Kaschner

Solid State Communications 78 703 (1991)

Image potential matched self-consistently to an effective potential for simple-metal surfaces

Adam Kiejna

Phys. Rev. B 43 14695 (1991)

Work function of K and Rb submonolayers adsorbed on Al(111) and Mg(0001)

A Kiejna

Vacuum 41 580 (1990)

Comment on the paper: “On the anomalously high and negative values of the compact layer capacity in some new models of the metal/electrolyte interface” by Z.B. Kim, A.A. Kornyshev and M.B. Partenskii

W. Schmickler and D. Henderson

Journal of Electroanalytical Chemistry and Interfacial Electrochemistry 265 11 (1989)

Electron densities, adhesive forces and force constants for bijellic interfaces calculated by means of the gradient expansion method

A. Erlebach, R. Kaschner, and P. Ziesche

Solid State Communications 65 297 (1988)

Force sum rules at unrelaxed surfaces and the momentum balance

R Kaschner and P Ziesche

Phys. Scr. 38 414 (1988)

Jellium work function for all electron densities

John P. Perdew and Yue Wang

Phys. Rev. B 38 12228 (1988)

Quantum-mechanical stress and a generalized virial theorem for clusters and solids

P. Ziesche, J. Gräfenstein, and O. H. Nielsen

Phys. Rev. B 37 8167 (1988)

Adhesive forces at bimetallic interfaces

M.P. Das, R. Kaschner, N. Nafari, and P. Ziesche

Solid State Communications 63 367 (1987)

Generalisation of the Hellmann-Feynman theorem to Gamow states

P Ziesche, K Kunze, and B Milek

J. Phys. A: Math. Gen. 20 2859 (1987)

New models for the structure of the electrochemical interface

Wolfgang Schmickler and Douglas Henderson

Progress in Surface Science 22 323 (1986)

Model-potential approach to metal surfaces

P. Raghavendra Rao and G. Mukhopadhyay

Phys. Rev. B 31 867 (1985)

No title available

Norton D. Lang

Approximate solution for the electronic density profile at the surface of jellium

Wolfgang Schmickler and Douglas Henderson

Phys. Rev. B 30 3081 (1984)

Why is the capacity hump almost always at positive charge densities?

Wolfgang Schmickler and Douglas Henderson

Journal of Electroanalytical Chemistry and Interfacial Electrochemistry 176 383 (1984)

Convergence study of the density-gradient expansion for the screened-Coulomb exchange energy

A. -R. E. Mohammed and V. Sahni

Phys. Rev. B 28 3014 (1983)

Generalisation of the virial theorem and related theorems for jellia with arbitrary background densities and application to special geometriees and profiles. I. General theory and application to the jellium sphere and the semi-infinite electron gas

P Ziesche and D Lehmann

J. Phys. C: Solid State Phys. 15 4807 (1982)

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Articles Citing

Surface Forces and the Jellium Model.

Crystal Plane Impact of ZnFe2O4–Ag Nanoparticles Influencing Photocatalytical and Antibacterial Properties: Experimental and Theoretical Studies

Truly self-consistent solution of Kohn-Sham equations for extended systems with inhomogeneous electron gas

Genuine converging solution of self-consistent field equations for extended many-electron systems

Stabilized jellium—simple model for simple-metal surfaces

Spherical voids in the stabilized jellium model: Rigorous theorems and Padé representation of the void-formation energy

Sum rule for planar jellium surfaces treated within the Kohn-Sham local-density approximation

Force sum rules, stress theorems, and Thomas-Fermi treatment of a 90° jellium edge

Simple theoretical determination of the thickness of an alkali monolayer adsorbed on a jellium surface

Generalized surface virial theorem and other sum rules for the jellium model of half-space and quarter-space solids. surface stress theorem and surface-edge theorem

Image potential matched self-consistently to an effective potential for simple-metal surfaces

Work function of K and Rb submonolayers adsorbed on Al(111) and Mg(0001)

Comment on the paper: “On the anomalously high and negative values of the compact layer capacity in some new models of the metal/electrolyte interface” by Z.B. Kim, A.A. Kornyshev and M.B. Partenskii

Electron densities, adhesive forces and force constants for bijellic interfaces calculated by means of the gradient expansion method

Force sum rules at unrelaxed surfaces and the momentum balance

Jellium work function for all electron densities

Quantum-mechanical stress and a generalized virial theorem for clusters and solids

Adhesive forces at bimetallic interfaces

Generalisation of the Hellmann-Feynman theorem to Gamow states

New models for the structure of the electrochemical interface

Model-potential approach to metal surfaces

No title available

Approximate solution for the electronic density profile at the surface of jellium

Why is the capacity hump almost always at positive charge densities?

Convergence study of the density-gradient expansion for the screened-Coulomb exchange energy

Generalisation of the virial theorem and related theorems for jellia with arbitrary background densities and application to special geometriees and profiles. I. General theory and application to the jellium sphere and the semi-infinite electron gas

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