We present an improved field-theoretic approach to the grand-canonical potential suitable for linear scaling molecular dynamics simulations using forces from self-consistent electronic structure calculations. It is based on an exact decomposition of the grand canonical potential for independent fermions and does neither rely on the ability to localize the orbitals nor that the Hamilton operator is well-conditioned. Hence, this scheme enables highly accurate all-electron linear scaling calculations even for metallic systems. The inherent energy drift of Born-Oppenheimer molecular dynamics simulations, arising from an incomplete convergence of the self-consistent field cycle, is circumvented by means of a properly modified Langevin equation. ...
A novel formulation for tight binding total energy calculations and tight binding molecular dynamics...
A linear-scaling implementation of Hartree-Fock and Kohn-Sham self-consistent field theories forthe ...
In this work, the applicability and performance of a linear scaling algorithm is investigated for th...
A linear-scaling implementation of Hartree-Fock and Kohn-Sham self-consistent field SCF theories is ...
An effective method with large convergence tolerance for self-consistent-field calculations is propo...
The recent progress of linear-scaling or O(<i>N</i>) methods in density functional theory (DFT) is ...
We propose a real-space finite differences approach for accurate and unbiased O(N) Density Functiona...
We present a method for total-energy minimizations and molecular-dynamics simulations based either o...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Die vorliegende Arbeit behandelt die Entwicklung und Verbesserung von linear skalierenden Algorithme...
The recent progress of linear-scaling or O(N) methods in density functional theory (DFT) is remarkab...
The purpose of this thesis is to demonstrate linear-scaling, energy stable, propagation of the elect...
A novel formulation for tight binding total energy calculations and tight binding molecular dynamics...
A linear-scaling implementation of Hartree-Fock and Kohn-Sham self-consistent field theories forthe ...
In this work, the applicability and performance of a linear scaling algorithm is investigated for th...
A linear-scaling implementation of Hartree-Fock and Kohn-Sham self-consistent field SCF theories is ...
An effective method with large convergence tolerance for self-consistent-field calculations is propo...
The recent progress of linear-scaling or O(<i>N</i>) methods in density functional theory (DFT) is ...
We propose a real-space finite differences approach for accurate and unbiased O(N) Density Functiona...
We present a method for total-energy minimizations and molecular-dynamics simulations based either o...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Iterative energy minimization with the aim of achieving self-consistency is a common feature of Born...
Die vorliegende Arbeit behandelt die Entwicklung und Verbesserung von linear skalierenden Algorithme...
The recent progress of linear-scaling or O(N) methods in density functional theory (DFT) is remarkab...
The purpose of this thesis is to demonstrate linear-scaling, energy stable, propagation of the elect...
A novel formulation for tight binding total energy calculations and tight binding molecular dynamics...
A linear-scaling implementation of Hartree-Fock and Kohn-Sham self-consistent field theories forthe ...
In this work, the applicability and performance of a linear scaling algorithm is investigated for th...