Andreas Dreuw
researcher
Facts
7 properties- Instance of
- human
- Date of birth
- 1972
- Place of birth
- Neuss
- Occupation
- researcher, chemist
- Educated at
- Heidelberg University, Heidelberg University
🏷️ Also known as
en Andreas Dreuw
🔖 Identifiers · 4
- ORCID iD
- 0000-0002-5862-5113
- VIAF cluster ID
- 311442181
- GND ID
- 1060214598
- DDB person (GND) ID
- 1060214598
🔗 Connections
Author of 12
Assessment of Approximate Coupled-Cluster and Algebraic-Diagrammatic-Construction Methods for Ground- and Excited-State Reaction Paths and the Conical-Intersection Seam of a Retinal-Chromophore Model,
Benchmark of Excitation Energy Shifts from Frozen-Density Embedding Theory: Introduction of a Density-Overlap-Based Applicability Threshold,
CPPE: An Open-Source C++ and Python Library for Polarizable Embedding,
Efficient Open-Source Implementations of Linear-Scaling Polarizable Embedding: Use Octrees to Save the Trees,
Extension of frozen-density embedding theory for non-variational embedded wavefunctions,
First time combination of frozen density embedding theory with the algebraic diagrammatic construction scheme for the polarization propagator of second order,
Implementation and Application of the Frozen Density Embedding Theory with the Algebraic Diagrammatic Construction Scheme for the Polarization Propagator up to Third Order,
KineticNet: Deep learning a transferable kinetic energy functional for orbital-free density functional theory
+4 more
← Authored by 12
Assessment of Approximate Coupled-Cluster and Algebraic-Diagrammatic-Construction Methods for Ground- and Excited-State Reaction Paths and the Conical-Intersection Seam of a Retinal-Chromophore Model,
Benchmark of Excitation Energy Shifts from Frozen-Density Embedding Theory: Introduction of a Density-Overlap-Based Applicability Threshold,
CPPE: An Open-Source C++ and Python Library for Polarizable Embedding,
Efficient Open-Source Implementations of Linear-Scaling Polarizable Embedding: Use Octrees to Save the Trees,
Extension of frozen-density embedding theory for non-variational embedded wavefunctions,
First time combination of frozen density embedding theory with the algebraic diagrammatic construction scheme for the polarization propagator of second order,
Implementation and Application of the Frozen Density Embedding Theory with the Algebraic Diagrammatic Construction Scheme for the Polarization Propagator up to Third Order,
KineticNet: Deep learning a transferable kinetic energy functional for orbital-free density functional theory
+4 more
Affiliated with 2
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