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@ARTICLE{Balasubramani:889772,
author = {Balasubramani, Sree Ganesh and Chen, Guo P. and Coriani,
Sonia and Diedenhofen, Michael and Frank, Marius S. and
Franzke, Yannick J. and Furche, Filipp and Grotjahn, Robin
and Harding, Michael E. and Hättig, Christof and Hellweg,
Arnim and Helmich-Paris, Benjamin and Holzer, Christof and
Huniar, Uwe and Kaupp, Martin and Marefat Khah, Alireza and
Karbalaei Khani, Sarah and Müller, Thomas and Mack, Fabian
and Nguyen, Brian D. and Parker, Shane M. and Perlt, Eva and
Rappoport, Dmitrij and Reiter, Kevin and Roy, Saswata and
Rückert, Matthias and Schmitz, Gunnar and Sierka, Marek and
Tapavicza, Enrico and Tew, David P. and van Wüllen,
Christoph and Voora, Vamsee K. and Weigend, Florian and
Wodyński, Artur and Yu, Jason M.},
title = {{TURBOMOLE}: {M}odular program suite for ab initio
quantum-chemical and condensed-matter simulations},
journal = {The journal of chemical physics},
volume = {152},
number = {18},
issn = {1089-7690},
address = {Melville, NY},
publisher = {American Institute of Physics},
reportid = {FZJ-2021-00385},
pages = {184107 -},
year = {2020},
abstract = {TURBOMOLE is a collaborative, multi-national software
development project aiming to provide highly efficient and
stable computational tools for quantum chemical simulations
of molecules, clusters, periodic systems, and solutions. The
TURBOMOLE software suite is optimized for widely available,
inexpensive, and resource-efficient hardware such as
multi-core workstations and small computer clusters.
TURBOMOLE specializes in electronic structure methods with
outstanding accuracy–cost ratio, such as density
functional theory including local hybrids and the random
phase approximation (RPA), GW-Bethe–Salpeter methods,
second-order Møller–Plesset theory, and explicitly
correlated coupled-cluster methods. TURBOMOLE is based on
Gaussian basis sets and has been pivotal for the development
of many fast and low-scaling algorithms in the past three
decades, such as integral-direct methods, fast multipole
methods, the resolution-of-the-identity approximation,
imaginary frequency integration, Laplace transform, and pair
natural orbital methods. This review focuses on recent
additions to TURBOMOLE’s functionality, including
excited-state methods, RPA and Green’s function methods,
relativistic approaches, high-order molecular properties,
solvation effects, and periodic systems. A variety of
illustrative applications along with accuracy and timing
data are discussed. Moreover, available interfaces to users
as well as other software are summarized. TURBOMOLE’s
current licensing, distribution, and support model are
discussed, and an overview of TURBOMOLE’s development
workflow is provided. Challenges such as communication and
outreach, software infrastructure, and funding are
highlighted.},
cin = {JSC},
ddc = {530},
cid = {I:(DE-Juel1)JSC-20090406},
pnm = {511 - Computational Science and Mathematical Methods
(POF3-511)},
pid = {G:(DE-HGF)POF3-511},
typ = {PUB:(DE-HGF)16},
pubmed = {32414256},
UT = {WOS:000536238900010},
doi = {10.1063/5.0004635},
url = {https://juser.fz-juelich.de/record/889772},
}