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Institution

University of Stuttgart

EducationStuttgart, Germany
About: University of Stuttgart is a education organization based out in Stuttgart, Germany. It is known for research contribution in the topics: Laser & Finite element method. The organization has 27715 authors who have published 56370 publications receiving 1363382 citations. The organization is also known as: Universität Stuttgart.


Papers
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Journal ArticleDOI
TL;DR: In this paper, the most common instances where non-innocent behaviour of redox-active ligands, either substrates or supporting components, is observed in a biochemical context are discussed.

453 citations

Journal ArticleDOI
TL;DR: In this article, a discrete representation of the added mass operatorMA is given and ''instability conditions'' are evaluated for different temporal discretisation schemes and it is proven that for every sequentially staggered scheme and given spatial discretization of a problem, a mass ratio between fluid and structural mass density can be found at which the coupled system becomes unstable.

453 citations

Journal ArticleDOI
TL;DR: A comprehensive overview of the field of homogeneous catalysis by gold is given in this paper, where the basic principles of homogenous gold catalysts are discussed and the future possibilities for the use of homogeneity in gold are discussed.
Abstract: A comprehensive overview in the field of homogeneous catalysis by gold is given and the basic principles are discussed. It is also highlighted where homogeneous gold catalysts are already superior to other catalysts and where future possibilities for advantageous use of homogeneous gold catalysts exist.

451 citations

Journal ArticleDOI
TL;DR: In this paper, a formal theory of the bounds of odd order n for the effective elastic moduli of linearly elastic, disordered materials has been developed by using statistical information given in terms of correlation functions up to order n.
Abstract: Recently P.H. Dederichs and R. Zeller (1973) have developed a formal theory of the bounds of odd order n for the effective elastic moduli of linearly elastic, disordered materials. The bounds are established by use of statistical information given in terms of correlation functions up to order n (= 1, 3, 5,…). This theory is extended to include the bounds of even order n. It is indicated how these bounds can be made optimum under the given statistical information. The results for bounds of even and odd order are obtained in forms which resemble Neumann series, containing multiple integrals up to order (n−1). These integrals can be calculated for certain materials which are classified in terms of a gradual statistical homogeneity, isotropy and disorder. Materials which possess these properties up to the correlation functions of nth order are called overall grade n materials. The optimum bounds for overall grade 2 and grade 3 materials are given explicitly. Optimum bounds for materials which are of grade ∞ in homogeneity and isotropy (i.e. (statistically) perfectly homogeneous and isotropic) and, at the same time, disordered of grade 2 or 3 are also derived. Those for grade 2 in disorder are the Z. Hashin and S. Shtrikman's (1963) bounds. Those for grade 3 are the narrowest, explicit bounds so far derived for random elastic materials. They contain within themselves the so-called self-consistent elastic moduli.

450 citations

Book ChapterDOI
01 Jan 1998
TL;DR: An approach to partially solve one of the most difficult aspects of security of mobile agents systems, the problem of malicious hosts, which consists in the possibility of attacks against a mobile agent by the party that maintains an agent system node, a host.
Abstract: In this paper, an approach to partially solve one of the most difficult aspects of security of mobile agents systems is presented, the problem of malicious hosts. This problem consists in the possibility of attacks against a mobile agent by the party that maintains an agent system node, a host. The idea to solve this problem is to create a blackbox out of an original agent. A blackbox is an agent that performs the same work as the original agent, but is of a different structure. This difference allows to assume a certain agent protection time interval, during which it is impossible for an attacker to discover relevant data or to manipulate the execution of the agent. After that time interval the agent and some associated data get invalid and the agent cannot migrate or interact anymore, which prevents the exploitation of attacks after the protection interval.

446 citations


Authors

Showing all 28043 results

NameH-indexPapersCitations
Yi Chen2174342293080
Robert J. Lefkowitz214860147995
Michael Kramer1671713127224
Andrew G. Clark140823123333
Stephen D. Walter11251357012
Fedor Jelezko10341342616
Ulrich Gösele10260346223
Dirk Helbing10164256810
Ioan Pop101137047540
Niyazi Serdar Sariciftci9959154055
Matthias Komm9983243275
Hans-Joachim Werner9831748508
Richard R. Ernst9635253100
Xiaoming Sun9638247153
Feng Chen95213853881
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Performance
Metrics
No. of papers from the Institution in previous years
YearPapers
2023147
2022482
20212,588
20202,646
20192,654
20182,525