Institution
University of Zurich
Education•Zurich, Switzerland•
About: University of Zurich is a education organization based out in Zurich, Switzerland. It is known for research contribution in the topics: Population & Transplantation. The organization has 50842 authors who have published 124042 publications receiving 5304521 citations. The organization is also known as: UZH & Uni Zurich.
Papers published on a yearly basis
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Katholieke Universiteit Leuven1, Stanford University2, Max Planck Society3, Brown University4, St. Jude Children's Research Hospital5, University of Zurich6, Switch7, University of Pennsylvania8, Boston University9, Vrije Universiteit Brussel10, Hungarian Academy of Sciences11, University of Debrecen12
TL;DR: A combination of techniques from cell biology, biophysics, physical chemistry, structural biology, and bioinformatics are starting to help establish the molecular principles of an emerging field, thus paving the way for exciting discoveries, including novel therapeutic approaches for the treatment of age-related disorders.
1,317 citations
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TL;DR: The motivation crowding effect as mentioned in this paper suggests that an external intervention via monetary incentives or punishments may undermine (and under different indentifiable conditions strengthen) intrinsic motivation, which can, in specific cases, even dominate the traditional relative price effect.
Abstract: The motivation crowding effect suggests that an external intervention via monetary incentives or punishments may undermine (and under different indentifiable conditions strengthen) intrinsic motivation. As of today, the theoretical possibility of crowding effects is widely accepted among economists. Many of them, however, have been critical about its empirical relevance. This survey shows that such scepticism is unwarranted and that there exists indeed compelling empirical evidence for the existence of crowding out and crowding in. It is based on circumstantial insight, laboratory studies by both psychologists and economists as well as field research by econometric studies. The presented pieces of evidence refer to a wide variety of areas of the economy and society and have been collected for many different countries and periods. Crowding effects thus are an empirically relevant phenomenon, which can, in specific cases, even dominate the traditional relative price effect.
1,310 citations
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TL;DR: Interleukin-2 signals influence various lymphocyte subsets during differentiation, immune responses and homeostasis and can amplify CD8+ T cell responses or induce the expansion of the TReg cell population, thus favouring either immune stimulation or suppression.
Abstract: Interleukin-2 (IL-2) signals influence various lymphocyte subsets during differentiation, immune responses and homeostasis. As discussed in this Review, stimulation with IL-2 is crucial for the maintenance of regulatory T (T(Reg)) cells and for the differentiation of CD4(+) T cells into defined effector T cell subsets following antigen-mediated activation. For CD8(+) T cells, IL-2 signals optimize both effector T cell generation and differentiation into memory cells. IL-2 is presented in soluble form or bound to dendritic cells and the extracellular matrix. Use of IL-2 - either alone or in complex with particular neutralizing IL-2-specific antibodies - can amplify CD8(+) T cell responses or induce the expansion of the T(Reg) cell population, thus favouring either immune stimulation or suppression.
1,305 citations
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30 Jun 1995TL;DR: In this article, the authors present the fundamental principles of p-summing operators on Hilbert spaces and summing operators in Banach lattices, as well as weakly compact operators on C(K)-spaces with finite cotype.
Abstract: Introduction 1. Unconditioned and absolute summability in Banach spaces 2. Fundamentals of p-summing operators 3. Summing operators on Cp-spaces 4. Operators on Hilbert spaces and summing operators 5. p-Integral operators 6. Trace duality 7. 2-Factorable operators 8. Ultraproducts and local reflexivity 9. p-Factorable operators 10. (q, p)-Summing operators 11. Type and cotype: the basics 12. Randomised series and almost summing operators 13. K-Convexity and B-convexity 14. Spaces with finite cotype 15. Weakly compact operators on C(K)-spaces 16. Type and cotype in Banach lattices 17. Local unconditionality 18. Summing algebras 19. Dvoretzky's theorem and factorization of operators References Indexes.
1,304 citations
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Technische Universität München1, German Center for Neurodegenerative Diseases2, University of Helsinki3, University of Göttingen4, Ludwig Maximilian University of Munich5, Life Sciences Institute6, University of Tartu7, National Institute for Health and Welfare8, University of Queensland9, ETH Zurich10, University of California, Santa Barbara11, Discovery Institute12, University of Zurich13
TL;DR: It is found that neuropilin-1 (NRP1), known to bind furin-cleaved substrates, significantly potentiates SARS-CoV-2 infectivity, an effect blocked by a monoclonal blocking antibody against NRP1.
Abstract: The causative agent of coronavirus disease 2019 (COVID-19) is the severe acute respiratory syndrome coronavirus 2 (SARS-CoV-2). For many viruses, tissue tropism is determined by the availability of virus receptors and entry cofactors on the surface of host cells. In this study, we found that neuropilin-1 (NRP1), known to bind furin-cleaved substrates, significantly potentiates SARS-CoV-2 infectivity, an effect blocked by a monoclonal blocking antibody against NRP1. A SARS-CoV-2 mutant with an altered furin cleavage site did not depend on NRP1 for infectivity. Pathological analysis of olfactory epithelium obtained from human COVID-19 autopsies revealed that SARS-CoV-2 infected NRP1-positive cells facing the nasal cavity. Our data provide insight into SARS-CoV-2 cell infectivity and define a potential target for antiviral intervention.
1,304 citations
Authors
Showing all 51384 results
Name | H-index | Papers | Citations |
---|---|---|---|
Richard A. Flavell | 231 | 1328 | 205119 |
Peer Bork | 206 | 697 | 245427 |
Thomas C. Südhof | 191 | 653 | 118007 |
Stuart H. Orkin | 186 | 715 | 112182 |
Ruedi Aebersold | 182 | 879 | 141881 |
Tadamitsu Kishimoto | 181 | 1067 | 130860 |
Stanley B. Prusiner | 168 | 745 | 97528 |
Yang Yang | 164 | 2704 | 144071 |
Tomas Hökfelt | 158 | 1033 | 95979 |
Dan R. Littman | 157 | 426 | 107164 |
Hans Lassmann | 155 | 724 | 79933 |
Matthias Egger | 152 | 901 | 184176 |
Lorenzo Bianchini | 152 | 1516 | 106970 |
Robert M. Strieter | 151 | 612 | 73040 |
Ashok Kumar | 151 | 5654 | 164086 |