Institution
Schrödinger
Company•
About: Schrödinger is a based out in . It is known for research contribution in the topics: Sputtering & Ion. The organization has 1621 authors who have published 2200 publications receiving 81554 citations.
Topics: Sputtering, Ion, Cycloaddition, Laser, Bicyclic molecule
Papers published on a yearly basis
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01 Feb 2007-Nuclear Instruments & Methods in Physics Research Section B-beam Interactions With Materials and Atoms
TL;DR: In this paper, the authors studied the sputtering of a Au surface by Au n clusters with impact energies between 0.16 and 64 kV/atom, and found that the sputter yield exhibits a polynomial increase, ∈ E 1.6, up to a critical energy E c ǫ ≥ 40 kV.
Abstract: Using molecular-dynamics simulation, we study the sputtering of a Au (1 1 1) surface by Au n clusters ( n = 1–201) with impact energies between 0.16 and 64 keV/atom. We vary systematically both the total energy E and the cluster size n , such that the dependence of the sputter yield on these quantities can be discussed. As our basic result, we find the sputter yield Y to scale with the total energy E of the projectile. The sputter yield exhibits a polynomial increase, ∝ E 1.6 , up to a critical energy E c ≅ 40 keV, which coincides roughly with the threshold energy for subcascade formation. Above E c , the yield increases approximately linearly with E . These findings are discussed in the light of the considerable data base of Au sputtering which has been built up in recent years due both to experimental and simulational work.
23 citations
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TL;DR: A significant increase in vaccine-specific T cell responses was detected seven days after immunization and was directed against both antigens in the vector insert, which supports progression of this vaccine to a Phase IIb study to assess immunogenicity and additional protective efficacy in older adults receiving licensed seasonal influenza vaccines.
23 citations
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TL;DR: In this paper, singular Weyl-Titchmarsh-Kodaira theory for one-dimensional Dirac operators was developed and the existence of a spectral transformation was established, along with local Borg-Marchenko and Hochstadt-Lieberman type uniqueness results.
Abstract: We develop singular Weyl–Titchmarsh–Kodaira theory for one-dimensional Dirac operators. In particular, we establish existence of a spectral transformation as well as local Borg–Marchenko and Hochstadt–Lieberman type uniqueness results. Finally, we give some applications to the case of radial Dirac operators.
23 citations
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TL;DR: In this article, the first peaks of the PE spectra of (tBuCP)4 (2a) yielded about the same ionization energy for the first peak (4t2), but a large difference (ca, 0.8 eV) for the second peak (1t1) due to a strong interaction of the n orbitals at P with the P-C σ bonds in 1.
Abstract: Strong P – P Interactions in Tetraphosphacubanes. A PE-Spectroscopic Investigation
The comparison between the first peaks of the PE spectra of (tBuCP)4 (2a) yields about the same ionization energy for the first peak (4t2), but a large difference (ca, 0.8 eV) for the second peak (1t1). This difference is due to a strong interaction of the n orbitals at P with the P-C σ bonds in 1. This n/σ interaction is much smaller in the case of 2. The energy difference between 24T2 and 23A1, corresponding to the lone-pair combinations of the n orbitals at the P atoms, amounts to ≥ 3.4 eV for 1a and is estimated at ≥ 1.6 eV for 2a. The net charges for the P atoms in 1 are calculated to be positive, those for the C atoms negative. In the case of 2 negative values result for P and positive values for the net charges at Si.
23 citations
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TL;DR: The results indicate that CPDHC inhibits the NF-kappaB pathway by preventing the phosphorylation and proteolytic degradation of the IkappaBalpha protein.
23 citations
Authors
Showing all 1631 results
Name | H-index | Papers | Citations |
---|---|---|---|
Carlo Rovelli | 146 | 1502 | 103550 |
Stephen Fairhurst | 109 | 426 | 71657 |
Richard A. Friesner | 97 | 367 | 52729 |
Abhay Ashtekar | 94 | 366 | 37508 |
David E. Shaw | 88 | 298 | 42616 |
A. M. Vinogradov | 86 | 362 | 23091 |
Andrea Negri | 79 | 242 | 35311 |
George F. R. Ellis | 76 | 453 | 30364 |
Burkard Hillebrands | 76 | 586 | 23270 |
Vlatko Vedral | 75 | 512 | 33162 |
Klaus Friedrich | 75 | 374 | 19061 |
Ruhong Zhou | 70 | 352 | 18687 |
Lukas Schreiber | 69 | 217 | 14212 |
Lionel Tarassenko | 67 | 395 | 16265 |
Joachim R. Krenn | 66 | 224 | 17514 |