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Guiding ethical principles in transplant candidate selection committees: A scoping review protocol

PLoS ONE
Christopher H. Kim, Frank G. Lee, Tayyab S. Diwan, on behalf of the Transplant Ethics Research Lab   +3 more
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Principles of Affinity Selection

Cold Spring Harbor Protocols, 2023
The most common application of phage-display technology is the discovery of peptides or proteins that specifically bind some molecule or other substance of interest—for example, antibodies that specifically bind an antigen. The discovery process starts with a library encompassing a very large array of proteins or peptides with a great diversity of ...
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Pointwise selection principles

2021
Our first main result, an extension of Theorem 3.8 from (Fraňkova, Math Bohem 116(1), 20–59, 1991), is a pointwise selection principle for metric space valued univariate functions in terms of the approximate variation (see Theorem 4.1)
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Safeguards selection principles

Computers & Security, 1984
Abstract The selection of effective safeguards is an important aspect of computer security that can be facilitated by the application of a set of 20 principles derived from computer security research and experience. These 20 principles contribute to a growing theory of computer security as the subject matures and agreement is reached on security ...
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Mammography Equipment: Principles, Features, Selection

Radiologic Clinics of North America, 1987
1. Three-phase and constant potential generators may offer advantages over single-phase generators. These include shorter exposure times with less chance for motion unsharpenss, more adequate exposure and possible lower dose, and longer tube life. 2. Control of tube voltage in increments of 1 kVp are desirable for screen-film mammography and 2 kVp for ...
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Selection Principles and Sierpinski Sets

Acta Mathematica Sinica, English Series, 2006
This paper studies selection principles in the real line with the density topology. The density topology is a means to consider measure-theoretic properties as topological ones. In the density topology, compact sets are finite, and it makes sense to consider more general covering properties. A classical result of \textit{F. D.
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