Results 211 to 220 of about 90,125 (268)
Development of Fit-for-Purpose, High Quality Proficiency Samples for Interlaboratory Evaluation of RT-PCR Detection of HPAI H5N1 in Milk. [PDF]
Smith EL +14 more
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Global patterns of parasite sharing among freshwater turtles. [PDF]
Silva M +5 more
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Two-step voltage-sensor activation of the human K<sub>V</sub>7.4 channel and effect of a deafness-associated mutation. [PDF]
Nappi M +9 more
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Direct oral anticoagulants versus warfarin for left ventricular thrombus: an updated systematic review and meta-analysis of randomized and observational studies. [PDF]
Alfehaid L +4 more
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Commentary: BMI is associated with sperm quality and sex hormones in men: a meta-analysis. [PDF]
Wu S, Zhang C.
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Artificial Diamonds are Still Diamonds
Foundations of Science, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Napoletani, Domenico +2 more
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Diamond in the Oceanic Lithosphere. Volcanic Diamonds and Diamonds in Ophiolites
Geochemistry International, 2021Diamonds were lately identified in chromitites from ophiolites and in volcanic rocks. Although the tectonic settings of diamonds found in these rocks are different, the diamonds are identical in small size, cuboctahedral habit, sets of minor admixture elements, and isotopic characteristics. A model is suggested for their formation during various stages
E. M. Galimov, F. V. Kaminsky
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IEEE Transactions on Information Theory, 1997
Diamond codes are a new example of so-called cooperating codes. Cooperating codes are used extensively for protecting data stored on magnetic or optical media. A well-known example is a product code. In that case, codewords are \(n_1\) by \(n_2\) matrices in which each column is in a code \(C_1\) of length \(n_1\) and each row is in a code \(C_2\) of ...
C. P. M. J. Baggen +1 more
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Diamond codes are a new example of so-called cooperating codes. Cooperating codes are used extensively for protecting data stored on magnetic or optical media. A well-known example is a product code. In that case, codewords are \(n_1\) by \(n_2\) matrices in which each column is in a code \(C_1\) of length \(n_1\) and each row is in a code \(C_2\) of ...
C. P. M. J. Baggen +1 more
openaire +2 more sources

