2006
DOI: 10.1016/j.bbagen.2005.12.023
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Measurement of protein turnover rates by heavy water labeling of nonessential amino acids

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Cited by 225 publications
(316 citation statements)
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“…This result suggests the method can detect small levels of enrichment, even for very low natural abundance levels. The ability to detect such low enrichment may be extremely valuable for measuring the incorporation of isotopically enriched amino acids into proteins [31][32][33].Overall, the results presented in Table 4 compare favorably with similar work for derivatized amino acids [34][35][36]. These studies used ESI with either ion trap or QMS, as well as fast atom bombardment ionization-QMS.…”
mentioning
confidence: 60%
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“…This result suggests the method can detect small levels of enrichment, even for very low natural abundance levels. The ability to detect such low enrichment may be extremely valuable for measuring the incorporation of isotopically enriched amino acids into proteins [31][32][33].Overall, the results presented in Table 4 compare favorably with similar work for derivatized amino acids [34][35][36]. These studies used ESI with either ion trap or QMS, as well as fast atom bombardment ionization-QMS.…”
mentioning
confidence: 60%
“…This result suggests the method can detect small levels of enrichment, even for very low natural abundance levels. The ability to detect such low enrichment may be extremely valuable for measuring the incorporation of isotopically enriched amino acids into proteins [31][32][33].…”
Section: Nih-pa Author Manuscriptmentioning
confidence: 99%
“…For example, the abundance and mass vector for hydrogen are given by: (9) The atomic μ-domain isotope distribution functions can be conveniently expressed in terms of the vectors â j and m̂j: (10) The molecular formula for a peptide is expressed as H νH C νC N νN O νO S νS , where the ν j are the number of atoms of each type. The molecular formula can be equivalently expressed as vector n̂ of length n elements whose indices are the set of ν j : (11) The set of atomic μ-domain functions can be similarly arranged into a vector F̂n(μ): (12) The μ-domain molecular isotope distribution function can be expressed in the compact form (13) where the exponentiation of the vector accumulates the product of the appropriate μ-domain functions, giving an equivalent expression to eq 4. These expressions give a compact formalism that will facilitate subsequent discussion of residue-based μ-domain functions.…”
Section: Vector Formalism For Calculation Of Isotope Distributions Inmentioning
confidence: 99%
“…An additional atom type, C* must be defined for the 13 C-labeled atoms, and the residue compositions are given by: (30) which gives the following residue vectors for the unlabeled and labeled leucine residues, respectively:…”
Section: Description Of Fractional Residue Labelingmentioning
confidence: 99%
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