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. 2005 May 13;89(2):1214–1226. doi: 10.1529/biophysj.104.055780

TABLE 1.

Analysis of residues with significant exchange broadening

Residue* ΔRex* (s−1) ΔΔRex(s−1) Rex* (s−1) Inline graphic (μs)* Inline graphic (ppm)* f
14 <0.7 −2.3 4.5 <33 1.5 <0.5
19 3.4 3.6 12.0 55 2.8 0.6
27 1.6 0.0 8.6 40 2.8 0.8
28 2.0 1.1 7.2 55 2.2 0.9
36 2.2 1.6 1 >220 <0.8
39 4.7 1.5 23.8 40 4.6 0.9
42 4.2 −1.0 1.7 >210 <0.9
51 0.5 −1.5 2.8 37 1.2 0.5
55 6.2 −7.8 28.0 45 4.6 0.6
57 2.9 1.45 1 >230 <0.8
60 3.3 −0.1 5.8 90 1.7 0.8
72 2.3 −0.0 10.0 20 2.8 0.8
73 2.2 0.4 7.9 62 2.3 0.9
75 1.6 −0.3 6.5 50 2.2 0.8
76 0.6 −8.9 11.0 15 5.0 0.4
77 1.9 0.7 8.5 45 2.6 0.8
92 2.2 −1.1 8.3 55 2.4 0.7
112 3.4 1.7 8.0 70 2.2 0.9
113 3.2 1.2 9.5 60 2.4 0.9
115 4.6 1.2 1 >300 <1.1
118 <0.7 −2.0 3.3 <35 1.4 <0.5
142 20.3
144 0.8 0.5 8.0 20 3.6 0.8
146 5.8 –0.7 9.9 90 2.2 0.8
147 2.7 1.7 2.2 145 1 0.9
*

Selected residues (selection value underlined) with either Rex > 6.4 s−1 or ΔRex > 2.5 s−1 or ΔΔRex < −1.4 s−1. The fast exchange equations were used to derive Inline graphic from the correlation of ΔRex and Rex as explained in the Theory section. The error in Inline graphic is estimated to be ∼30 μs and ∼1 ppm in Inline graphic based on 1 s−1 errors in ΔRex and Rex; Inline graphic is calculated from Inline graphic with pA = pB = 0.5 and represents the minimum value of Δex, because pApB reaches a maximum at pA = 0.5. The ΔRex showed a systematic offset of ∼−2 s−1. The values given and used in the derivation of Inline graphic and Inline graphic have been corrected for this offset. Residues 36, 42, 57, and 115 have small Rex; the Inline graphic is a lower limit and the Inline graphic an upper limit based on a maximum value of Rex of 1 s−1.

Residues 14, 19, 51, 55, 76, 92, 118, and 146 show a relatively high decrease in ΔRex (ΔΔRex < −0.5, italic) upon decrease in temperature, leading to relatively large fractional decrease in the exchange rate kex (f = kex,300/kex,308, italic; see Theory section for the equations used). Based on the error in ΔΔRex (1.4 s−1) and ΔRex (0.7 s−1), the error in f is estimated to be 0.15. For the four residues 36, 42, 57, and 115, no reliable estimate of f can be made, because of the uncertainty in the value of kex. For residues 14 and 118 the upper limit of f and Inline graphic is given as estimated from the lower limit of ΔRex.