Web Release Date: January 15,
Electron Spin Resonance Study of Electron Transfer Rates in DNA: Determination of the
Tunneling Constant
for Single-Step Excess Electron Transfer

Department of Chemistry, Oakland University, Rochester, Michigan 48309
Received: October 5, 1999
In Final Form: December 2, 1999
Abstract:
An investigation of electron transfer in DNA at low temperatures in an aqueous glassy medium is reported
for a system in which electrons are generated by radiation and trapped on DNA. The transfer of the electron
from the DNA anion radical to randomly interspaced intercalators is followed by electron spin resonance
spectroscopic observation of the buildup in the intercalator electron adduct electron spin resonance (ESR)
signal and the loss of the DNA anion signal with time at 77 K. The intercalators investigated, mitoxantrone,
ethidium bromide, 1,10-phenanthroline, and 5-nitro-1,10-phenanthroline, test the effect of charge and electron
affinity. The time frame of the experiment, minutes to weeks, allowed the use of large intercalator spacings
(low loadings) at which random intercalation is most likely. The fraction of the electron captured by the
intercalator was found to increase with ln(t) as expected for a single-step tunneling process. Fits of results to
expressions for electron capture by intercalators based on a random distribution suggest that the random
model is appropriate up to loadings of about 1 per 10-20 DNA base pairs depending on the intercalator. The
distances of electron-transfer range from 4 base pairs (ethidium) to 10 base pairs (mitoxantrone) after 1 min
at 77 K. The low temperatures employed allow for the observation of single-step tunneling free from competing
mechanisms such as hopping. The values of the tunneling constant
found, 0.8-1.2 Å-1, do not suggest that
tunneling through the DNA base stack provides a particularly facile route for transfer of excess electrons
through DNA. We find that the transfer distances and rates correlate with intercalator electron affinities
calculated by density functional theory.
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