2012
DOI: 10.1063/1.3672691
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Resolution limit for DNA barcodes in the Odijk regime

Abstract: We develop an approximation for the probability of optically resolving two fluorescent labels on the backbone of a DNA molecule confined in a nanochannel in the Odijk regime as a function of the fluorescence wavelength, channel size, and the properties of the DNA (persistence length and effective width). The theoretical predictions agree well with equivalent data produced by Monte Carlo simulations of a touching wormlike bead model of DNA in a high ionic strength buffer. Although the theory is only strictly va… Show more

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Cited by 24 publications
(42 citation statements)
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“…While the normal-inverse Gaussian is a convenient description of the data (and superior to the other distributions that we tested for this purpose), one might question the basic premise of using the normal-inverse Gaussian distribution in the first place; it seems logical that the distances between labels should be described by a probability density with compact support, 36 since their distances are bounded from below by zero extension and above by the contour length of the DNA between labels. In response, we note that although the normal-inverse Gaussian distribution has semi-heavy tails, the decay of the probability density is sufficiently fast to make it a physically realistic model in practice.…”
Section: Resultsmentioning
confidence: 99%
“…While the normal-inverse Gaussian is a convenient description of the data (and superior to the other distributions that we tested for this purpose), one might question the basic premise of using the normal-inverse Gaussian distribution in the first place; it seems logical that the distances between labels should be described by a probability density with compact support, 36 since their distances are bounded from below by zero extension and above by the contour length of the DNA between labels. In response, we note that although the normal-inverse Gaussian distribution has semi-heavy tails, the decay of the probability density is sufficiently fast to make it a physically realistic model in practice.…”
Section: Resultsmentioning
confidence: 99%
“…21 Briefly, the DNA backbone is represented by a series of touching beads of diameter w ¼ 4.6 nm, the Stigter effective width for DNA in TBE 5Â buffer, 15,20 and the commonly invoked persistence length l p ¼ 53 nm. 22 The chain has N ¼ 1024 beads, giving a contour length L ¼ 4.7 lm.…”
Section: Simulation Methodsmentioning
confidence: 99%
“…In what follows, we use Monte Carlo simulations of confined DNA 15,21 to show that entropic depletion indeed plays an important role in a triangular nanochannel, as seen in the simulation data in Fig. 1(b).…”
Section: Introductionmentioning
confidence: 99%
“…We demonstrate that CLINT can efficiently load DNA into nanochannels less than 30 nm in size, imposing subpersistence length confinement at which stretching is high, polymer back-folding is energetically unfeasible, and thermal fluctuations are suppressed (i.e., the Odijk regime). The ability to operate devices in this regime is critical as the suppression of back-bending and thermal fluctuations leads to more efficient alignment of optically mapped DNA fragments to a reference genome (11). Finally, unlike enclosed classical nanofluidic devices, the CLINT device interior can be easily exposed, leading to greater reusability and ease of access.…”
mentioning
confidence: 99%