Literature DB >> 34913700

SARS-CoV-2 Quantum Sensor Based on Nitrogen-Vacancy Centers in Diamond.

Changhao Li1, Rouhollah Soleyman2, Mohammad Kohandel2, Paola Cappellaro1,3.   

Abstract

The development of highly sensitive and rapid biosensing tools targeted to the highly contagious virus SARS-CoV-2 is critical to tackling the COVID-19 pandemic. Quantum sensors can play an important role because of their superior sensitivity and fast improvements in recent years. Here we propose a molecular transducer designed for nitrogen-vacancy (NV) centers in nanodiamonds, translating the presence of SARS-CoV-2 RNA into an unambiguous magnetic noise signal that can be optically read out. We evaluate the performance of the hybrid sensor, including its sensitivity and false negative rate, and compare it to widespread diagnostic methods. The proposed method is fast and promises to reach a sensitivity down to a few hundreds of RNA copies with false negative rate less than 1%. The proposed hybrid sensor can be further implemented with different solid-state defects and substrates, generalized to diagnose other RNA viruses, and integrated with CRISPR technology.

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Keywords:  COVID19 pandemic; Nanodiamond; Nitrogen-vacancy center; Virus diagnosis

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Year:  2021        PMID: 34913700      PMCID: PMC8691455          DOI: 10.1021/acs.nanolett.1c02868

Source DB:  PubMed          Journal:  Nano Lett        ISSN: 1530-6984            Impact factor:   11.189


Introduction

The rapid spread of the coronavirus disease 2019 (COVID-19) has shown the importance for rapid and cost-effective testing of emerging new viruses. In the absence of specific drugs, early diagnosis and population surveillance of the virus load are crucial to slow down and contain an outbreak. Unfortunately, as of November 9, 2021, there has been more than 250 million reported COVID-19 cases with over 5 million deaths.[1] This huge cost in human life highlights the need for developing accurate testing for novel viruses with low false negative rate (FNR) and false positive rate (FPR), which enable taking appropriate preventive measures. Indeed, just the past 15 years have seen 4 pandemics (severe acute respiratory syndrome (SARS), Swine flu, Ebola, Middle East respiratory syndrome (MERS)) in addition to the severe acute respiratory syndrome coronavirus 2, SARS-CoV-2. The diagnostic testing field for COVID-19 is rapidly evolving and improving in quality,[2] but it has not yet been able to match the demand.[2−4] Diagnostics that is able to detect active infections are typically molecular-based, gauging the presence of the pathogen. The SARS-CoV-2 has a single-positive strand RNA genome, which remains in the body only while the virus is still replicating, and can be detected by various virology methods, most preeminently by the reverse transcriptase quantitative polymerase chain reaction (RT-PCR). Faster and more portable tests are provided by rapid antigen tests that detect specific viral proteins found on the virus surface, such as spike proteins. Unfortunately, these faster tests are less reliable and cannot quantify the amount of virus. Serology tests, such as antibody tests, require a lag after infection and cannot catch the transmitting window. While RT-PCR has been the primary method of viral genome detection for SARS-CoV-2, it has several drawbacks, as it requires trained personnel, special equipment, and careful design of the primer and probe. The samples need to undergo RNA extraction as well as an amplification process which can take several hours and might degrade the diagnosis accuracy. The RT-PCR method also suffers from high FNR,[3,4] which can be above 25% depending on the viral load of samples. False negative results are especially consequential since they might lead to infected persons not isolating and infecting others. These challenges emphasize the imperative of finding a highly sensitive, accurate, and rapid diagnosis method for optimal diagnosis of COVID-19 and other viral outbreaks. In recent years, quantum sensors[5] have emerged as powerful tools to detect chemical and biological signals. In particular, nitrogen-vacancy (NV) centers in diamond act as stable fluorescence markers and magnetic field sensors and have been investigated as quantum sensors for applications ranging from material science to chemistry and biology. A promising avenue to detect biological signals is to transduce them into magnetic noise, e.g., using magnetic molecules, such as gadolinium (Gd) complexes. Then, similar to FRET-based biosensors,[6] the presence of a stimulus (in this case the virus) is detected as it induces a change in the NV fluorescence, following its separation from the magnetic nanoparticle. NV centers in nanodiamonds (NDs) have thus already demonstrated their ability to detect biological processes with high spatial resolution[7−10] and are the object of intense study due to their many favorable properties, ranging from very high photostability and thermal stability to biocompatibility, in contrast to many florescent biomarkers in FRET-based approach. Here, we introduce a quantum sensor based on NV centers in NDs that is capable of detecting virus RNA, focusing on the SARS-CoV-2 virus. We show with numerical simulations that the proposed sensor can detect as low as a few hundred of viral RNA copies in a 1 s measurement time window when interacting with virus RNA sufficiently. Considering the distribution of relevant parameters in realistic experiments, we show that the sensor can reach a FNR of less than 1% (considerably smaller than RT-PCR) even without the RNA amplification process. The signal can be optically read out with a short acquisition time. The proposed diagnosis method has a low material cost and is scalable to simultaneous measurement of many samples. We further discuss the potential integration of the proposed RNA quantum sensor with CRISPR technology to achieve even higher sensitivity, as shown in the Supporting Information. While these ideas can be generalized to other RNA viruses (or more broadly any nucleic acid) and other solid-state defects, in the following we build a theoretical model of how the NV fluorescence is affected when the virus RNA cleaves the bond of Gd molecules with the ND surface. We show how the quantum properties of the NV spin, which make it extremely sensitive to external perturbation, together with its nanoscale size combine to provide the exceptional performance of the proposed sensor.

Virus RNA Sensor Based on Single NV Centers

Our proposed diagnosis technique is based on the detection of viral RNA as shown in Figure a. As in the standard RT-PCR method, viral RNA taken from an upper respiratory sample of patients is isolated and purified using fast spin columns. Contrary to RT-PCR, reverse transcription is not be needed, as the sensing technique is based on direct detection of the virus RNA. Moreover, our sensor does not require nucleic acid amplification due to its high sensitivity to viral RNA, reducing the complexity, cost, and time of the test. The sample solution is directly ejected into microfluidic devices where the NV-based hybrid sensor is loaded beforehand.
Figure 1

Overview of the diagnosis protocol. (a) A sample is collected from the upper respiratory tract, e.g., with a nasopharyngeal or throat swab, followed by nucleic acid extraction. (b) Test samples that might contain virus RNA are loaded into microfluidic channels containing functionalized nanodiamonds. The emitted red fluorescence signal resulting from green laser excitation of the NV is collected via a confocal microscope or on a CCD. (c) Mechanism of magnetic noise quenching. c-DNA is adsorbed on the surface of functionalized nanodiamond containing NV centers. The absorption is due to molecular interactions between cationic polyethyleneimine (PEI) polymer on nanodiamond surface and c-DNA. Other polymers such as poly-l-lysine[15] could also be used to bind the c-DNA sequences. A stable c-DNA fragment of SARS-CoV-2 can be obtained by RT-PCR[38] or synthesis. Gd3+ complex molecules that can induce strong magnetic noise are connected to the c-DNA structure. In the presence of virus RNA, the base-pair matching of c-DNA and RNA leads to detachment of c-DNA-DOTA-Gd3+ from the nanodiamond surface, resulting in weaker magnetic interaction between Gd3+ complex and NV centers inside the nanodiamond. (d) Energy level diagram of an NV center showing the optical transitions. Green laser nonresonantly excites the NV spin to its excited state, and the NV decays back emitting red fluorescence photons. The |ms = ±1⟩ states can also decay nonradiatively through the metastable singlet state and back to the |ms = 0⟩ ground state (dashed lines), providing a mechanism for both optical initialization to |ms = 0⟩ and spin state-dependent optical readout.

Overview of the diagnosis protocol. (a) A sample is collected from the upper respiratory tract, e.g., with a nasopharyngeal or throat swab, followed by nucleic acid extraction. (b) Test samples that might contain virus RNA are loaded into microfluidic channels containing functionalized nanodiamonds. The emitted red fluorescence signal resulting from green laser excitation of the NV is collected via a confocal microscope or on a CCD. (c) Mechanism of magnetic noise quenching. c-DNA is adsorbed on the surface of functionalized nanodiamond containing NV centers. The absorption is due to molecular interactions between cationic polyethyleneimine (PEI) polymer on nanodiamond surface and c-DNA. Other polymers such as poly-l-lysine[15] could also be used to bind the c-DNA sequences. A stable c-DNA fragment of SARS-CoV-2 can be obtained by RT-PCR[38] or synthesis. Gd3+ complex molecules that can induce strong magnetic noise are connected to the c-DNA structure. In the presence of virus RNA, the base-pair matching of c-DNA and RNA leads to detachment of c-DNA-DOTA-Gd3+ from the nanodiamond surface, resulting in weaker magnetic interaction between Gd3+ complex and NV centers inside the nanodiamond. (d) Energy level diagram of an NV center showing the optical transitions. Green laser nonresonantly excites the NV spin to its excited state, and the NV decays back emitting red fluorescence photons. The |ms = ±1⟩ states can also decay nonradiatively through the metastable singlet state and back to the |ms = 0⟩ ground state (dashed lines), providing a mechanism for both optical initialization to |ms = 0⟩ and spin state-dependent optical readout. The negatively charged nitrogen-vacancy (NV) center is a point defect in the diamond lattice, consisting of a substitutional nitrogen atom with an adjacent vacancy. The NV electronic spin has a triplet ground state, with the spin levels |ms = 0⟩ and |ms = ±1⟩ separated by a zero-field splitting ω0/(2π) = 2.87 GHz. A short laser illumination can polarize the spin into the |ms = 0⟩ level (Figure ), a state of effective low temperature, that can be recognized by its high fluorescence intensity. The system then relaxes to its thermal equilibrium state that displays a lower fluorescence intensity. The thermalization process occurs in a characteristic time (the longitudinal relaxation time T1) dictated by the quantum spin magnetic environment, which can be indirectly affected by biological processes. In particular, paramagnetic molecules such as gadolinium (Gd) complexes can induce strong transverse magnetic noise and significantly reduce the NV spin relaxation time.[8,11,12] As shown in Figure c, we noncovalently coat NDs by cationic polymers,[13−16] such as polyethyleneimine (PEI), which can form reversible complexes with viral complementary DNA (c-DNA) sequences.[17] Magnetic molecules such as Gd3+ complexes can be incorporated into the sequence,[18] forming hybrid c-DNA-DOTA-Gd pairs. For example, the amine modified end of the c-DNA is able to bind to a Gd3+ chelator such as 1,4,7,10-tetraazacyclododecane-1,4,7,10-tetraacetic acid (DOTA) through an amide covalent bond.[19] Due to the molecular electrostatic interactions between PEI and c-DNA-DOTA-Gd3+, the Gd3+ complexes will tend to lie on the ND surface, in close proximity to NV centers, thus efficiently increasing the magnetic noise strength felt by NV spins and quenching their T1 time. In the presence of viral RNA, the c-DNA-DOTA-Gd3+ pair will detach from the ND surface due to c-DNA and virus RNA hybridization. An analysis of the binding reactions (see Supporting Information) reveals that the formation rate of c-DNA-RNA hybrids is considerably higher than the binding between c-DNA and polymer-functionalized ND.[20,21] The newly formed c-DNA-DOTA-Gd3+/RNA compound will then diffuse freely in the solution, leading to an increased distance between Gd and ND. The NV centers will feel weaker magnetic noise and have a longer T1 time, indicated by a larger fluorescence intensity at fixed wait time. By optically monitoring the change in relaxation time, we can identify the presence of virus RNA in the sample and even quantify the RNA number. We note that, contrary to many other NV-based biological sensors,[7,9,10,22,23] microwave driving is not necessary here in principle, thus reducing the complexity and cost of the experimental setup. To characterize NV charge state fluctuations that might mask the real T1 decay, the fluorescence spectrum can be measured to extract the ratio of different charge states.[24−26] The proposed protocol relies on the magnetic noise induced by dipolar interactions between NV centers and Gd molecules. Here we introduce a simple model to describe the T1 time before and after the c-DNA/RNA hybridization and study the sensitivity of the proposed viral RNA sensor. We first consider for simplicity a single NV center at the center of a single ND with diameter d. The NV spin relaxation time is determined by the magnetic noise strength, with contributions from nuclear and electronic spins in the diamond bulk, paramagnetic defects on the ND surface, and Gd molecules that are connected by c-DNA:where γe is the NV’s gyromagnetic ratio and ω = ω0 in the absence of a static magnetic field. Here T1,bulk describes the background NV relaxation, similar to that in bulk diamond, which does not depend on the ND size or other external factors. B(S) is the noise strength (spectrum), with the subscripts indicating the contributions from surface paramagnetic defects or Gd molecules. Our protocol sensitivity arises from the strong dependence of the T1 time on the surface density of Gd molecules n, as shown in Figure a. A detailed derivation of the T1 model (see Supporting Information) shows that this dependence is due to the change in the noise spectrum SGd = RGd/(RGd2 + ω02) and strength, BGd2 ∼ n. Here RGd ∼ √n is the Gd fluctuation rate, mainly due to spin–spin couplings that are strongly distance-dependent. Because of the strong RNA-DNA hybridization compared to the DNA-PEI binding (see Supporting Information), we can assume that all the Gd molecules get detached in the virus presence and freely diffuse in the solution. Then, a higher initial c-DNA-DOTA-Gd3+ density yields a larger T1 difference and a larger fractional change. We note that multiple Gd3+ complexes can be incorporated into one c-DNA sequence[18] and the increased ratio between c-DNA and Gd3+ complexes will lead to an even larger change in T1.
Figure 2

Single NV sensor performance. (a) Relaxation time T1 as a function of the surface density of Gd3+ complex molecules. The distance of Gd3+ complexes and ND surface is l = 1 nm. The plotted range of Gd density is a very conservative estimate based on previous studies of PEI ND coating,[32] PEI-DNA binding,[39] and DNA-Gd attachment.[18] (b) Minimum detectable number of c-DNA-DOTA-Gd3+ molecules in T = 1 s integration time (i.e., quantum sensitivity) for a NV center at the ND origin. Given the strength of the RNA-DNA hybridization compared to the DNA-PEI binding (see the Supporting Information), we assume freely diffusing Gd molecules after detachment. At that point, their contribution to the T1 can be safely neglected, as the distance between NV and Gd becomes significantly large (see Supporting Information). (c) Probability density distribution of quantum sensitivity (for optimal measurement time) considering the normal distribution of ND diameters, surface density of c-DNA-DOTA-Gd3+ as well as position of NV spin in the ND. The surface density n follows a normal (0.1, 0.02) nm–2 distribution. The distance between Gd3+ complex and ND surface is set to l = 1.5 nm, and the NV center position is randomly sampled in the ND. We fix the surface density of random paramagnetic centers at σ = 1 nm–2, so the contributions from the ND bulk spins and surface spins to the relaxation process remain constant.

Single NV sensor performance. (a) Relaxation time T1 as a function of the surface density of Gd3+ complex molecules. The distance of Gd3+ complexes and ND surface is l = 1 nm. The plotted range of Gd density is a very conservative estimate based on previous studies of PEI ND coating,[32] PEI-DNA binding,[39] and DNA-Gd attachment.[18] (b) Minimum detectable number of c-DNA-DOTA-Gd3+ molecules in T = 1 s integration time (i.e., quantum sensitivity) for a NV center at the ND origin. Given the strength of the RNA-DNA hybridization compared to the DNA-PEI binding (see the Supporting Information), we assume freely diffusing Gd molecules after detachment. At that point, their contribution to the T1 can be safely neglected, as the distance between NV and Gd becomes significantly large (see Supporting Information). (c) Probability density distribution of quantum sensitivity (for optimal measurement time) considering the normal distribution of ND diameters, surface density of c-DNA-DOTA-Gd3+ as well as position of NV spin in the ND. The surface density n follows a normal (0.1, 0.02) nm–2 distribution. The distance between Gd3+ complex and ND surface is set to l = 1.5 nm, and the NV center position is randomly sampled in the ND. We fix the surface density of random paramagnetic centers at σ = 1 nm–2, so the contributions from the ND bulk spins and surface spins to the relaxation process remain constant. These results demonstrate the potential for our proposed hybrid quantum sensor not only to detect the presence of the virus RNA but even to quantitatively estimate the viral load with high sensitivity. This capability would allow more accurately capturing the infectivity window and catching more contagion cases (even when the viral load is too small for other methods), thus playing an important role in accurate estimation of epidemic trajectories. To quantify the sensor’s performance, we thus consider the minimum number of detectable RNA copies in a total integration time T. This is related to the quantum sensitivity, δnmin√T, to variations in the surface c-DNA-DOTA-Gd3+ density (see Supporting Information for details). Figure b shows the calculated sensitivity for varying parameters and an integration time T = 1 s. As expected, a smaller distance between NV and Gd3+ complex (smaller ND diameter and Gd bound) would result in a better sensitivity. To evaluate the practical sensor performance, we need to take into account variations in the NV sensor parameters that affect the sensitivity, such as the randomness in ND diameter d, Gd3+ surface density n, as well as position of the NV centers with respect to the origin (see the Supporting Information). These variations give rise to broad distributions of the sensitivity shown in Figure c, which predicts the probability that a single hybrid sensor containing one NV center can detect a certain amount of RNA copies, without any precharacterization. We remark that when the sensor sufficiently interacts with the virus in sample, the minimal detectable number of RNA copies in 1 s integration time can be as low as 100. This is well below the viral load for positive clinical samples, which typically has 105–106 RNA copies per throat or nasal swab[27] without nucleic acid amplification. Therefore, in this single-NV scenario, our sensor would reach an ultralow FNR (<1%) compared to the common RT-PCR diagnosis method which can have a FNR above 25%.[3]

Sensor Performance with Ensemble Measurements

While measuring a single ND before and after introducing virus RNA can yield a considerably large T1 difference, as we have demonstrated above, this protocol suffers from low photon counts and the challenge of addressing the same single ND. Moreover, for single NDs, the detectable number of RNA copies is upper-bound by the number of c-DNA-DOTA-Gd3+ molecules on the ND surface, which is in turn limited by the surface area and surface density of c-DNA-DOTA-Gd3+. We thus analyze a more practical scenario where the fluorescence signal from an ensemble of NDs is measured after a fixed dark time τ following the initialization laser pulse, which allows inferring the relaxation rate. Each NV center in the ensemble is characterized by different parameters, including its random position inside the ND, and (normal) distributions of the ND diameters and surface density of c-DNA-DOTA-Gd3+ around their nominal values. We then calculate the distribution of normalized photoluminescence (PL) counts at a fixed waiting time τ for a large number of NDs (see Figure ). When the observed photon count is below a chosen threshold, indicating a large relaxation rate, we classify the result as negative for the presence of the virus, while PL above the threshold indicates the virus presence. The FNR and FPRs arise when a misclassification occurs (e.g., the photon count is low even if virus RNA was present). The threshold is found by maximizing the balanced accuracy = 1 – (FNR + FPR)/2 from the calculated PL distributions, which describes the average of sensitivity (1 – FNR) and specificity (1 – FPR).
Figure 3

NV ensemble sensor performance. (a) Histogram of measured PL from single NDs at a fixed dark time τ = 200 μs for d̅ = 25 nm. The NV position is random in a sphere of 20% of the ND radius. The red (green) distribution corresponds to the case where viral RNA is absent (present). (b) The NDs in (a) are grouped into random ensembles of 10 NDs and averaged over. The histogram with deep (light) colors shows the PL without (with) photon-shot noise. In both (a) and (b), the black lines indicate the optimal threshold that gives the maximum accuracy. (c) FNR (inset: FPR) as a function of number of SARS-CoV-2 RNA copies associated with ensembles of NDs with different diameters. The solid (dashed) curves show the worst (optimal) case where the photon-shot noise increases (decreases) the PL distribution overlap. The NV position is random in a sphere of 20% of the ND radius. (d) Same as (c), but here we compare the effect of reducing the uncertainty in the NV position from 50% to 20% of the ND radius (ND average diameter of 25 nm). In plotting the distributions in (c) and (d), we consider 5000 NDs with one NV each and 0.1 nm–2 average surface c-DNA-DOTA-Gd3+ density. The ND diameter has a normal distribution with variance 3 nm, and the average distance between ND surface and Gd molecules is 1.5 nm, with 0.2 nm variance.

NV ensemble sensor performance. (a) Histogram of measured PL from single NDs at a fixed dark time τ = 200 μs for d̅ = 25 nm. The NV position is random in a sphere of 20% of the ND radius. The red (green) distribution corresponds to the case where viral RNA is absent (present). (b) The NDs in (a) are grouped into random ensembles of 10 NDs and averaged over. The histogram with deep (light) colors shows the PL without (with) photon-shot noise. In both (a) and (b), the black lines indicate the optimal threshold that gives the maximum accuracy. (c) FNR (inset: FPR) as a function of number of SARS-CoV-2 RNA copies associated with ensembles of NDs with different diameters. The solid (dashed) curves show the worst (optimal) case where the photon-shot noise increases (decreases) the PL distribution overlap. The NV position is random in a sphere of 20% of the ND radius. (d) Same as (c), but here we compare the effect of reducing the uncertainty in the NV position from 50% to 20% of the ND radius (ND average diameter of 25 nm). In plotting the distributions in (c) and (d), we consider 5000 NDs with one NV each and 0.1 nm–2 average surface c-DNA-DOTA-Gd3+ density. The ND diameter has a normal distribution with variance 3 nm, and the average distance between ND surface and Gd molecules is 1.5 nm, with 0.2 nm variance. In Figure a we show how the PL arising from single NVs with/without the virus RNA is distributed. Due to the variation in ND diameters and other parameters, the two PL distributions arising from single NDs have a considerable overlap, leading to FNR(FPR) = 0.14(0.239). To resolve this problem, a small number of NDs can be measured simultaneously, leading to well-resolved distributions. As few as 10 NDs can reach an accuracy of >99.6% with FNR(FPR) < 0.1(0.9)% (Figure b). The potential FNR of our quantum sensor is thus much lower than for the common RT-PCR method. To further show the performance of the quantum sensor in ensemble measurements, in Figure c we present the FNR (FPR) as a function of the number of SARS-CoV-2 RNA copies that can be detected by a group of NDs. When a larger number of NDs are measured simultaneously, the PL distributions are more well-resolved, leading to lower FNR (FPR) as expected. To take into account the effects of photon-shot noise on the PL distribution overlap, we plot the two extreme cases: the photon shot noise can indeed either add or subtract to the (average) PL signal. Correspondingly, the noise moves the signal PL distributions close to each other (worst case, shown in solid lines) or separate them further away (best case, shown in dashed lines). Even when considering photon shot noise, the FNR(FPR) achievable is still outstanding (only the largest diameter ND is considerably affected by the noise, since their average PL distributions are narrower). Further optimization of the ND parameters can lead to significant advantages, as already demonstrated in our simulations. For example, a large contributor to the dispersion in the PL curve of Figure a is due to the random position of the NV in the ND, as in Figure d where the FNR (FPR) for different distributions of NV position is shown. NV centers near the ND surface would also significantly suffer from random surface charge noise, potentially leading to deleterious charge dynamics of the NV centers. This can be mitigated by better engineering the NV-containing NDs (for example, with surface coating[28,29]) to produce NV centers that are well-below the ND surface and close to the NDs’ origin. In addition, precharacterization of the charge environment the NV centers would also help interpret the PL curves.[30,31]

Discussion

Until now we focused on variations in the quantum sensor properties that might limit the viral RNA detection. Indeed, we expect that variations in other steps of the protocol, e.g., in the detachment of Gd molecules due to the interaction between viral RNA and c-DNA on ND surface, will have a negligible influence. While other external factors could have been expected to induce the detachment even in the absence of viral RNA (increasing the FPR), previous studies[13,32,33] have demonstrated that the ND-PEI-DNA hybrid nanomaterial is a stable and efficient gene or drug delivery systems and survives both sonication and storage for several months. The binding between c-DNA-DOTA-Gd3+ and ND surface should thus be stable against moderate temperature and mechanical fluctuations. Furthermore, the hybridization of c-DNA and viral RNA is a highly efficient process[20,21] and FNR induced by insufficient detachment of surface c-DNA-DOTA-Gd3+ should be considerably small. Finally, to ensure sustained efficacy and specificity, it is imperative that the diagnosis methods target parts of the viral genome that are not considerably affected by naturally occurring viral mutations and are unique to SARS-CoV-2.[34] Several methods that are based on sequence alignment currently exist to find the conserved parts of a viral genome (see for example ref (35)). A generic text-mining method has been recently developed for rapid identification of segments of a whole genome that are likely to remain conserved during future genomic mutation events.[36] Due to the rapid spreading of the pandemic, a high throughput diagnosis capacity is needed, which can be achieved by our technique. Single or ensemble NDs can be incorporated in microfluidic devices with separated channels. Samples that possibly contain viral RNA are injected into the channels, and the resulting fluorescence signal is collected by a charge-coupled device camera. Although it is beyond the scope of this theory proposal, we note that practical issues such as bubbles or leakages in microfluidic chips might slightly degrade the performance of the sensor. Alternative ways of mixing ND with the virus sample might be proposed to bypass the potential problems with microfluidic setup. In addition to such simultaneous diagnosis of multiple samples, two other factors ensure the scalability of our protocol: Contrary to the general impression on the price of diamonds, synthesizing NDs that contain NV centers has become a mature technology and the material cost of single NDs is negligible. On the same note, NDs can make the technique more scalable than bulk diamonds with reduced cost. The system involves only short sequences of c-DNA and RNA, thus further limiting the cost in the chemical synthesis process. The presented technology can be generalized to diagnosing other RNA virus such as HIV and MERS by using surface c-DNA that is specific to target virus. The technique can also be applied to detect DNA genome by replacing the c-DNA with an appropriate RNA sequence. While we consider NV centers in nanodiamonds, alternative quantum sensors or host materials might be adopted. For example, sensors based on silicon-vacancy centers in silicon carbide[37] might be developed.

Conclusion

We propose a hybrid quantum sensor for detecting the RNA of SARS-CoV-2 virus based on NV centers in nanodiamonds. We built a theoretical model to describe the quenching of NV’s relaxation time due to dipolar interactions between NV center and Gd3+ molecules and to evaluate the sensor’s performance. As the viral RNA detaches the Gd3+, large changes in the NV photoluminescence yield a detection limit as low as several hundred viral RNA copies. The FNR can reach less than 1%, which is considerably lower than the state-of-art RT-PCR diagnosis method. The present diagnosis method is scalable, fast, and low-cost, which can meet the requirements of accurate estimation of epidemic trajectories and slowing down the current COVID pandemic.
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