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Efficient Generation of Dilution Gradients With Digital Microfluidic Biochips

机译:高效产生数字微流体生物芯片的稀释梯度

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Digital microfluidic biochips (DMFBs) are now being extensively used to automate several biochemical laboratory protocols such as clinical analysis, point-of-care diagnostics, or DNA sequencing. In many biological assays, e.g., bacterial susceptibility tests and cellular response analysis, samples, or reagents are required in multiple concentration (or dilution) factors, satisfying certain gradient patterns such as linear, exponential, or parabolic. Dilution gradients are traditionally prepared using continuous-flow microfluidic devices. Unfortunately, most of them suffer from inflexibility and nonprogrammability, and they require large volumes of costly stock-solutions. DMFBs, on the other hand, are shown to produce, more efficiently, samples with multiple dilution factors. However, none of the existing DMFB-based algorithms utilize the properties of the gradient-profile while optimizing reactant-cost and sample-preparation time. In this paper, we explore the underlying combinatorial attributes of different gradients and harnessed them for efficient production of the desired concentration profile. For linear gradients, we present theoretical results concerning the number of mix-split operations and waste production, and prove an upper bound on on-chip storage requirement. A cost-effective method for generating a wide class of exponential gradients is also proposed. Finally, in order to handle a complex-shaped gradient, we posit a digital-geometric technique to approximate it with a sequence of linear gradients. Experimental results on various gradient-profiles are presented in support of the proposed method.
机译:现在,数字微流体生物芯片(DMFB)现在正在广泛用于自动化几种生化实验室方案,例如临床分析,护理点诊断或DNA测序。在许多生物学测定中,例如,细菌易感性试验和细胞反应分析,样品或试剂是多种浓度(或稀释)因子所必需的,满足某些梯度图案,例如线性,指数或抛物线。传统上使用连续流体微流体装置制备稀释梯度。不幸的是,他们中的大多数患有不灵活性和非可编程性,并且他们需要大量的昂贵的储备解决方案。另一方面,DMFBS显示出具有多种稀释因子的更有效的样本。然而,没有基于DMFB的算法中的任何一部分利用梯度曲线的性质,同时优化反应性成本和样品制备时间。在本文中,我们探讨了不同梯度的底层组合属性,并利用它们以有效地生产所需的浓度谱。对于线性梯度,我们提出了关于混合分流操作和废物生产数量的理论结果,并证明了片上存储要求的上限。还提出了一种用于生成广泛指数梯度的经济有效方法。最后,为了处理复杂形状的梯度,我们用一系列线性梯度来解散数字几何技术以近似。提供了各种梯度型材的实验结果,以支持该方法。

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