Hybrid nanofluids are used to enhance therapeutic effects and reduce the side effects in tumour therapy. These nanoparticles are transported nearest to the cancer’s tissues under the action of the peristaltic waves generated on the walls of the blood vessel. The motion of hybrid nanoparticles in non-uniform vertical channel having flexible boundaries is numerically elaborated in present study. Poisson equations are used on the basis of electro-osmotic theory to encounter the phenomena of applied electric field on the walls of the channel. Lubrication approach and Debye–Huckel linearization approximations are utilized to obtain the system of coupled ordinary differential equations from the basic conservation laws which are solved by using implicit finite difference scheme which is commonly known as Keller–Box method and MATLAB built in subroutine Bvp5c. The impact of electro-osmotic parameter on all features of flow of nanoparticles observed through several graphs and various tables. The current study is applicable and helpful in the design of micropumps and nanomedicine technologies.

杂合纳米流体用于增强治疗效果并减少肿瘤治疗中的副作用。这些纳米颗粒在血管壁上产生的蠕动波的作用下被运输到最接近癌症组织的位置。在本研究中数值阐述了杂化纳米粒子在具有柔性边界的非均匀垂直通道中的运动。在电渗理论的基础上使用泊松方程来遇到在通道壁上施加电场的现象。润滑方法和Debye-Huckel线性化近似用于从基本守恒定律获得耦合的常微分方程组，该方程组是通过使用隐式有限差分方案（通常称为Keller-Box方法）和内置于子例程Bvp5c中的MATLAB求解的。电渗参数对通过几张图和各种表格观察到的纳米颗粒流的所有特征的影响。当前的研究适用于微型泵和纳米医学技术的设计，并对其有所帮助。