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Investigations on a Branched Tube Model in Magnetic Drug Targeting—Systematic Measurements and Simulation

机译:磁性药物靶向支管模型的研究-系统测量与仿真

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Due to its high targeting efficiency magnetic drug targeting has been proposed as a promising technique for tumor treatment. Since drug-loaded nanoparticles are concentrated within a target region due to the influence of a magnetic field unwanted side effects are considerably reduced. In a first step to contribute to the understanding of basic phenomena experiments on a half-Y-branched glass tube model as a model-system for a blood vessel supplying a tumor were performed. The results of those systematic quantitative measurements were summarized in novel drug-targeting maps. Based on the considered setup and artery-model the current focus is a theoretical approach with a finite-element simulation. The fluid flow is described by the Navier-Stokes equations, the mass flux is given by the advection-diffusion equation and the magnetic field is derived from Maxwell's equations. The magnetic volume force acting on a volume of magnetic fluid combines the magnet and the ferrofluid data and is proportional to the field dependent magnetisation and the gradient of the field strength. The diffusion equation additionally allows the implementation of a concentration-dependent magnetic volume force. Our experimental investigations have shown that the miscibility of even the water-based ferrofluid and water is low. Since in medical applications the ferrofluid will be injected close to an appropriate junction one cannot necessarily assume a homogeneous mixture approaching the branch-region. Therefore, the characteristic focus of the presented simulation is a model where at the point of injection the ferrofluid and the carrier-fluid are initially separated and further mixture occurs due to the velocity field, diffusion, volume forces and magnetophoresis.
机译:由于其高靶向效率,磁性药物靶向已经被提出作为用于肿瘤治疗的有前途的技术。由于负载的纳米颗粒由于磁场的影响而集中在目标区域内,因此可以大大减少不必要的副作用。在有助于基本现象理解的第一步中,进行了在半Y分支玻璃管模型上的实验,该模型是用于供应肿瘤的血管的模型系统。这些系统的定量测量结果总结在新型药物靶向图中。基于所考虑的设置和动脉模型,当前的关注点是一种具有有限元模拟的理论方法。流体流动用Navier-Stokes方程描述,质量通量由对流扩散方程给出,磁场由Maxwell方程得出。作用在一定体积的磁性流体上的体积力将磁体和铁磁流体数据组合在一起,并且与磁场相关的磁化强度和磁场强度的梯度成比例。扩散方程还允许实现取决于浓度的磁体积力。我们的实验研究表明,即使是水性铁磁流体与水的混溶性也很低。因为在医学应用中,铁磁流体将被注入到适当的接点附近,所以人们不一定会假设均匀的混合物接近分支区域。因此,所提出的模拟的特征重点是一个模型,在该模型中,在注入时铁磁流体和载流流体首先被分离,并且由于速度场,扩散,体积力和磁致变而发生进一步的混合。

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