Nano particle behavior in Viscous fluid
Medical field have been able to advance at a very rapid pace, from advance surgeries to developing medicine to cure many diseases. However there is still many diseases which has been discovered yet we can’t find a cure, for example Cancer, HIV exedra. Due to complicity of these viruses we are still going to batle which have not have not moved forward in a right pat for these pased years. For example if we examine today treatment for cancer we will see there are only a certain percentage of cures that a medical doctor is able to achieve with such treatment “chemotherapy”, or even surgery or other kind of medical treatment. The reason behind surgical as well as medical treatment failure has to do with the way a human cell behaves and react to such treatments .Also the complicity of a surgery at a micro level is almost impossible, because it’s easy to make an error in such level to the complicity of our human body. If we are able to cure or stop the progress of these types of viruses or disease for each cell without damaging any other organ cells and deliver the proper medica tion to these cells we will be able to achieve our goal and save many lives. Our main goal is to develop a Nano robot which will be able to carry medicine and perform certain tasks by traveling through the veins.
We first acknowledge that in order to reach our goal we first need to Understanding the behavior of nano or micro fluid , which turned out to be very difficult. Why? There are many variable to account for, such as pressure, viscosity… To understand and deal with these variables we used Green’s functions known as Stokeslet equation. Stokeslet’s equation deals with behavior of fluid in the nano scale which describes the velocity vector field, where the inertia forces are no longer accounted for since we are dealing with nano scale particle where the Ronald number Re<<1.
During the beginning of the fall semester our goal was to develop a computational program after we had a clear understanding of what Stokeslet’s equations are taking for account all the necessary boundaries. than we started to develop a program which shows the velocity changes in a 2D graph, using a one directional source flow force. And for the past four month we worked on building a 3D program which describes the velocity at each point with the assumption of velocity moving at a one direction and only in the XZ plain. Our next thing would be to complete the 3D program during our semester brake.