3.2. Investigation of simulated results with COMSOL software
In order to evaluate the simulation results obtained from COMSOL software, it was decided to transfer the drug into the vessel and finally to the vessels and capillaries that are found in large quantities in the liver. This study defined an input and an output for the vessel. Blood flow velocity input was determined to be vin = 0.008 m s-1 while the pressure output was determined to be pout=0. The mole that penetrates the wall was clearly defined. The amount of drug penetration in the desired section was obtained. Nanoparticle motion was considered for different analyses and various factors such as field strength, blood flow velocity, particle density, etc., are effective factors in this simulation. Edward et al. [21] investigated a model for the multifunctional magnetic particles of the vessels under contract. They concluded that the proposed model is embedded as a function of key variables including carrier particle size, properties and volume fraction of magnetic nanoparticles, and the magnetic properties showing the flow rate. Figure 2A shows the concentration of the drug, the blue part being zero concentration and the red part showing the highest concentration. Figure 2B depicts the size of the velocity and the velocity field in the direction of the Z axis. The velocity flow around the moving ring and the droplet moving through the edge of the old diffusion membrane is 0.25 mm s-1. Figure 2C illustrates the velocity of the fluid inlet and outlet flow lines and its representation. Figure 2D shows the drug concentration field inside the droplet as it passes through the edge of the permeable membrane. Line 0.8 is above the membrane.
Due to its blue color, the concentration is almost zero and the red color has the highest concentration, while the concentration is in the 0–12 mol m-3 range.
According to Fig. 2D, the area attached to the membrane has the highest concentration. Figure 2E presents the last step and here the dissolved drug was examined at different times. The number obtained is 0.875 when a comparison was made with the research conducted by Chen et al. [22], and it was the best and most appropriate time (Fig. 2A). The movement of the connection point and contact with the wall where the defined value of the function is 1 and at the other points 0 was considered. The distance of our permeable membrane was assessed to ensure that the fluid inside the tube did not leak out (Fig. 2B). The total dose of the drug in the drop is a function of time. We have plotted the total amount of moles in the drop, which is a drop speed of 0.1 mm s-1. Then the step velocity operator helped determine the step arrival distance from 0 to 1. Figure 2E exhibits the different soluble concentrations from 0 to 10, which is the time the drop starts to move to dissolve and finally stops.
The specified variable is defined as the distance from the highest drop point to the lowest (0.24 mm). When the solution is complete, the speed is reported at different times. The flow line shows the velocity from the drop inlet and outlet boundary. The total dose of the injected drug (drug concentration in the drop) was optimized for all velocities, which showed that as the droplet rate increased, the number of moles entering the droplet diminished. This occurred because the amount of drug that penetrates into the droplet depends on when the droplet comes into contact with the permeable membrane and the time taken to pass through it.
Figure 3 shows the drug dose injected into a drop as a function of time. As the droplet speed rises, the number of moles that enter the droplet begins to fall. This is because the amount of drug that penetrates into the droplet depends on when the droplet comes in contact with the permeable membrane. Figure 3A shows the movement of the connection point and contact with the wall where the defined value of the function is 1 and at other points 0 is considered. The distance of the permeable membrane was checked to ensure that the fluid inside the tube did not leak. The specified distance of the obtained permeable membrane is the value of the function 6 x 10− 4/8 x 10− 4. The rest of the wall was 0. Jie et al. [23] investigated the biological activity and optimization of metallofullerene endohedral. They in fact reviewed the relevant data instead of the actual list and explained the nanocarrier as a diagnostic or therapeutic agent. Figure 3B shows that the total dose of the drug in the drop is plotted as a function of time. The total amount of moles inside the droplet is 0.1 mm s-1. The step velocity operator determines the step arrival distance from 0 to 1. The scale is in time per second. The dose of the drug starts to increase over time (3 s) and remains constant after that (6 s). Brazel and Pappas [24] reported two types of polymers were employed to determine the validity of the model from the experimental results of drug release. The model is used to simulate experimental systems of moving boundaries to improve inflation behavior, and diffusion behavior in polymer networks.
Figure 4 is concerned with zero velocity. Figure 4A shows the size of the starting surface velocity and Fig. 4B indicates the size of the final surface velocity. The solute transfer of the model devised for this study was selected. The input material was considered dilute. Particle transfer occurred only in the droplet section. Convection was adjusted according to the velocity flow. The system was adjusted to take the speed and concentration into account. The first velocity/time was set from 0 to 10 at which the solvent did not appear after the dissolution. The speed test is illustrated in Fig. 4A, which is the last speed, and it is when our solution is completed that the best time and speed are identified (U0 = 0.001m s-1). Figure 4B is the first velocity that our solution has reached. The flow line is marked (U0 = 1.5 x 10-4m s-1). Skorb et al. [25] explained that the combination of microscopic and spectroscopic methods served to analyze the structure and extent of optimization using ultrasound for the samples. The anti-corrosion activity of the new cerium / aluminum oxide system was demonstrated using a medical scanning method.
Figure 5A shows the different moles and velocities from the time the drop started to the end, while Fig. 5B depicts the dose of drug injected into the drop as a function of time. The dose of the drug is vertical and the time is horizontal. Figure 5A reveals that the total dose of injected drug (drug concentration in drops) was optimized according to all selected rates. Calculations showed that as the droplet velocity increased, the number of moles entering the droplet decreased. The amount of drug that penetrates into the droplet depends on when the droplet comes in contact with the permeable membrane and the time that passes through it. The speed diagram starts from the first time which is zero seconds and ends in about 6 s. First, the droplet range shows the total molar amount of drug in the droplet. The last time is when the final concentration of the drug is completed. The graph is blue (U0 = 0.001m s-1). The first opportunity to commence the drug concentration was the water diagram (U0 = 1 x 10-4m s-1). Figure 5B presents the droplet speed increase and the number of moles that enter the droplet that decrease. The amount of drug that penetrates the droplet depends on when the droplet is directly related to: firstly, the permeable membrane; and secondly, how long the drug passes through it. Fundueanu et al. [26] explained that the faster the drug penetrates into the drop, then time starts to run out. The molar amount of the drug also decreases. Polymers play an important role in determining the rate, persistence and penetration of nanoparticles in the body. Results of our computational studies show that success has been achieved in determining the rate at which nanoparticles penetrate the body.