Mapping the Phase Space of Type II Superconductors

In summary, to map the phase space of a type II superconductor, it is necessary to find an analytic or non-linear equation that relates the critical external magnetic field H_c and the critical current J_c, with a focus on the critical temperature and field (T_c and H_c). This can be achieved by researching existing studies and analyzing their results, and potentially using experimental data to develop your own equations or theories.
  • #1
DaniV
34
3
Due to my lab work
I want to try map the phase space that created with critical external magnetic field H_c
and the critical current J_c through the superconductor of type II. the critical transition happen from the Abrokosov phase to the non-superconductor phase, occurred by the fact that in the Abrokosov phase there is a tiny current loops stucking in pinning sites due to defects in the material, the J_c current and higher currents making a rejecting force strong enough to relese the currents loops from the pininigs and making them flow through the superconductor which creats flux that cancels the superconductivity of the material.

the material that interest me is a Type II superconductor which phase transit in high tempratures (BSCCO Bi-2223)

I want to find a theory in articles or books relating H_c and J_c by an analytic equation (or at least numeric\non-linear one), in the the critical tempraure - critical field (T_c and H_c ) the theory is well known.
but by searching there is only vague relation is known for type I superconductors between H_c and J_c.

I'll be glad for help.
 
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  • #2
The simplest way to approach this problem is to locate existing studies that have already been conducted. A simple internet search should reveal a number of articles and books that have explored this topic in depth. It would be especially useful to look for studies that have used type II superconductors, such as BSCCO Bi-2223. Once you have identified existing studies, you can analyze the results and try to develop your own equations or theories based on what has already been established. Additionally, you may be able to find experimental data that can be used to develop your own equations or theories.
 

1. What is the purpose of mapping the phase space of type II superconductors?

The purpose of mapping the phase space of type II superconductors is to understand the behavior and properties of these materials under various conditions. This can help in the development of new superconductors with improved performance and applications in fields such as energy transmission and medical imaging.

2. How is the phase space of type II superconductors mapped?

The phase space of type II superconductors is typically mapped through experiments that measure the critical temperature, magnetic field, and current density of the material. The results are then plotted on a phase diagram, which shows the different phases and transitions of the superconductor.

3. What are the different phases in the phase space of type II superconductors?

The different phases in the phase space of type II superconductors include the normal state, the mixed state, the Meissner state, and the vortex state. These phases represent different levels of superconductivity and are characterized by specific values of critical temperature, magnetic field, and current density.

4. How does the phase space of type II superconductors affect their practical applications?

The phase space of type II superconductors plays a crucial role in determining the practical applications of these materials. For example, a superconductor with a higher critical temperature and magnetic field can be used in more powerful and efficient technologies, while one with a lower critical current density may be more suitable for certain medical imaging techniques.

5. What are the challenges in mapping the phase space of type II superconductors?

One of the main challenges in mapping the phase space of type II superconductors is the complexity of these materials. They exhibit a range of behaviors and properties that can vary depending on factors such as temperature, magnetic field, and impurities. Additionally, the experimental techniques used to measure these properties can also introduce uncertainties and errors in the results.

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