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eddiej90
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Basically I'm trying to find out how to find the maximum distance between two deuterium nuclei in order to overcome the coulomb barrier, causing them to fuse.
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The coulomb barrier is the electrostatic potential energy barrier that must be overcome in order for two positively charged nuclei to come close enough together to undergo nuclear reactions.
The coulomb barrier is calculated using the Coulomb's law, which states that the potential energy between two charged particles is directly proportional to theproduct of their charges and inversely proportional to the distance between them.
The maximum distance for two nuclei to overcome the coulomb barrier depends on the specific nuclei involved and their charges. This distance can be calculated using the coulomb barrier equation and is known as the potential energy barrier.
The coulomb barrier plays a crucial role in determining the probability of nuclear reactions occurring. The higher the coulomb barrier, the less likely two nuclei are to overcome it and undergo a reaction. This barrier also determines the energy required for a reaction to occur.
Yes, the coulomb barrier can be overcome through various processes such as nuclear fusion, where high temperatures and pressures can provide enough energy for nuclei to overcome the barrier and fuse together. Additionally, the use of accelerators can also provide enough energy to overcome the coulomb barrier.