| Line 3: | Line 3: | ||
From what we've seen about the Feynman/Leibniz rule of integration, we now have an additional method of integrating that will be able to find us solutions for various complex integrals that would have been much more difficult to solve before. This, however, doesn't apply solely to the field of mathematics. Since many areas of study utilize the helpfulness of integration and calculating values through derivates, it can be assumed that they will also benefit a lot from the Feynman technique. | From what we've seen about the Feynman/Leibniz rule of integration, we now have an additional method of integrating that will be able to find us solutions for various complex integrals that would have been much more difficult to solve before. This, however, doesn't apply solely to the field of mathematics. Since many areas of study utilize the helpfulness of integration and calculating values through derivates, it can be assumed that they will also benefit a lot from the Feynman technique. | ||
| − | <center>[[Image:Point_charge.png] | + | <center>[[Image:Point_charge.png]]</center> |
[[ Walther MA271 Fall2020 topic14 | Back to Feynman Integrals]] | [[ Walther MA271 Fall2020 topic14 | Back to Feynman Integrals]] | ||
[[Category:MA271Fall2020Walther]] | [[Category:MA271Fall2020Walther]] | ||
Revision as of 16:34, 4 December 2020
Application of Leibniz's Rule in Electrostatics
From what we've seen about the Feynman/Leibniz rule of integration, we now have an additional method of integrating that will be able to find us solutions for various complex integrals that would have been much more difficult to solve before. This, however, doesn't apply solely to the field of mathematics. Since many areas of study utilize the helpfulness of integration and calculating values through derivates, it can be assumed that they will also benefit a lot from the Feynman technique.
