| • पुनरावृत्त समाकल | |
| iterated: दोहराना | |
| integral: एकीकरण समाकल | |
iterated integral मीनिंग इन हिंदी
iterated integral उदाहरण वाक्य
उदाहरण वाक्य
अधिक: आगे- So the two iterated integrals are different.
- If the above integral of the absolute value is not finite, then the two iterated integrals may have different values.
- On the other hand, some conditions ensure that the two iterated integrals are equal even though the double integral need not exist.
- The first two integrals are iterated integrals with respect to two measures, respectively, and the third is an integral with respect to the product measure.
- In mathematics, the "'Retkes Identities "', named after Zolt�n Retkes, are one of the most efficient applications of the iterated integrals
- But sometimes the two iterated integrals exist when the double integral does not, and in some such cases the two iterated integrals are different numbers, i . e ., one has
- But sometimes the two iterated integrals exist when the double integral does not, and in some such cases the two iterated integrals are different numbers, i . e ., one has
- Under suitable conditions ( e . g ., if " f " is continuous ), then Fubini's theorem guarantees that this integral can be expressed as an equivalent iterated integral
- If " f " is the characteristic function of " E " then the two iterated integrals of " f " are defined and have different values 1 and 0.
- If the double integral exists, then it is equal to each of the two iterated integrals ( either " " or " " ) and one often computes it by computing either of the iterated integrals.
