Fractional Taylor Series
With the emergence of fractional calculus, a natural question arises about what the Taylor Series expansion would be. Odibat and Shawagfeh answered this in 2007. By using the Caputo fractional derivative, and indicating the limit as we approach from the right, the fractional Taylor series can be written as
Read more about this topic: Taylor Series
Famous quotes containing the words fractional, taylor and/or series:
“Hummingbird
stay for a fractional sharp
sweetness, ands gone, cant take
more than that.”
—Denise Levertov (b. 1923)
“Alas! they had been friends in youth;
But whispering tongues can poison truth.”
—Samuel Taylor Coleridge (17721834)
“Galileo, with an operaglass, discovered a more splendid series of celestial phenomena than anyone since.”
—Ralph Waldo Emerson (18031882)
Related Phrases
Related Words