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Summation of Series, Taylor Series
1994A geometric series is convergent if its common ratio x satisfies |x| < 1. It is divergent if |x| ≥ 1. For a convergent geometric series, its sum is known in closed form: (3.1.1)
openaire +1 more source
On Taylor Series and Stiff Equations
ACM Transactions on Mathematical Software, 1980openaire +1 more source
Taylor Series I and Taylor Series II.
The American Mathematical Monthly, 1972openaire +1 more source
Higher-order Taylor series expansion for uncertainty quantification with efficient local sensitivity
Aerospace Science and Technology, 2022Achyut Paudel +2 more
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