Results 231 to 240 of about 2,019,730 (284)
Some of the next articles are maybe not open access.
1999
If a series is absolutely convergent, then the sum is independent of the order in which terms are summed. A conditionally convergent series can be made to converge to any number (or even diverge) by suitable rearranging the order of the terms.
Knut Sydsæter, Arne Strøm, Peter Berck
openaire +1 more source
If a series is absolutely convergent, then the sum is independent of the order in which terms are summed. A conditionally convergent series can be made to converge to any number (or even diverge) by suitable rearranging the order of the terms.
Knut Sydsæter, Arne Strøm, Peter Berck
openaire +1 more source
Series, Taylor — Maclaurin Series
1976By a series we mean a set of numbers a1, a2, a3… such that we have a rule for calculating a2, a3 etc. from the first number a1.Series occur in many problems in chemistry such as specific heats of solids, the theory of black-body radiation, solution of the Schrodinger equation, statistical thermodynamics and Fourier series in X-ray crystallography.
openaire +1 more source
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
Rayleigh–Taylor and Richtmyer–Meshkov instabilities: A journey through scales
Physica D: Nonlinear Phenomena, 2021Praveen Ramaprabhu +2 more
exaly
Taylor Series I and Taylor Series II.
The American Mathematical Monthly, 1972openaire +1 more source