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EXAMPLE 4 Find a Taylor series for .ln a b" B SOLUTION Observe that ( a b " " B.B œ " B Gln . But is the sum of a geometric power series:

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## Series Solutions: Airy's Equation

which is used in physics to model the defraction of light. We want to find power series solutions for this second-order linear differential equation.

## Series Solutions to Second Order Linear Differential Equations

Solution. Notice that 0 is a singular point of this differential equation. We will not be able to find a solution in the form Sa n y n, since the solution will not be differentiable at zero. Alternatively, we find a solution in the form . This is the power series centered about x = 1, which is not a singular point.

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Chapter 7 Power series methods 7.1 Power series Note: 1 or 1.5 lecture , §3.1 in , §5.1 in Many functions can be written in terms of a power series X1 k=0 a k(x x 0)k: If we assume that a solution of a di erential equation is written as a power series, then perhaps we can use a method reminiscent of undetermined coe cients.

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## Power Series Solutions to Differential Equations

Use the techniques you developed above to find a general power-series solution to the equation. You should eventually come up with the following recurrence relation: Because a i+2 and a i-1 are three apart, the coefficients are determined in three different series.

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With the exception of special types, such as the Cauchy equations, these will generally require the use of the power series techniques for a solution. Initialization. Review of Series and Power Series.

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## Series Solutions of Diﬀerential Equations

a power series expansion of the solution of the initial-value problem. Find at least three non-zero terms beyond those given by the initial conditions. 9. y0 = x 2+y , y(1) = 1 10. y0 = 1x2 y2, y(0) = 0 11. y0 = sin y, y(1) = π/2 12. y0 = ln(y x), y(1) = 2 13. yy00 +3y02 = 0, y(0) = 1,y0(0) = 1 4 14. Find a Taylor series solution of yy0 = 1, y(1) = 1.

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## SERIES SOLUTIONS OF ODES WITH VARIABLE

SERIES SOLUTIONS OF ODES WITH VARIABLE COEFFICIENTS Abstract. These notes describe the procedure for computing se-ries solutions to ODEs with variable coe cients. Contents 1. Power series method 1 2. Frobenius method 7 1. Power series method The power series method can be used to solve ODEs with variable coe cients.

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