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  2. Variation of parameters, general method for finding a particular solution of a differential equation by replacing the constants in the solution of a related (homogeneous) equation by functions and determining these functions so that the original differential equation will be satisfied.
    www.britannica.com/science/variation-of-parameters
    The method of variation of parameters applies to solve a(x)y′′ + b(x)y′ + c(x)y = f(x). Continuity of a, b, c and f is assumed, plus a(x) 6 = 0. The method is important because it solves the largest class of equations. Specifically included are functions f(x) like ln |x|, |x|, ex2.
    www.math.utah.edu/~gustafso/2250variation-of-par…
     
  3. People also ask
    What is the method of variation of parameters?Therefore, we will apply the Method of Variation of Parameters to the equation d dx(p(x)dy(x) dx) + q(x)y(x) = f(x) Note that f(x) in this equation is not the same function as in the general equation posed at the beginning of this section. We begin by assuming that we have determined two linearly independent solutions of the homogeneous equation.
    How to solve a differential equation using variation of parameters?The approach that we will use is similar to reduction of order. Our method will be called variation of parameters. Consider the differential equation L(y) = y ″ + p(t)y ′ + q(t)y = g(t), and let y1 and y2 be solutions to the corresponding homogeneous differential equation L(y) = 0. We write the particular solution is of the form yp = u1y1 + u2y2
    How does variation of parameters affect a linear equation?Variation of parameters extends to linear partial differential equations as well, specifically to inhomogeneous problems for linear evolution equations like the heat equation, wave equation, and vibrating plate equation.
    What is a Classical Variation of parameters formula?Expand W = y1y′ 2 − y′ 1y2. Any one of the last three equivalent formulas is called a classical vari-ation of parameters formula. The fraction in the last integrand is called Cauchy’s kernel. We prefer the first, equivalent to equation (4), for ease of use. 18 Example (Independence) Consider y′′ − y = 0.
     
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