regular singular points造句
例句与造句
- which has three regular singular points : 0, 1 and ".
- Every second-order linear ODE with three regular singular points can be transformed into this equation.
- with a regular singular point at z = 0 and an irregular singular point at z = \ infty.
- The generalization of this equation to three arbitrary regular singular points is given by Riemann's differential equation.
- Any second order differential equation with three regular singular points can be converted to the hypergeometric differential equation by a change of variables.
- It's difficult to find regular singular points in a sentence. 用regular singular points造句挺难的
- The first set of constants on the left hand side in, denotes the regular singular points of Riemann's differential equation.
- The set of constants in the upper row on the left hand side are the regular singular points of the Gauss'hypergeometric equation.
- This is a second order linear equation with three regular singular points ( at 1, & minus; 1, and " ).
- However, as these will turn out to be regular singular points, we will be able to assume a solution on the form of a series.
- So, just to check, the two exponents at each regular singular point in the hypergeometric DE come from the fact that the indicial equation is a quadratic?
- Legendre functions are solutions of a second order differential equation with 3 regular singular points so can be expressed in terms of the hypergeometric function in many ways, for example
- An ordinary differential equation whose only singular points, including the point at infinity, are regular singular points is called a "'Fuchsian "'ordinary differential equation.
- Since the origin is a regular singular point of the differential equation, and since { \ mathcal C } is entire, the second solution must be singular at the origin.
- has a solution expressible by a generalised Frobenius series when p ( x ), q ( x ) and g ( x ) are analytic at x = a or a is a regular singular point.
- Every second-order linear ODE on the extended complex plane with at most four regular singular points, such as the Lam?equation or the hypergeometric differential equation, can be transformed into this equation by a change of variable.
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