ordinary differential equation oor Spaans

ordinary differential equation

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(calculus) An equation involving the derivatives of a function of only one independent variable.

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ecuación diferencial ordinaria

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en
equation
We survey some results on ordinary differential equations in Banach spaces and pose several related open problems.
Recojemos algunos resultados sobre ecuaciones diferenciales ordinarias en espacios de Banach y planteamos algunos problemas abiertos relacionados.
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Newton's second law (Example 3.4) is an ordinary differential equation: f = M(du/dt).
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In mathematics, Carathéodory's existence theorem says that an ordinary differential equation has a solution under relatively mild conditions.
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This property is shared by many numerical methods for the numerical solution of ordinary differential equations.
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Reduction of order is a technique in mathematics for solving second-order linear ordinary differential equations.
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Now within ordinary differential equations, there's two ways of classifying, and they kind of overlap.
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(See Ordinary differential equation for other results.)
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We survey some results on ordinary differential equations in Banach spaces and pose several related open problems.
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Blasius reduced the two equations to a single ordinary differential equation, which is nonlinear.
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A more extensive treatment of numerical methods for ordinary differential equations is given in Chapter 9.
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Sturm–Liouville theory is a theory of a special type of second order linear ordinary differential equation.
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And so, we see a single, simple, ordinary differential equation gives rise to so many varied applications.
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But I am telling you, an ordinary differential equation supports this.
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That's what this playlist will deal with, ordinary differential equations.
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He also published results in the fields of analytic geometry, ordinary differential equations, and non-Euclidean geometry.
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Euler's equation is an ordinary differential equation of the second order.
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A non-linear ordinary differential equation for the normal quantile, w(p), may be given.
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Equation (5) is an ordinary differential equation, and equation (6) is a partial differential equation.
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Or as you could call this, a second order ordinary differential equation.
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It is a solution of a second-order linear ordinary differential equation (ODE).
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In 1901, he co-developed the Runge–Kutta method, used to solve ordinary differential equations numerically.
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Solving ordinary differential equations I: Nonstiff problems.
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So this is an ordinary differential equation.
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On a BESM-4 computer they devised a programme for solving the ordinary differential equations for this model.
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These ordinary differential equations will then be handled by the application of straightforward techniques.
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Ordinary Differential Equation (ODE) B.
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