Examples of using Differential equation in English and their translations into Romanian
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ModelRisk's Ordinary Differential Equation(ODE) tool numerically evaluates a system of ordinary differential equations. .
This equation, a differential equation, has a solution for the back-and-forth motion of the spheres(stretching of the bond)
Well, a differential equation is an equation that involves an unknown function and its derivatives.
But I think a good place to start is just so you understand what a differential equation is, so you don't get confused with the traditional equation. .
A modern statement of Newtons Second Law is a vector differential equation:: where is the momentum of the system,
And I think this is a good place to just at least understand what a differential equation is, and what its solution means.
now that you hopefully have a grasp of what a differential equation is, and what its solution is.
is this a non-linear differential equation?
But anyway, I have run out of time, and hopefully that gives you a good at least survey of what a differential equation is.
are solutions of Laguerre's equation:: formula_1which is a second-order linear differential equation.
The impact of other queues on any given queue in the network is approximated by a differential equation.
And the mathematicians and scientists in the crowd will recognize these two progressions as a first-order discrete differential equation and a second-order discrete differential equation, derived by six-year-olds.
having calculated our differential equation very carefully.
Another example of ansatz is to suppose the solutions of a homogeneous linear differential equation and difference equation to have,
are solutions of Bessels differential equation that are finite at the origin( x= 0) for integer α, and diverge as x
Bessel functions, first defined by the mathematician Daniel Bernoulli and generalized by Friedrich Bessel, are the canonical solutions"y"("x") of Bessel's differential equation: formula_1for an arbitrary complex number α(the order of the Bessel function).
The sum of these functions gives the analytic continuation of the bilateral hypergeometric series to all values of z other than 0 and 1, and satisfies a linear differential equation in z similar to the hypergeometric differential equation. .
often require mathematical programming techniques, since you can view rigid body dynamics as attempting to solve an ordinary differential equation on a constraint manifold;
Rewriting the differential equation as an eigenvalue problem: solutions are the
