Examples of using Differential equation in English and their translations into Danish
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Colloquial
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Official
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Medicine
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Financial
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Ecclesiastic
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Official/political
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Computer
The problem that arises is decribed in:… such nonlinear partial differential equation simply do not have smooth
The analytic problem is that of proving the existence of a solution of a highly nonlinear(complex Monge- Ampère) differential equation.
is a second order partial differential equation.
One of his most important contributions to actuarial science was a differential equation for the net premium reserve Vt at time t for a life insurance, namely.
Jacob Bernoulli showed that the problem of determining the isochrone is equivalent to solving a first-order nonlinear differential equation.
Alternating direction schemes form a class of numerical methods for parabolic partial differential equation solving 1.
Bouquet and Briot developed Cauchy 's work on the existence of integrals of a differential equation.
partial differential equation, and integral equations. .
The financial assets A(t) of the individual are determined by the differential equation: dA/dt y(t)+ rA(t)- ct.
deriving one formula from another to solve a differential equation.
which acts as a group of transformations on a linear differential equation.
The inverse transform is applied to the transform of the solution to get the solution to the differential equation.
He replaced the differential operator d/dx by a variable p transforming a differential equation into an algebraic equation. .
There she carried out research on her specialist topics of the magneto-ionic theory of radio wave propagation and also in differential equation, particularly their applications to physics.
Inserting the expressions from(13) and(14) in(12) we get the following differential equation for determination of mv.
in particular studying the action of these groups on the independent solutions of a differential equation.
is continuous then the first order differential equation dy/dx f(x,
Algebraic methods are used to solve for the transform of the solution to the differential equation.
For example in 1948 she studied numerical solutions of a partial differential equation in On a nonlinear partial differential equation arising in the theory of filtration.
Hermite's differential equation, Hermite's formula of interpolation