Примери коришћења Differential equation на Енглеском и њихови преводи на Српски
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Example: The differential equation.
This is called the Euler method for solving an ordinary differential equation.
Bernoulli's differential equation.
The differential equation for the circuit solves in three different ways depending on the value of ζ{\displaystyle\scriptstyle\zeta\,}.
The first-order differential equation.
The differential equation can then be approximated by.
It's a partial differential equation.
PDEs: is a differential equation that contains unknown multivariable functions and their partial derivatives.
Solve the following differential equation:?
A separable differential equation is any equation that can be written in the form.
The cycloid satisfies the differential equation.
A partial differential equation(PDE) is a differential equation that contains unknown multivariable functions and their partial derivatives.
This is an ordinary differential equation of the form.
To relate the memristor to the resistor, capacitor, and inductor, it is helpful toisolate the term M(q), which characterizes the device, and write it as a differential equation.
The solution to a differential equation is a function.
Conduction of heat, the theory of which was developed by Joseph Fourier,is governed by another second-order partial differential equation, the heat equation. .
A homogeneous second order differential equation has the form.
He made important contributions in the theory of differential equations, including work on Picard-Vessiot theory, Painlevé transcendents andhis introduction of a kind of symmetry group for a linear differential equation.
Hermite functions satisfy the differential equation.
Any linear second order differential equation has two independent solutions.
A strange attractor arising from a differential equation.
It is nota simple algebraic equation, but in general a linear partial differential equation, describing the time-evolution of the system's wave function(also called a"state function").
It's called a first-order linear differential equation.
The Cauchy-Kowalevski theorem states that the Cauchy problem for any partial differential equation whose coefficients are analytic in the unknown function and its derivatives, has a locally unique analytic solution.
Using this can simplify the differential equation.
The elimination method consists in bringing the system of n differential equations into a single differential equation of order n.
Thus, the complete solution to the differential equation is.
Jacob Bernoulli solved the Bernoulli differential equation in 1695.
The heat equation is a partial differential equation.
The general form of a first order linear differential equation is.