Examples of 'linear differential equations' in a sentence
Meaning of "linear differential equations"
Linear differential equations are mathematical equations that involve a linear combination of dependent variables, their derivatives, and independent variables. They are commonly used to describe relationship between variables in various scientific and engineering fields. These equations are linear because the dependent variables and their derivatives occur only to the first power and are not multiplied or divided together. Solving linear differential equations involves finding a function that satisfies the equation
How to use "linear differential equations" in a sentence
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linear differential equations
Linear differential equations with constant coefficients.
It is used to solve systems of linear differential equations.
Linear differential equations frequently appear as approximations to nonlinear equations.
They are governed by linear differential equations.
For linear differential equations the singularities are exactly the singular points of the coefficients.
Build it for integrating linear differential equations of any order.
Using the method of undetermined coefficients to solve nonhomogeneous linear differential equations.
System of linear differential equations.
The quasispecies formulae may be expressed as a set of linear differential equations.
Homogeneous linear differential equations.
He invented his operational calculus method for solving linear differential equations.
Other examples are solutions of linear differential equations with polynomial coefficients.
Apply the method of reduction of order to solve higher order linear differential equations.
Proof of the existence of linear differential equations having a prescribed monodromy group.
The carbon cycle is a dynamical system, which can be described by linear differential equations.
See also
Solution of linear differential equations using power series and Frobenius method.
This is especially useful in considering ordinary linear differential equations with constant coefficients.
Linear differential equations in Banach spaces.
On certain approximate solutions of linear differential equations of the second order.
Linear differential equations of order 2 with constant coefficients.
Among the tools that are very useful for solving linear differential equations are integral transforms.
Abstract, We study integer coefficient series that are solution of linear differential equations.
The solution of first - and second-order linear differential equations are obtained.
The Lorenz attractor is defined with the following system of non linear differential equations,.
Knowledge required for this exercise, linear differential equations and curves of solutions.
Alternative formulations = = = The quasispecies formulae may be expressed as a set of linear differential equations.
In a similar vein, the solutions of homogeneous linear differential equations form vector spaces.
In a vacuum, the classical Maxwell 's equations are perfectly linear differential equations.
The system also included support for solution of linear differential equations via the Runge-Kutta method.
Laplace Transformation Method Laplace transformation allows us to transform linear differential equations into algebraic equations.
A generalisation to first-order systems of homogeneous linear differential equations is given by Liouville 's formula.
Lagrange and Laplace developed a general theory of linear differential equations of any order.
We are now ready to solve non-homogeneous second-order linear differential equations with constant coefficients.
He studied problems of Erdős - Fuchs theorem of linear differential equations and their generalisation.
These are two ( not coupled ) linear differential equations.
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