First order differential equation with arbitrary source Announcing the arrival of Valued Associate #679: Cesar Manara Planned maintenance scheduled April 23, 2019 at 00:00UTC (8:00pm US/Eastern)Nonlinear first-order differential equation with a simple parametric solution.Analytical solution of nonlinear ordinary differential equationApparent contradiction in first order differential equationSolving first order discrete differential equationfirst-order differential equation problemSingular perturbation of a first order linear differential equationSolving first order “differential equations” with different inputs for the function and derivative?Differential Equations - Arbitrary and fixed constantsProblem Dealing with differential equations/ first order ODEFirst-order ordinary differential equation
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First order differential equation with arbitrary source
Announcing the arrival of Valued Associate #679: Cesar Manara
Planned maintenance scheduled April 23, 2019 at 00:00UTC (8:00pm US/Eastern)Nonlinear first-order differential equation with a simple parametric solution.Analytical solution of nonlinear ordinary differential equationApparent contradiction in first order differential equationSolving first order discrete differential equationfirst-order differential equation problemSingular perturbation of a first order linear differential equationSolving first order “differential equations” with different inputs for the function and derivative?Differential Equations - Arbitrary and fixed constantsProblem Dealing with differential equations/ first order ODEFirst-order ordinary differential equation
$begingroup$
I am interested in the solution of the first-order differential equation,
$fracdydx=sqrtF(x)^2- m^2 y^2$
where $F(x)$ is some arbitrary function of $x$ and where $m$ is some fixed constant. I understand the perturbative expansion at large $m$, however, I was interested if anything is known about an exact solution.
ordinary-differential-equations
$endgroup$
add a comment |
$begingroup$
I am interested in the solution of the first-order differential equation,
$fracdydx=sqrtF(x)^2- m^2 y^2$
where $F(x)$ is some arbitrary function of $x$ and where $m$ is some fixed constant. I understand the perturbative expansion at large $m$, however, I was interested if anything is known about an exact solution.
ordinary-differential-equations
$endgroup$
add a comment |
$begingroup$
I am interested in the solution of the first-order differential equation,
$fracdydx=sqrtF(x)^2- m^2 y^2$
where $F(x)$ is some arbitrary function of $x$ and where $m$ is some fixed constant. I understand the perturbative expansion at large $m$, however, I was interested if anything is known about an exact solution.
ordinary-differential-equations
$endgroup$
I am interested in the solution of the first-order differential equation,
$fracdydx=sqrtF(x)^2- m^2 y^2$
where $F(x)$ is some arbitrary function of $x$ and where $m$ is some fixed constant. I understand the perturbative expansion at large $m$, however, I was interested if anything is known about an exact solution.
ordinary-differential-equations
ordinary-differential-equations
edited Mar 27 at 20:07
Luca Iliesiu
asked Mar 27 at 19:40
Luca IliesiuLuca Iliesiu
444
444
add a comment |
add a comment |
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