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Solving a differential equation numerically
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02202017 11:59 AM
Can the HP Prime calculator solve differential equations numerically?
Solved! View Solution.
Re: Solving a differential equation numerically
02272017 03:31 PM
Re: Solving a differential equation numerically
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02202017 03:37 PM
Perhaps the ODESOLVE function will do what you need. Here's its help screen:
Syntax:
odesolve(Expr, VectVar, VectInit, FinalVal, [tstep=Val, curve])
Ordinary Differential Equation solver
Solves an ordinary differential equation given by Expr, with variables declared in VectVar and initial conditions for those variables declared in VectInit. For example, odesolve(f(t,y),[t,y],[t0,y0],t1) returns the approximate solution of y'=f(t,y) for the variables t and y with initial conditions t=t0 and y=y0.
Example:
odesolve(sin(t*y),[t,y],[0,1],2) > [1.82241255674]
Disclaimer: I don't work for HP, but HP calculators work for me.
Re: Solving a differential equation numerically
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02232017 12:53 AM
I appears that this command, ODESOLVE, might solve differential equations numerically, but there's only that one brief paragraph description in the manual and it leaves me with questions. For instance, what's the difference between ODESOLVE and DESOLVE?
Since the HP 50g can solve D.E.'s numerically, I would assume the HP Prime can, too. I guess I have to experment. Thank you for pointing out ODESOLVE.
Re: Solving a differential equation numerically
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02272017 10:43 AM
Bvond wrote:I appears that this command, ODESOLVE, might solve differential equations numerically, but there's only that one brief paragraph description in the manual and it leaves me with questions. For instance, what's the difference between ODESOLVE and DESOLVE?
Since the HP 50g can solve D.E.'s numerically, I would assume the HP Prime can, too. I guess I have to experment. Thank you for pointing out ODESOLVE.
The Prime command odesolve does the same thing as the 50g’s numeric differential equation solver.
Let us follow the example given by the Prime manual:
odesolve(sin(t*y),[t,y],[0,1],2).
This means: solve the differential equation:
dy/dt=sin(t*y).
So t is the independent variable and y the solution variable, like the 50g calls them.
We have to enter these 2 variables in the form of a vector in the second argument of odesolve, which is [t,y]
When we want to solve differential equations numerically we always have to give the beginning conditions, these are the two 50g’s Init values, one for the independent variable and one for the solution variable.
In the Prime we have to enter them once more in the form of a vector, say [0,1], which means that at the beginning t=0 and y=1, so y(0)=1
Next we have to specify the value of t for which we want to know what the value of y will be.
This is the 50g’s Final independent value.
In our case this is the last argument 2.
So the solution of a differential equation is a function of t (when t is the independent variable) and odesolve allows us to get the value of this function for a particular value of t.
In many cases it is possible, not only to get the value of y for one particular value of t but to get the solution in the form of an exact function of t.
We can use desolve for that. But this will not be possible for all differential Equations of the form dy/dt=f(t,y).
An alternative for odesolve is to plot the graph of the solution in the geometry app.
In its Synbolic view choose from the menu :
Cmds  Plot – Ode – plotode.
For instance: plotode(sin(x*y),[x,y],[0,1])
Re: Solving a differential equation numerically
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02272017 03:31 PM