I guess Mathematica is the leader on solving differential equations
symbolically, and pending other great ideas, I think their syntax is
worth copying. Here's an example of the DSolve syntax in Mathematica:
DSolve[{y''[x] + x^2 y[x] == 0 , y[0] == 0, y'[0] == 1}, y, x]
FriCAS / Axiom is
FriCAS / Axiom is supposed to be very good at linear differential
equations and differential equations of the form y'=f(x, y) - the code
is by Manuel Bronstein. It seems to be rather weak for others, it
cannot solve the equation above for example. I must admit, however,
that I do not know much
On Aug 21, 2008, at 8:52 PM, Jason Merrill wrote:
I guess Mathematica is the leader on solving differential equations
symbolically, and pending other great ideas, I think their syntax is
worth copying. Here's an example of the DSolve syntax in Mathematica:
DSolve[{y''[x] + x^2 y[x] == 0 ,
I guess Mathematica is the leader on solving differential equations
symbolically, and pending other great ideas, I think their syntax is
worth copying. Here's an example of the DSolve syntax in Mathematica:
I think, Maple is better at that, especially for partial differential
equations. In
On Aug 21, 9:01 pm, Tim Lahey [EMAIL PROTECTED] wrote:
On Aug 21, 2008, at 8:52 PM, Jason Merrill wrote:
I guess Mathematica is the leader on solving differential equations
symbolically, and pending other great ideas, I think their syntax is
worth copying. Here's an example of the
On Aug 21, 2008, at 10:22 PM, Jason Merrill wrote:
That sounds good too, as long as boundary conditions are input in the
form of equations rather than grunts. I like it a little less in the
case that you don't want to supply any boundary conditions--then you'd
have to supply an empty list to
On Aug 21, 10:39 pm, Tim Lahey [EMAIL PROTECTED] wrote:
On Aug 21, 2008, at 10:22 PM, Jason Merrill wrote:
That sounds good too, as long as boundary conditions are input in the
form of equations rather than grunts. I like it a little less in the
case that you don't want to supply any
Yes, Maple puts both ODE and initial conditions in one set, as
dsolve({ODE, ICs}, y(x), options)
Alec
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