Mariusz Iwaniuk

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These are replies submitted by Mariusz Iwaniuk

"Error, (in dsolve/numeric/BVPSolve) matrix is singular" it's probaly means No solution or  infinitely many
solutions.

No_solution.mw

Almost the same Question here.

@vv 

The question concerned to integral : Int(cos(2*x)/(1+2*sin(3*x)^2), x = 0 .. Pi) not for Int(cos(2*x)/(1+2*sin(3*x)^2), x = 0 .. Pi/2) ? My answer is correct and Maple  returns 0.

J := Int(convert(cos(2*x)/(1+2*sin(3*x)^2), exp), x = 0 .. Pi); evalf(J) = evalf(value(J));

# 2.065847493*10^(-13) = 0.

 

 

@Preben Alsholm 

 

I do not care what the method Maple uses. In this example,Zero is the correct answer.

@nm 

sol := pdsolve([pde, ic], w(x, t)) assuming t>0,x>0;

#sol := w(x, t) = f(-3*t^2*(1/2)+x)*exp(-t)

 

With no error massages:

sol := pdsolve([pde, ic], w(x, t), HINT = `*`);

#sol := w(x, t) = exp(t)*invfourier(fourier(f(x), x, s)*exp(-(1/2)*(3*I)*t^2*s), s, x)

@ecterrab 

Thanks for information.

@ecterrab 

Thanks for quick fix.

@ecterrab 

With Physics package version 194 I have an error?

error.mw

 

@digerdiga 

I do not know if this is intended action.Maybe KroneckerDelta function in Physics is different than in math.

 

@vv 

This should be something like this?

about(_Z9);

#Originally _Z9, renamed _Z9~:
  is assumed to be: AndProp(integer,RealRange(0,0))

@Christopher2222

Update intsolve to solve linear and non-linear integro-differential , systems and integral equation,systems for symbolic and numeric.

@Christopher2222

Update pdsolve ,numeric to solve partial differential equations for three,four(and more) independent variables.

And solve elliptic PDEsIt's been seven years now and Maple is still standing still.

Very briefly: Maple dosen't know the answer.

More info in Documentation:

?DESol

 

@Rouben Rostamian  

Mathematica better handle multidimensional integrals numerically than Maple :)

Harder  example:

Int(exp(-b^4-c^4-a^3), [a = b^2/(4*c) .. infinity, c = 0 .. infinity, b = -infinity .. infinity]);

#?

My workaround dosen't work very fast now, Maple calculations never ending.

 

MMA solve with about 2.88451 second.

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