Hi,I'm using Maple 15. When I plot with the command

Aplot:= Plot2D(Q[2 .. 26, 13], Q[2 .. 26, 14], style = point, color = blue, symbol = solidcircle, symbolsize = 16, font = [Arial, Bold, 13], axes = box, axis = [thickness = 1, tickmarks = [5, subticks = 5]]);

There is the report of problem

Error, (in plot/options2d) unexpected axis suboption: thickness = 1

Thank you for helping me.

I have been having problems with using the BodePlot function with units:

R1 := 18.2*10^3*Unit('Omega');

R2 := 10^3*Unit('Omega');

C1 := 470*10^(-12)*Unit('F');

C2 := 4.7*10^(-9)*Unit('F');

# wo is in hertz

wo := 1/sqrt(R1*R2*C1*C2);

# Q is unitless

Q := wo*R1*R2*C2/(R1+R2)

with(DynamicSystems);

sys := TransferFunction(wo^2/(s^2+wo*s/Q+wo^2));

This is the error message I got:

Error, (in Units:-Standard:-+) the units `1` and `Hz` have incompatible dimensions

I think the problem is that the BodePlot function doesn't expect 'wo' to have units.  

So I tried to work around the issue by using the loglogplot but it doesn't seem to like 

complex function even when I used abs to find the magnitude (with or without units).

 Any workaround is appreciated.

I'm using MAPLE files, and a little to bored to run all commands in it.

Instead of it would be a bit easier to make a package.

Is there any post here how can I do it?

how to derive poincare series from symmetric function in maple

use taylor function need to specify its limit

if we do not know its limit, 

how to know whether a function is finite in taylor expression

for example poincare series

1/((1+x)*(1+x^2))

how to display as taylor series without specify the limit of degree

because do not want to approximate poincare series with taylor 

want a complete taylor series

goal is to find the polynomials which degree are 1 and 2 in above example

Strings := {"buffalo", "zebra", "aardvark", "aardwolf", "anteater", "antelope", "bumblebee"};
{"buffalo", "zebra", "aardvark", "aardwolf", "anteater",

"antelope", "bumblebee"}
CP := {seq(seq(StringTools:-Take(x, StringTools:-CommonPrefix(x, y)), x in Strings), y in Strings)};
P := table(map(proc (x) options operator, arrow; x = "" end proc, Strings));
for x in CP do for y in `minus`(CP, {x}) do if `and`(StringTools*IsPrefix(y, x), `implies`(assigned(P[x]), StringTools*IsPrefix(P[x], y))) then P[x] := y end if end do end do;
Error, cannot determine if this expression is true or false: StringTools*IsPrefix("a", "")

Hi I tried to apply these command in maple to see hoe cluster graphic after that can work .. but i face this problem ,

I am a begginer in maple working on it for a term paper to demonstrate it is ability to view the cluster analysis .

if u have any benefcial resources I ll be so happy.

thanks very much

How would one in Maple solve this, which is an inequality equation in some variables, which can be nonlinear, with constraints on range of each variable. I.e. I want to find conditions on the variables to make the inequality satisfied.

In Mathematica, I use the Reduce command

Clear[x, y];
eq = 1/2 - x + x^2 - y + y^2;
Reduce[{eq > 0, 0 < x < 1 && 0 < y < 1}, {x, y}, Reals]

How would one do the same in Maple? I tried solve, but can't give constraints.

restart;
eq:=1/2 -x+x^2-y+y^2:
solve(eq>0 , {x1, x2});

So I need to do the same as in the Mathematica command, but in Maple. I do not want numerical solution, but algebraic as shown above.

Using Maple 18.2 on windows.

x_1 = 1;

x_n = 1/2 (x_n-1 + 3/x_n-1 ) for n>=2

Is there a maple command to check if the above statement is rational, eventhough it is obvious enough?

I tried to evaluate x_2 using subs(n=2, x_n) but keep getting an expression in terms of x_1. Using evalf(x_2), the result was x_2.

I'm very new to maple, so please help :(

Hello people in mapleprimes,

I want to ask a question about modification of expression.

Basically, what I want to do is to change the expression of sqrt((-a)^2) to sqrt(a^2).

The expression I want to modify is this:

aa:=phi[n, j] = a[j, D]-a-sqrt((-a[j, D]+a+tau[n, j])^2+4*gamma*f[c, n, j]/L[j])

I want to change this to 

phi[n, j] = a[j, D]-a-sqrt((a[j, D]-a-tau[n, j])^2+4*gamma*f[c, n, j]/L[j])

To do this, I wrote as 

subs(sqrt((-a[j, D]+a+tau[n, j])^2+4*gamma*f[c, n, j]/L[j]) = sqrt((a[j, D]-a-tau[n, j])^2+4*gamma*f[c, n, j]/L[j]), phi[n, j] = a[j, D]-a-((-a[j, D]+a+tau[n, j])^2+4*gamma*f[c, n, j]/L[j])^(1/2))

Or, I wrote as 

subs(op([2,3,2,1,1],aa)=(a[j, D]-a-tau[n, j])^2,aa)

If there is better ways, please tell me them.

Best wishes.

taro

AoA. Hope you will be fine. I want to factorize 2046 as

2046=2*1023

but maple gives

ifactor(2046)=11*(2*3)*31

PhD (Scholar)
Department of Mathematics

I have the following system I need to solve:

dy(t)/dt = alpha(t)-y(t)

alpha(t)=alpha0*(x(t)-x0)

dx(t)/dt=y(t)-beta(t)

beta(t)=beta0*(x(t)-x0)

 I am trying to get functions of y(t) and x(t), so I can plot y(t), x(t) and alpha(t) as it changes over time.

I have tried using dsolve to no effect.  I define the inital conditions, I define the functions I am looking for and when I press enter dsolve doesn't return anything.  I also know all the constants and defined them as well.

Thank you.

I am trying to simplify the eigenvalues of a 2x2 matrix [[a,b],[c,d]] subject to the condition a,b,c, and d are integers such that a+b = c+d. Why do the following commands not achieve this?

with(LinearAlgebra):

A:=Matrix[[a,b],[c,d]]):

Eigenvalues(A) assuming a::integer,b::integer,c::integer,d::integer,a+b=d+c

How might I achieve what I need?

Hello,

I'm trying to calculate the time fro my brachistochrone problem.  An object travels from A(0,a) to B(b,0)

a=7 and b=10

I've already found the parametric version:

x(t)=0.5c(t-sin(t) 

y(t)=a-0.5c(1-cos(t))

c= 7.039837581

I cant get it right in maple:

restart; a := 7; b := 10; g := 9.81; eq1 := .5*r*(u-sin(u)) = a; eq2 := a-.5*r*(1-cos(u)) = b; sol := fsolve({eq1, eq2}, {r, u}); r0, u0 := op(subs(sol, [r, u])); x := proc (u) options operator, arrow; .5*r0*(u-sin(u)) end proc; y := proc (u) options operator, arrow; a+(-1)*.5*r0*(1-cos(u)) end proc; plot([x(u), y(u), u = 0 .. u0]); Int(sqrt((diff(x(u), u))^2+(diff(y(u), u))^2)/sqrt(-2*g*y(u)), u = 0 .. u0); evalf(%)

I would be grateful if anyone would comment on the compatibility of Maple 18 and MacOS 10.10 (Yosemite).

without specify the characteristic,

what is the default characteristic used in hilbert series?