## 197 Reputation

15 years, 140 days

## Postscript plot size...

Hi,

I have been trying that to no avail. I keep getting output that is 540 pt  wide. Even when I get the width to scale up relative to the height, it is at the expense of the height. The width is always 540 pt.

Are you running Maple 12 or 11?

Regards.

## I'm trying to compute....

I'm trying to compute.

## I'm trying to compute....

I'm trying to compute.

## It looks equivalent to what...

It looks equivalent to what I wanted.

## It looks equivalent to what...

It looks equivalent to what I wanted.

## I was looking for a closed...

I was looking for a closed form expression.

## I was looking for a closed...

I was looking for a closed form expression.

## Hi. Here is an example of...

Hi.

Here is an example of what I am trying to do (a fourier series):

test := `assuming`([int((cos((2*Pi*6)*t/T)+t^2)*cos(2*Pi*n*t/T), t = -(1/2)*T .. (1/2)*T)], [T > 0]);

The result of this is:

1/4*T*(Pi^2*n^4*sin(Pi*n)*T^2+4*Pi^2*n^4*sin(Pi*n)+72*sin(Pi*n)*T^2-2*n^2*sin(Pi*n)*T^2+2*Pi*n^3*cos(Pi*n)*T^2-36*Pi^2*n^2*sin(Pi*n)*T^2-72*Pi*n*cos(Pi*n)*T^2)/Pi^3/n^3/(-36+n^2)

I then form the fourier series sum of these coefficients from 1 to N.

The coefficients are composed of two parts:

cos(2*Pi*t*t/T)  and  1/2*(-1)^n/n^2/Pi^2*T^3

I would like to write the fourier sum in the following form:

f(6) + sum of g(n) from 1 to N excluding 6

It's this second part I am having trouble generating when I don't want to specify N up front.

Art

## Hi. Here is an example of...

Hi.

Here is an example of what I am trying to do (a fourier series):

test := `assuming`([int((cos((2*Pi*6)*t/T)+t^2)*cos(2*Pi*n*t/T), t = -(1/2)*T .. (1/2)*T)], [T > 0]);

The result of this is:

1/4*T*(Pi^2*n^4*sin(Pi*n)*T^2+4*Pi^2*n^4*sin(Pi*n)+72*sin(Pi*n)*T^2-2*n^2*sin(Pi*n)*T^2+2*Pi*n^3*cos(Pi*n)*T^2-36*Pi^2*n^2*sin(Pi*n)*T^2-72*Pi*n*cos(Pi*n)*T^2)/Pi^3/n^3/(-36+n^2)

I then form the fourier series sum of these coefficients from 1 to N.

The coefficients are composed of two parts:

cos(2*Pi*t*t/T)  and  1/2*(-1)^n/n^2/Pi^2*T^3

I would like to write the fourier sum in the following form:

f(6) + sum of g(n) from 1 to N excluding 6

It's this second part I am having trouble generating when I don't want to specify N up front.

Art

## Hi, This does not work if N...

Hi,

This does not work if N is not bound to a number.

I would like something like the first option. Conversion of the add command to a sum is an invalid form for sum.

Any ideas?

## Hi, This does not work if N...

Hi,

This does not work if N is not bound to a number.

I would like something like the first option. Conversion of the add command to a sum is an invalid form for sum.

Any ideas?

## Hi,   Thanks for the reply....

Hi,

Thanks for the reply. What you are doing is not quite what I had in mind. I am looking to sum over the integers minus a finite set, not sum the integers minus a certain. Specifically, I am trying to write a procedure that will sum terms that do not have removable singularities separately from the terms that do have removable singularities.

An example...

b[n]=2*sin(Pi*n)/(Pi*(n^2-1))     (yes, this is a fourier series...)

The above coefficients over n (positive integer <= N) have a removable singularity at n=1. I would like write the fourier series as the addition of the removable terms plus the rest of the terms. In many cases, all the coefficients of terms without singularities will be zero.

I hope this clarifies things a bit.

Art

## Hi,   Thanks for the reply....

Hi,

Thanks for the reply. What you are doing is not quite what I had in mind. I am looking to sum over the integers minus a finite set, not sum the integers minus a certain. Specifically, I am trying to write a procedure that will sum terms that do not have removable singularities separately from the terms that do have removable singularities.

An example...

b[n]=2*sin(Pi*n)/(Pi*(n^2-1))     (yes, this is a fourier series...)

The above coefficients over n (positive integer <= N) have a removable singularity at n=1. I would like write the fourier series as the addition of the removable terms plus the rest of the terms. In many cases, all the coefficients of terms without singularities will be zero.

I hope this clarifies things a bit.

Art

## FEM...

Hi,

I guess I should have included the caveat of 3D. I was aware of this package, but it doesn't appear to do three-dimensional problems.

Regards.

## Multilinear procedure...

Hi, Thanks Art
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