Looking for Maple/Math-a collaborator to derive equations of quadrics from equations of skew line pairs

[Halitsky]

I am working with two senior scientists from Princeton and PennState
on certain previously unnoticed correlations between protein message
space and protein structure space.

A consideration of the globular nature of proteins in relation to
those quadrics which are/aren't surfaces of revolution suggests that
it would be beneficial for our team to know whether certain pairs of
skew lines generate one-sheeted hyperboloids or hypars (a la Hilber/
Voss-Cohen), and what the equatioons of the generated surfaces are.

Can anyone recommend someone who's done this and is ready to "plug-and-
play"?

Mention will of course be made in a paper to be submitted late summer/
early Fall.

Thanks for any time you can afford to spend considering this matter.

David Halitsky
615-613-2123

[Robert H. Lewis]

> I am working with two senior scientists from
> Princeton and PennState on certain previously unnoticed correlations
> between
> protein message space and protein structure space.
>
> A consideration of the globular nature of proteins in relation to
> those quadrics which are/aren't surfaces of revolution suggests that
> it would be beneficial for our team to know whether
> certain pairs of skew lines generate one-sheeted hyperboloids or

> hypars (a la Hilber/Voss-Cohen), and what the equatioons of the

> generated
> surfaces are.
>
> Can anyone recommend someone who's done this and is

> ready to "plug-and-play"?

>
> Mention will of course be made in a paper to be

> submitted late summer/early Fall.

>
> Thanks for any time you can afford to spend
> considering this matter.
>
> David Halitsky
> 615-613-2123

�I thought I replied to this, but I don't see it.

�This sounds like a system of polynomial equations. �If so, I could be
interested. �Look me up.

Robert H. Lewis
Fordham University