[seqfan] Re: WG: AW: Reference Help?

[brad klee]

> Does it have something to do with 3D-interpolation ?

Differential equations and p-recurrences can only tell us 
so much, for example, how to compute an observable or where 
to look for a neat identity.  

The more complicated a homology becomes, the less likely 
its details are to be resolved by one person's fine algebra. 
The Hodge conjecture isn't even asking for public access to 
useful constructive algorithms. 

Numerical methods can be a "best hope" in such a situation. 
They would have the flavor of interpolation when charting 
paths and tunnels between familiar landmarks. 

A fairly recent article I was looking at today is here:

> Bobenko et al. "Discrete uniformization of finite branched
> covers over the Riemann sphere via hyper-ideal circle patterns"
> https://arxiv.org/abs/1510.04053

Does this article seem to be about interpolation to you?

It sounds good, the results look great, but the authors don't
provide supplemental materials computational or pseudocode. 
In that case, there's not much I can do with it immediately.  

I'd better get back to editing those relevant entries now, 
but "vielen Dank für Ihr Interesse".  


--Brad