Guillaume,

On Mon, Mar 20, 2017 at 10:23 AM, Guillaume Pasero
<[email protected]> wrote:
>
> Hi,
>
> Would this polynomial transformation be :
>
> a new type of sensor model (to be used during ortho-rectification) ?
> or an arbitrary transform that can be applied to any image (such as the rigid 
> transforms) ?

I guess the second. Examples:
http://geog.uoregon.edu/amarcus/geog418/Labs/Lab06_rectification.htm

The polynomial can be fit and applied using gdal_translate to
incorporate the GCPs and then
gdalwarp r near order 2
to apply the transformation

but the way of introducing the GCPs is kind of inconvenient.

> The polynomial model is a particular case of rational model, maybe setting 
> the denominator coefficients to [1,0,0,...,0] will do the trick.
>
> Guillaume


Yes, I agree. But can this be done in practice? Also, is there a tool
in OTB to actually fit such a rational polynomial with prescribed
denominators?

Anyway, please consider also my suggestion of including the method described in
Pala, V., and X. Pons. 1995. “Incorporation of Relief in
Polynomial-Based Geometric Correction.” Photogrametrics Engineering &
Remote Sensing 61: 935–44.
https://www.researchgate.net/publication/244485309_Incorporation_of_relief_polynomial-based_geometric_corrections

Agus

>
>
> On 03/17/2017 04:56 PM, Agustin Lobo wrote:
>
> Is it possible to fit and apply a simple polynomial (not rational) for
> geometry correction with OTB?
>
> Is it possible to apply such a polynomial using x,y,z coordinates as
> suggested in
> Pala, V., and X. Pons. 1995. “Incorporation of Relief in
> Polynomial-Based Geometric Correction.” Photogrametrics Engineering &
> Remote Sensing 61: 935–44.
> https://www.researchgate.net/publication/244485309_Incorporation_of_relief_polynomial-based_geometric_corrections
> ?
>
> The later is a simple approach that works well with relatively coarse
> imagery (i.e. 10-30 m resolution).
>
>
> Agus
>
>
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