« software.applied-geodesy.org
Java·Applied·Geodesy·3D
Log in
Register
Search:
Back to the entry by Micha
Post reply
Reply to the message by
Micha
Name:
E-mail:
(optional, won't be displayed directly)
Leave this field empty:
Homepage:
(optional)
Leave this field empty:
Location:
(optional)
Subject:
Formatting help
skip to input
format text bold
[b]bold text[/b]
format text italic
[i]italic text[/i]
insert hyperlink
[link=http://example.com/]link text[/link] / [link]http://example.com/[/link]
set text color
[color=#rgb]colored text[/color]
insert list
[list][*]list item[/list]
insert image
[img]http://example.com/image.jpg[/img]
left: [img=left]http://example.com/image.jpg[/img]
right: [img=right]http://example.com/image.jpg[/img]
thumbnail: [img=thumbnail]http://example.com/image.jpg[/img]
thumbnail left: [img=thumbnail-left]http://example.com/image.jpg[/img]
thumbnail right: [img=thumbnail-right]http://example.com/image.jpg[/img]
insert media resource
[media=video]http://example.com/file.mp4[/media]
[media=audio]http://example.com/file.mp3[/media]
insert TeX code
[tex]TeX code[/tex]
insert code
[inlinecode]code[/inlinecode]
[code]code[/code]
[code=css]code[/code]
[code=html]code[/code]
[code=javascript]code[/code]
[code=matlab]code[/code]
[code=perl]code[/code]
[code=php]code[/code]
[code=sql]code[/code]
[code=xml]code[/code]
:-)
;-)
:-D
:-P
:-|
:-(
:-/
:-S
8-)
O:)
:-x
:cool:
:angry:
:crying:
:oops:
Message:
> Hello, > > > The desired system is an Mercator projection. > > The Mercator projection is a map projection, without a defined height component. This allows you to divide your problem into two independent adjustment tasks. Separate your observations into planar observations such as GNSS-2D baselines, which should be projected into the target datum, direction and horizontal distances and adjust the horizontal network. For the height component, adjust a 1D network using the leveling data (and the height differences derived from the zenith angle and the slope distance, and - if required - the z-components of the baseline). > > > Seeing as the height is not referenced to the ellipsoid but rather local orthometric. > > That's right. However, the ellipsoidal height is approximately the sum of the orthometric height and the geoid height, i.e. h = H + N. The difference is > > Δh = hA - hb = HA + NA - HB - NB ≈ HA - HB, > > if NA ≈ NB is assumed, which may valid in small networks. If NA differs significantly from NB, you must correct the geoid heights to combine these heights with your orthometric heights. > > Kind regards > Micha
E-mail notification on reply of this posting
I agree to the
data privacy statement
OK - Submit
Preview