A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000

At present, ITRS series reference frameworks are widely used in the world. The results of GNSS are mostly based on the ITRF framework. Transform from ITRF to CGCS2000 is not easy, which restricts the promotion and use of CGCS2000. The conversion relationship between CGCS2000 and ITRF framework has i...

Full description

Bibliographic Details
Main Authors: F. Wang, P. Zhang, Z. Y. Sun, Q. L. Zhang
Format: Article
Language:English
Published: Copernicus Publications 2020-02-01
Series:The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences
Online Access:https://www.int-arch-photogramm-remote-sens-spatial-inf-sci.net/XLII-3-W10/535/2020/isprs-archives-XLII-3-W10-535-2020.pdf
id doaj-5321e654167c4f238a6d8abb478a75ce
record_format Article
spelling doaj-5321e654167c4f238a6d8abb478a75ce2020-11-25T01:20:34ZengCopernicus PublicationsThe International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences1682-17502194-90342020-02-01XLII-3-W1053553810.5194/isprs-archives-XLII-3-W10-535-2020A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000F. Wang0P. Zhang1Z. Y. Sun2Q. L. Zhang3National Geomatics Center of China, Beijing, 100830, ChinaNational Geomatics Center of China, Beijing, 100830, ChinaNational Geomatics Center of China, Beijing, 100830, ChinaNational Geomatics Center of China, Beijing, 100830, ChinaAt present, ITRS series reference frameworks are widely used in the world. The results of GNSS are mostly based on the ITRF framework. Transform from ITRF to CGCS2000 is not easy, which restricts the promotion and use of CGCS2000. The conversion relationship between CGCS2000 and ITRF framework has imminent practical significance. This paper constructs the epoch reduction and frame conversion two-steps model which estimated the nonlinear model to solve the appeal problem. Effective test show that the nonlinear model accesses an improvement in not only precession but also accuracy relative to the tradition model.https://www.int-arch-photogramm-remote-sens-spatial-inf-sci.net/XLII-3-W10/535/2020/isprs-archives-XLII-3-W10-535-2020.pdf
collection DOAJ
language English
format Article
sources DOAJ
author F. Wang
P. Zhang
Z. Y. Sun
Q. L. Zhang
spellingShingle F. Wang
P. Zhang
Z. Y. Sun
Q. L. Zhang
A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000
The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences
author_facet F. Wang
P. Zhang
Z. Y. Sun
Q. L. Zhang
author_sort F. Wang
title A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000
title_short A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000
title_full A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000
title_fullStr A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000
title_full_unstemmed A NONLINEAR CONVERSION MODEL FORM ITRFYY TO CGCS2000
title_sort nonlinear conversion model form itrfyy to cgcs2000
publisher Copernicus Publications
series The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences
issn 1682-1750
2194-9034
publishDate 2020-02-01
description At present, ITRS series reference frameworks are widely used in the world. The results of GNSS are mostly based on the ITRF framework. Transform from ITRF to CGCS2000 is not easy, which restricts the promotion and use of CGCS2000. The conversion relationship between CGCS2000 and ITRF framework has imminent practical significance. This paper constructs the epoch reduction and frame conversion two-steps model which estimated the nonlinear model to solve the appeal problem. Effective test show that the nonlinear model accesses an improvement in not only precession but also accuracy relative to the tradition model.
url https://www.int-arch-photogramm-remote-sens-spatial-inf-sci.net/XLII-3-W10/535/2020/isprs-archives-XLII-3-W10-535-2020.pdf
work_keys_str_mv AT fwang anonlinearconversionmodelformitrfyytocgcs2000
AT pzhang anonlinearconversionmodelformitrfyytocgcs2000
AT zysun anonlinearconversionmodelformitrfyytocgcs2000
AT qlzhang anonlinearconversionmodelformitrfyytocgcs2000
AT fwang nonlinearconversionmodelformitrfyytocgcs2000
AT pzhang nonlinearconversionmodelformitrfyytocgcs2000
AT zysun nonlinearconversionmodelformitrfyytocgcs2000
AT qlzhang nonlinearconversionmodelformitrfyytocgcs2000
_version_ 1725133556271808512