Paper Title:
Movement and Deformation Rules of Gauss Coordinates Based on Ellipsoid Expanded Modal
  Abstract

This paper studies on deducing the analytic formulae on Gauss coordinates displacement before or after the increase of major radius of ellipsoid expanded modals, which is based on the partial derivatives of geodetic coordinates in Gauss coordinates deducing from direct solution formulae of the Gauss projection coordinates in conjunction with differential coefficient formulae and variable of geodetic coordinates. On this theoretical foundation, analyzing the relationships between Gauss coordinates displacement and other mathematical parameter . The relationship of graphics between point displacement components of latitudinal coordinate dy and longitudes is similar to the straight lines. The relationship of graphics between point displacement components of longitudinal coordinate dx and latitudinal coordinate dy, and the geodetic height is similar to the straight lines.

  Info
Periodical
Advanced Materials Research (Volumes 368-373)
Chapter
Chapter 5: Monitoring, Evaluation and Reinforcement Technique of Civil Engineering
Edited by
Qing Yang, Li Hua Zhu, Jing Jing He, Zeng Feng Yan and Rui Ren
Pages
2211-2215
DOI
10.4028/www.scientific.net/AMR.368-373.2211
Citation
L. X. Jin, L. J. Wang, S. L. Yang, "Movement and Deformation Rules of Gauss Coordinates Based on Ellipsoid Expanded Modal", Advanced Materials Research, Vols. 368-373, pp. 2211-2215, 2012
Online since
October 2011
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Price
$32.00
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