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Journal ArticleDOI

Understanding GPS. Principles and Applications

Michael J. Rycroft
- 01 Mar 1997 - 
- Vol. 59, Iss: 5, pp 598-599
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This article is published in Journal of Atmospheric and Solar-Terrestrial Physics.The article was published on 1997-03-01. It has received 1368 citations till now. The article focuses on the topics: Global Positioning System.

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Posted Content

Limitations of PLL simulation: hidden oscillations in SPICE analysis.

Giovanni Bianchi, +4 more
TL;DR: It is shown that simple simulation in SPICE and MATLAB may lead to wrong conclusions concerning the operability of PLL-based circuits, and the limitations of classic engineering analysis are demonstrated.
Proceedings ArticleDOI

Design and implementation of DDR SDRAM controller based on FPGA in satellite navigation system

Li Wang, +2 more
TL;DR: A new strategy of reading and writing is presented and then a DDR SDRAM controller is implemented that proves the correctness and feasibility of this design.
ReportDOI

Autonomous Control Modes and Optimized Path Guidance for Shipboard Landing in High Sea States

Joseph F. Horn, +2 more
TL;DR: In this article, the authors developed advanced control law frameworks and design methodologies to provide autonomous landing (or, alternatively, a high level of control augmentation for pilot-in-the-loop landings).
Book ChapterDOI

Galileo E1 and E5a Link-Level Performances in Single and Multipath Channels

Jie Zhang, +1 more
TL;DR: The tracking performance between the Galileo E5a signal and Galileo E1 signal with different noise level and multipath profiles are compared by using the Simulink-based simulators built within the department at Tampere University of Technology.
Posted Content

Nonlinear analysis of charge-pump phase-locked loop: the hold-in and pull-in ranges

Nikolay Kuznetsov, +3 more
- 02 May 2020 - 
TL;DR: A fairly complete mathematical model of CP-PLL, which reliable enough to serve as a tool for credible analysis of dynamical properties of these circuits, is studied and relevant mathematical definitions of the hold-in and pull-in ranges related to the local and global stability are refined.