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GB/T 44001-2024: Space environment - Geomagnetic reference models
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Space environment - Geomagnetic reference models
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GB/T 44001-2024
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Basic data | Standard ID | GB/T 44001-2024 (GB/T44001-2024) | | Description (Translated English) | Space environment - Geomagnetic reference models | | Sector / Industry | National Standard (Recommended) | | Classification of Chinese Standard | V06 | | Classification of International Standard | 49.020 | | Word Count Estimation | 26,220 | | Date of Issue | 2024-04-25 | | Date of Implementation | 2024-04-25 | | Issuing agency(ies) | State Administration for Market Regulation, China National Standardization Administration | GB/T 44001-2024: Space environment - Geomagnetic reference models---This is a DRAFT version for illustration, not a final translation. Full copy of true-PDF in English version (including equations, symbols, images, flow-chart, tables, and figures etc.) will be manually/carefully translated upon your order.
ICS 49:020
CCSV06
National Standards of People's Republic of China
Reference Model of Geomagnetic Field in Space Environment
Released on 2024-04-25
2024-04-25 implementation
State Administration for Market Regulation
The National Standardization Administration issued
Table of Contents
Preface III
Introduction IV
1 Scope 1
2 Normative references 1
3 Terms and Definitions 1
4 Reference Frame 1
4:1 Overview 1
4:2 Geocentric Reference System 2
4:3 Geodetic reference system 2
4:4 Transformation from geodetic coordinates to geocentric coordinates 3
5 Geomagnetic vector specification 3
5:1 Overview 3
5:2 Geomagnetic elements in the geocentric reference system 3
5:3 Geomagnetic elements in the geodetic reference system 4
5:4 Transformation of the geomagnetic vector components from the geocentric coordinate system to the geodetic coordinate system 5
6 Specification of the Geomagnetic Field Reference Model 6
6:1 Geomagnetic potential 6
6:2 The radius of the reference sphere of the Earth's magnetic field 7
6:3 Age of submodels 7
6:4 Validity of sub-models 7
6:5 Gaussian coefficients over time 7
6:6 Calculation of the components of the geomagnetic vector in the geocentric coordinate system 8
6:7 Spatial wavelength 9
6:8 Root Mean Square Difference Between Two Models 9
7 How to use the geomagnetic field reference model 9
7:1 Calculating reference geomagnetic elements near the Earth's surface 9
7:2 Calculation of the reference geomagnetic vector in near-Earth space 10
7:3 Calculation of the reference geomagnetic vector in the magnetosphere 10
Appendix A (Informative) Technical differences between this document and ISO 16695:2014 and their causes 11
Appendix B (Informative) Available geomagnetic field reference models 12
Reference 17
Foreword
This document is in accordance with the provisions of GB/T 1:1-2020 "Guidelines for standardization work Part 1: Structure and drafting rules for standardization documents"
Drafting is required:
This document is modified to adopt ISO 16695:2014 “Geomagnetic field reference model for the space environment (natural and artificial)”:
This document has the following structural adjustments compared to ISO 16695:2014:
--- Added two chapters: "Normative References" and "Terms and Definitions";
--- Appendix B corresponds to Appendix A of ISO 16695:2014:
This document has many technical differences compared to ISO 16695:2014: The outer margins of the clauses involved are marked with vertical
A single line (|) is used to indicate these technical differences: A list of these technical differences and their reasons is given in Appendix A:
The following editorial changes were made to this document:
---Change the name of the standard to "Space Environment Geomagnetic Field Reference Model" to keep consistent with my country's technical standard system;
--- Re-annotate some of the figures in Figure 1, and re-annotate all the letters and symbols (ISO 16695:2014 in the text) that appear in the figure:
Some of the symbol definitions in the figure are indicated in the figure legend to keep consistent with my country's technical standard system (see Figure 1);
--- The statement "the unit vectors of the geomagnetic components X', Y' and Z' point to the φ', λ and -r directions respectively" has been modified, where X'
The component points to the -φ' direction (see 5:2);
---The expression of formula (24) has been modified: Here is the coordinate transformation of the time derivative of the Z component of the magnetic field:
Add a ":" symbol (representing the time derivative) to the top of the field component [see formula (24)];
--- Added the example in 6:3 (see 6:3);
---Replace the external source field spherical harmonic coefficients gmn and hmn in formula (26), formula (32) to formula (42) with jmn and kmn respectively, so that
Distinguish with the spherical harmonic coefficients of the internal source field [see formula (26), formula (32) to formula (42)];
---According to user needs, the model URL was updated in Appendix B, and the external source field model was added;
--- Adjusted the references and added [6] to [9] according to the additional content:
Please note that some of the contents of this document may involve patents: The issuing organization of this document does not assume the responsibility for identifying patents:
This document was proposed by the Chinese Academy of Sciences:
This document is under the jurisdiction of the National Technical Committee on Aerospace Technology and Its Applications Standardization (SAC/TC425):
This document was drafted by: Institute of Geophysics, China Earthquake Administration, Beijing Institute of Satellite Environment Engineering, National Space Science Institute, Chinese Academy of Sciences
Science Center, China Aerospace Standardization Institute:
The main drafters of this document are Jiao Liguo, Shen Zicai, Wang Xinyue, Zhao Junhao, Li Changhong and Zhong Qiuzhen:
Introduction
For centuries, the geomagnetic field reference model has been used to describe the geomagnetic vector field (direction and strength) as a function of position and time:
These models are widely used in the study of the upper atmosphere, ionosphere and magnetosphere, as well as in describing the near-Earth space environment; thus, they provide important references for spacecraft and ground-based systems:
It provides necessary reference for system navigation, route and attitude determination and subsystem control:
In these models, the geomagnetic field is represented by the spherical harmonic expansion of the scalar geomagnetic potential: This representation was first proposed by Gauss (1777-
The spherical harmonic coefficients of the geomagnetic field expansion are usually called Gaussian coefficients:
The International Geomagnetism and Aerophysics Association (IAGA) proposed the International Geomagnetic Reference Model (IGRF), which uses Gaussian coefficients to describe the geomagnetic field:
This document reflects the established specifications of these models, including formulae and calculation procedures:
The Earth's magnetic field is observed from sources both inside and outside the Earth: All of these sources affect scientific or navigation instruments, but only some of them are
At present, the main component of the geomagnetic field (accounting for about 95%) comes from the iron in the Earth's liquid outer core:
The magnetic field generated by water flow is called the core field/main magnetic field: The core field changes significantly every year, and the linear extrapolation of the Gaussian coefficient can be used to
The International Geomagnetic Reference Model specifies the Gaussian coefficients for the start date (decade) and provides a set of future
The secular variation (SV) coefficient for five years: Due to the unpredictable nonlinear changes in the core field, the reference model for predicting the geomagnetic field is only accurate within a specific period:
Valid, users will then need to update to the new version:
Other sources also affect the Earth's magnetic field: magnetic minerals in the crust and upper mantle produce lithospheric magnetic anomalies, which can be very large locally:
Significant; the current generated by the conductive seawater flowing under the background magnetic field and cutting the magnetic field lines also has some weak contribution to the observed magnetic field; the upper atmosphere and
The time-varying currents in near-Earth space generate external magnetic fields, which do not become zero over time: Their contribution can be obtained by using a linear time-varying
The time-varying external magnetic field further induces induced currents in the earth and the ocean, generating secondary induced magnetic fields:
There is no general agreement on how to separate the various internal and external sources, so it is up to the developers of the geomagnetic reference model to specify which ones:
Both internal and external sources are included in their model, and restrictions are imposed on the radial range of applicability of the external source fields in the model:
Reference Model of Geomagnetic Field in Space Environment
1 Scope
This document specifies the requirements for modeling the geomagnetic field reference model, describing the geomagnetic field reference model at any location and time (including various endogenous
fields and external fields, depending on the model maker):
This document is applicable to applications in various fields such as space environment, military defense, geotectonics and natural disasters:
2 Normative references
The contents of the following documents constitute the essential clauses of this document through normative references in this text:
For referenced documents without a date, only the version corresponding to that date applies to this document; for referenced documents without a date, the latest version (including all amendments) applies to
This document:
Note: GB/T 30170-2013 Geographic information - Coordinate-based spatial reference (ISO 19111:2007, IDT)
3 Terms and definitions
For the purpose of this document, the terms and definitions defined in ISO 19111 and ISO 22009 and listed below apply:
3:1
geomagnetic potential
A parameter that describes the energy/work properties of the Earth's magnetic field:
Note: The magnitude of the geomagnetic potential at a point around the Earth is equal to the magnitude of the geomagnetic field caused by moving an imaginary magnetic monopole (N pole) from infinity (where the geomagnetic potential is zero) to that point:
Calculate the value of the geomagnetic field at any point based on the geomagnetic potential:
3:2
Gaussian coefficients
The coefficients of the geomagnetic field model that describes the field distribution function in the form of a spherical harmonic series expansion:
3:3
geomagneticelements
Elements describing the Earth's magnetic field vector:
Note: There are 7 parameters in total, including north component X, east component Y, vertical component Z, total intensity F, magnetic inclination I, magnetic declination D and horizontal intensity H:
3:4
Sub-model
A series of models of different ages that make up the reference model of the Earth's magnetic field:
4 Reference frame
4:1 Overview
For locations far from the Earth, a geocentric/spheropolar coordinate system is usually used, and the magnetic field vector is decomposed into its components based on this geocentric coordinate system:
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