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SHTools: Tools for Working with Spherical Harmonics

机译:Shtools:用于使用球形谐波的工具

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Abstract > Geophysical analyses are often performed in spherical geometry and require the use of spherical harmonic functions to express observables or physical quantities. When expanded to high degree, the accuracy and speed of the spherical harmonic transforms and reconstructions are of paramount importance. SHTools is a time and user‐tested open‐source archive of both Fortran 95 and Python routines for performing spherical harmonic analyses. The routines support all spherical‐harmonic normalization conventions used in the geosciences, including 4π‐normalized, Schmidt seminormalized, orthonormalized, and unnormalized harmonics, along with the option of employing the Condon‐Shortley phase factor of <mat:math display="inline" altimg="urn:x-wiley:15252027:media:ggge21580:ggge21580-math-0001" wiley:location="equation/ggge21580-math-0001.png"> <mat:mrow> <mat:msup> <mat:mrow> <mat:mo stretchy="false">(</mat:mo> <mat:mo>?</mat:mo> <mat:mn>1</mat:mn> <mat:mo stretchy="false">)</mat:mo> </mat:mrow> <mat:mi>m</mat:mi> </mat:msup> </mat:mrow> </mat:math> . Data on the sphere can be sampled on a variety of grid formats, including equally spaced cylindrical grids and grids appropriate for integration by Gauss‐Legendre quadrature. The spherical‐harmonic transforms are proven to be fast and accurate for spherical harmonic degrees up to 2800. Several tools are provided for the geoscientist, including routines for performing localized spectral analyses and basic operations related to global gravity and magnetic fields. In the Python environment, operations are very simple to perform as a result of three class structures that encompass all operations on grids, spherical harmonic coefficients, and spatiospectral localization windows. SHTools is released under the unrestrictive BSD 3‐clause license. </abstract> </span> <span class="z_kbtn z_kbtnclass hoverxs" style="display: none;">展开▼</span> </div> <div class="translation abstracttxt"> <span class="zhankaihshouqi fivelineshidden" id="abstract"> <span>机译:</span><Abstract Type =“Main”XML:Lang =“en”> <标题类型=“main”>抽象</ title> > 地球物理分析通常在球面几何形状中进行,并且需要使用球形谐波函数来表达可观察到或物理量。当扩展到高度时,球面谐波变换和重建的准确性和速度都是至关重要的。 SHTools是Fortran 95和Python例程的时间和用户测试的开源存档,用于执行球面谐波分析。该例程支持地球科学中使用的所有球形谐波标准化约定,包括4π标准化,施密特学员化,正常化和非全体化谐波,以及采用坦克泄漏阶段因子的选择 <mat:数学显示=“内联”Altimg =“URN:X-Wiley:15252027:媒体:GGGE21580:GGGE21580-Math-0001”Wiley:Location =“等式/ GGGE21580-Math-0001.png”> <MAT:MROW> <mat:msup> <MAT:MROW> <mat:mo stractry =“false”>(</ mat:mo> <mat:mo>?</ mat:mo> <MAT:MN> 1 </ MAT:MN> <mat:mo stractry =“假”>)</ mat:mo> </ mat:MROW> <MAT:MI> M </ MAT:MI> </ mat:msup> </ mat:MROW> </ mat:math> 。球体上的数据可以在各种网格格式上进行采样,包括适合于高斯 - legendre正交集成的同等间隔的圆柱形网格和网格。经过证明球形谐波变换,可快速准确地进行球面谐波,最高可达2800.对于地质学家提供了多种工具,包括用于执行本地化光谱分析的例程和与全局重力和磁场相关的基本操作。在Python环境中,由于三类结构,操作非常简单,这些结构包含在网格,球形谐波系数和斯巴塔斯波特定位窗口上的所有操作。 Shtools在不受限制的BSD 3-Cliase许可下发布。 </ p> </摘要> </span> <span class="z_kbtn z_kbtnclass hoverxs" style="display: none;">展开▼</span> </div> </div> <div class="record"> <h2 class="all_title" id="enpatent33" >著录项</h2> <ul> <li> <span class="lefttit">来源</span> <div style="width: 86%;vertical-align: text-top;display: inline-block;"> <a href='/journal-foreign-23285/'>《Geochemistry, geophysics, geosystems》</a> <b style="margin: 0 2px;">|</b><span>2018年第8期</span><b style="margin: 0 2px;">|</b><span>共19页</span> </div> </li> <li> <div class="author"> <span class="lefttit">作者</span> <p id="fAuthorthree" class="threelineshidden zhankaihshouqi"> <a href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Wieczorek Mark A.&option=202" target="_blank" rel="nofollow">Wieczorek Mark A.;</a> <a href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Meschede Matthias&option=202" target="_blank" rel="nofollow">Meschede Matthias;</a> </p> <span class="z_kbtnclass z_kbtnclassall hoverxs" id="zkzz" style="display: none;">展开▼</span> </div> </li> <li> <div style="display: flex;"> <span class="lefttit">作者单位</span> <div style="position: relative;margin-left: 3px;max-width: 639px;"> <div class="threelineshidden zhankaihshouqi" id="fOrgthree"> <p>Université C?te d'Azur Observatoire de la C?te d'Azur CNRS Laboratoire LagrangeNice France;</p> <p>Institut de Physique du Globe de Paris Sorbonne Paris CitéUniversité Paris Diderot UMR 7154 CNRSParis France;</p> </div> <span class="z_kbtnclass z_kbtnclassall hoverxs" id="zhdw" style="display: none;">展开▼</span> </div> </div> </li> <li > <span class="lefttit">收录信息</span> <span style="width: 86%;vertical-align: text-top;display: inline-block;"></span> </li> <li> <span class="lefttit">原文格式</span> <span>PDF</span> </li> <li> <span class="lefttit">正文语种</span> <span>eng</span> </li> <li> <span class="lefttit">中图分类</span> <span><a href="https://www.zhangqiaokeyan.com/clc/163.html" title="地球物理学">地球物理学;</a></span> </li> <li class="antistop"> <span class="lefttit">关键词</span> <p style="width: 86%;vertical-align: text-top;"> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=spherical harmonics&option=203" rel="nofollow">spherical harmonics;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=software&option=203" rel="nofollow">software;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=python&option=203" rel="nofollow">python;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Fortran&option=203" rel="nofollow">Fortran;</a> </p> <div class="translation"> 机译:球形谐波;软件;Python;Fortran; </div> </li> </ul> </div> </div> <div class="literature cardcommon"> <div 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