diff --git a/Doc/Credit.doc b/Doc/Credit.doc index 53d6713a3..1c277edcf 100644 Binary files a/Doc/Credit.doc and b/Doc/Credit.doc differ diff --git a/Doc/Technotes/gravity/gravity.tex b/Doc/Technotes/gravity/gravity.tex index d548da361..831b294fb 100644 --- a/Doc/Technotes/gravity/gravity.tex +++ b/Doc/Technotes/gravity/gravity.tex @@ -120,7 +120,7 @@ \section{Extension to Tesseral Harmonics} U_G(s, t, u) = \frac{\mu}{r}\left\{1+\sum_{n=1}^{\infty}\left ( \frac{a}{r} \right )^n \sum_{m=1}^{n}A_{n,m}(u)(C_{n,m}r_m(s,t)+S_{n,m}i_m(s,t)) \right\} \end{equation} where s, t, and u are the x, y, and z\footnote{Note: Orbiter uses a left-handed coordinate system, wherein the y and z axes are swaped with respect conventional systems like IAU.}, components of position normalized by the magnitude of the position vector, $r_m(s,t)$ and $i_m(s,t)$ are the real and imaginary components respectively of $(s+it)^m$, and $A_{n,m}(u)$ are the \emph{m}th derivative of the associated Legendre polynomial $P_{n,m}(u)$. -Similar to the zonal representation, the acceleration vector acting upon the spacecraft is found by computing the gradient of the potential. The algorithm used to compute acceleration is discussed and described in detail by Eckman et al.\cite{Eckman08}, referencing the implementation developed by DeMars et al.\\cite{DeMars08} +Similar to the zonal representation, the acceleration vector acting upon the spacecraft is found by computing the gradient of the potential. The algorithm used to compute acceleration is discussed and described in detail by Eckman et al.\cite{Eckman08}, referencing the implementation developed by DeMars et al.\cite{DeMars08} \subsection{Notes on Usage} Gravity models must follow certain conventions in order to be used. The format used by this implementation is the SHADR format, or Spherical Harmonic ASCII Data Record of PSI\cite{shadr}. Only ASCII models where degree = order are supported. @@ -194,14 +194,16 @@ \subsubsection{Limitations} All gravity models must start with the C(1,0) and S(1,0) coefficients. In the case that they have been omitted by the original creator of the model, they must be padded by zeros as shown in the first two lines of the example above. Additionally: only normalized coefficients are supported, only models that have a reference latitude and longitude corresponding to Orbiter's positive X axis are supported (latitude = 0°, longitude = 0°). \subsubsection{Included Models} -By default Orbiter comes with four gravity models, one each for: Mercury, Venus, Earth's Moon, and Mars. The default cut-off degree/order is 10 to minimize the impact on simulation performance, however this can be increased at the users discretion. A summary of the models included with this release and their respective default settings is shown in Table~\ref{tab:models} +By default Orbiter comes with four gravity models, one each for: Mercury, Venus, Earth, Luna, Mars, and Vesta. The default cut-off degree/order is 10 to minimize the impact on simulation performance, however this can be increased at the users discretion. A summary of the models included with this release and their respective default settings is shown in Table~\ref{tab:models} \begin{table}[h] \begin{tabular}{llcc} Body & Model & Maximum Degree/Order & Default Degree/Order \\\hline Mercury & \emph{jgmess\_160a\_sha.tab} & 160 & 10 \\ Venus & \emph{mod\_shgj120p.a01} & 120 & 10 \\ +Earth & \emph{egm96\_to360.tab} & 360 & 10 \\ Luna &\emph{ jgl165p1.sha} & 165 & 10 \\ -Mars &\emph{ jgmro\_120f\_sha.tab} & 120 & 10 +Mars &\emph{ jgmro\_120f\_sha.tab} & 120 & 10 \\ +Vesta &\emph{ JGDWN\_VES20H\_SHA.TAB} & 20 & 10 \end{tabular} \caption{Gravity models included with Orbiter} \label{tab:models} diff --git a/GravityModels/Notes on Gravity Models.txt b/GravityModels/Notes on Gravity Models.txt index df709c16d..b0142b66d 100644 --- a/GravityModels/Notes on Gravity Models.txt +++ b/GravityModels/Notes on Gravity Models.txt @@ -1,5 +1,6 @@ Mercury jgmess_160a_sha.tab Venus mod_shgj120p.a01 +Earth egm96_to360.tab Moon jgl165p1.sha Mars jgmro_120f_sha.tab Vesta JGDWN_VES20H_SHA.TAB \ No newline at end of file diff --git a/GravityModels/egm96_to360.tab b/GravityModels/egm96_to360.tab new file mode 100644 index 000000000..1e22e6d4b --- /dev/null +++ b/GravityModels/egm96_to360.tab @@ -0,0 +1,65341 @@ + 6.3781363000000000E+03, 3.9860044150000000E+05, 0.2000000000000000E-05, 360, 360, 1, 0.0000000000000000E+00, 0.0000000000000000E+00 + 1, 0, 0.0000000000000000E+00, 0.0000000000000000E+00, 0.0000000000000000E+00, 0.0000000000000000E+00 + 1, 1, 0.0000000000000000E+00, 0.0000000000000000E+00, 0.0000000000000000E+00, 0.0000000000000000E+00 + 2, 0,-0.4841653717360000E-03, 0.0000000000000000E+00, 0.3561063500000000E-10, 0.0000000000000000E+00 + 2, 1,-0.1869876359550000E-09, 0.1195280120310000E-08, 0.1000000000000000E-29, 0.1000000000000000E-29 + 2, 2, 0.2439143523980000E-05,-0.1400166836540000E-05, 0.5373915400000000E-10, 0.5435326900000000E-10 + 3, 0, 0.9572541737920000E-06, 0.0000000000000000E+00, 0.1809423700000000E-10, 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a/Src/Celbody/Vsop87/Earth/Config/Earth.cfg +++ b/Src/Celbody/Vsop87/Earth/Config/Earth.cfg @@ -9,8 +9,11 @@ SamplingInterval = 79 ; interpolation sampling interval [s] Mass = 5.973698968e+24 ;Size = 6.378165e6 ; equatorial radius Size = 6.37101e6 ; mean radius -JCoeff = 1082.6269e-6 -2.51e-6 -1.60e-6 -0.15e-6 - ; harmonic coefficients for shape description + +; === Gravity Models === +;JCoeff = 1082.6269e-6 -2.51e-6 -1.60e-6 -0.15e-6 ; harmonic coefficients for shape description +GravModelPath = egm96_to360.tab ; the name of the gravity model file to load, located in /GravityModels +GravCoeffCutoff = 10 ; the maximum number of terms to load. AlbedoRGB = 0.7 0.85 1.0 ; === Rotation and precession parameters ===