Package org.orekit.propagation.semianalytical.dsst.utilities
package org.orekit.propagation.semianalytical.dsst.utilities
This package provides utilities for Draper Semi-analytical Satellite Theory (DSST).
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ClassDescriptionContainer class for common parameters used by all DSST forces.Compute the Sj(k, h) and the Cj(k, h) series and their partial derivatives with respect to k and h.This class is designed to provide coefficient from the DSST theory.Key formed by two integer values.FieldAuxiliaryElements<T extends CalculusFieldElement<T>>Container class for common parameters used by all DSST forces.FieldCjSjCoefficient<T extends CalculusFieldElement<T>>Compute the Sj(k, h) and the Cj(k, h) series and their partial derivatives with respect to k and h.FieldGammaMnsFunction<T extends CalculusFieldElement<T>>Compute the Γmn,s(γ) function from equation 2.7.1-(13).FieldGHIJjsPolynomials<T extends CalculusFieldElement<T>>Compute the Gjs, Hjs, Ijs and Jjs polynomials in the equinoctial elements h, k and the direction cosines α and β and their partial derivatives with respect to k, h, α and β.FieldGHmsjPolynomials<T extends CalculusFieldElement<T>>Compute the Gmsj and the Hmsj polynomials in the equinoctial elements h, k and the direction cosines α and β and their partial derivatives with respect to k, h, α and β.FieldLnsCoefficients<T extends CalculusFieldElement<T>>Compute the Lns(γ).Interpolated short periodics coefficients.Interpolation grid where a fixed number of points are evenly spaced between the start and the end of the integration step.Compute the Γmn,s(γ) function from equation 2.7.1-(13).Compute the Gjs, Hjs, Ijs and Jjs polynomials in the equinoctial elements h, k and the direction cosines α and β and their partial derivatives with respect to k, h, α and β.Compute the Gmsj and the Hmsj polynomials in the equinoctial elements h, k and the direction cosines α and β and their partial derivatives with respect to k, h, α and β.Interface for interpolation grids.Provider of the Jacobi polynomials Plv,w.Compute the Lns(γ).Interpolation grid where points obey a maximum time gap.Implementation of the Modified Newcomb Operators.Interpolated short periodics coefficients.Utility class to compute upper bounds for truncation algorithms.