Pages that link to "Item:Q1363503"

The following pages link to Planetary theories with the aid of the expansions of elliptic functions (Q1363503):

Displaying 18 items.

• An improved algorithm to develop semi-analytical planetary theories using Sundman generalized variables (Q457761) (← links)
• Fast computation of complete elliptic integrals and Jacobian elliptic functions (Q642318) (← links)
• Expansion of the planetary mutual distance raised to any negative power by the method of symbolic differential operators (Q678016) (← links)
• Expansion of the first-order planetary disturbing function by Smart's method. I: Principal part (Q756453) (← links)
• Four classical methods for determining planetary elliptic elements: a comparison (Q816920) (← links)
• A formulation to obtain semi-analytical planetary theories using true anomalies as temporal variables (Q879411) (← links)
• The expansion of negative powers of mutual distance between two planets. II: Formula for \(\Delta ^{-s}\) (Q912660) (← links)
• Validation of Sagnier's theory by its application to the major planets (Q1082834) (← links)
• Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis. VIII. Ellipitic expansions in terms of the sectorial variables for the ninth, tenth, eleventh, and twelfth categories (Q1090110) (← links)
• Expansion of the planetary Hamiltonian function (Q1311645) (← links)
• General planetary theory in elliptic functions (Q1341295) (← links)
• On the expansions of intermediate orbit for general planetary theory (Q1370969) (← links)
• A semi-analytic algorithm for constructing lower dimensional elliptic tori in planetary systems (Q2376775) (← links)
• (Q3685930) (← links)
• First order planetary perturbations with elliptic functions (Q3798315) (← links)
• A Fractional Partial Differential Equation for Theta Functions (Q4613712) (← links)
• Computational tools to construct semi-analytical planetary theories (Q5459735) (← links)
• Numerical Fourier expansions of the planetary disturbing function (Q5938340) (← links)