Lie series for celestial mechanics, accelerators, satellite stabilization and optimization
Lie series applications to celestial mechanics, accelerators, satellite orbits, and optimization
Engineering topics
Publications and source records attributed to Schett, A..
Lie series applications to celestial mechanics, accelerators, satellite orbits, and optimization
Forces and torques acting on satellites and dynamical equations for describing satellite attitude
Lie series solution of equations resulting from separation of Helmholtz equation in special coordinate systems
Inhomogeneous second order linear differential equation solution based on Lie formalism, presenting physical applications
Solution of heavy asymmetric gyroscope using properties of Lie operator
Solution of ordinary differential equations by Lie series - Laplace transformation, Weber parabolic-cylinder functions, Helmholtz equations, and applications in physics
Solution of general homogenous linear differential equation of second order using Lie groups
Solution of general inhomogenous linear differential equations of second order using Lie groups
Lie group use in solution of equations resulting from separation of Helmholtz equations in special coordinate systems
Application of Lie series to various physics problems - rigid body mechanics, electricity, gravity gradient stabilization of artificial satellites, and particle motion in synchrotron
Numerical calculation of Weber parabolic cylinder functions - Lie series formalism
Solution of differential equations resulting from separation of Laplace equation in various coordinate systems
Euler gyroscope equations solved by means of Lie series making use of recurrence formulas
Critical volume of cylindrical reactors calculated using n-group diffusion theory
General formula for homogeneous second-order differential equation by Lie series, noting computer application