First-order planetary theory. Perturbations in rectangular coordinates, Hansen's variables, longitude, and distance
Computer approach to first order planetary theory using perturbation calculation in rectangular coordinates
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Computer approach to first order planetary theory using perturbation calculation in rectangular coordinates
Characterization of pressure perturbations induced in rocket combustor by machine gun
Formulas for perturbations of Mars satellites Deimos and Phobos
Perturbation analysis for angular orbital elements of Relay 2 satellite
Optical measurements on secondary satellite for determining perturbation parameters of orbiting spacecraft
Tidal theory and orbital perturbations
Interplanetary magnetic field measurements in lunar wake, noting magnetic perturbations pattern and absence of shocks
Comparison of trajectories in optimum linear perturbation guidance
Energy distribution among products of reactive collision of atomic H with Br molecule yielding HBr and Br atom, using perturbed Morse oscillator approximation
Geopotential resonant orbital perturbations of existing satellites, noting high inclination role
Cardiovascular system simulation using computer models transport and perturbation methods
Atomic hydrogen-bromine linear collision reaction intermediate formation and reactive scattering cross sections quantum mechanical calculation, using perturbed Morse oscillator approximation
Spectral line shapes broadened by electron impacts, taking into account contribution of radiation produced by perturbing electrons
Unperturbed Hamiltonian transformation applied to existing perturbation theories for exchange forces between atoms to obtain correct long range behavior
Perturbation methods for exchange and Coulomb energy of hydrogen molecule, calculating Hamiltonian by wave function
External perturbation effects of near earth environment on dynamics and attitude of slowly spinning multibody satellite
Literal algebra /SPASM/ computer program critical verification of Kozai short period lunar perturbations, discussing errors
Vlasov-Poisson equations reformulation by arbitrary transformation to velocity variable, considering time or space secularity of perturbation theory