Harry Lass
California Institute of Technology
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Publication
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Celestial Mechanics and Dynamical Astronomy | 1978
Harry Lass; R. M. Georgevic
AbstractThe first integral of
Archive | 1971
Harry Lass; Peter Gottlieb
American Mathematical Monthly | 1961
Harry Lass; Carleton B. Solloway
\ddot x = - V\prime (x)
American Mathematical Monthly | 1970
N. S. Mendelsohn; A. W. Walker; A. L. Holshauer; C. A. Kottman; T. C. Brown; Harry Lass
Celestial Mechanics and Dynamical Astronomy | 1978
Harry Lass; R. M. Georgevic
yields an integral for the period of a periodic solution, if such exists. In general, this integral cannot be evaluated. By means of an approximate solution along with the minimization of a mean-square error, one can obtain an approximate value for the period in terms of the amplitude of the motion. The calculated period agrees very well with the period obtained by means of numerical integration for the case of orbit-orbit resonance involving the motion of two satellites of a planet.The same method is applied to obtain an alternative derivation of the first Krylov-Bogoliuboff averaging method in non-linear mechanics.
American Mathematical Monthly | 1978
John S. Lew; R. P. Boas; Allen Emerson; Clark Kimberling; Allen Moy; Harry Lass
Journal of the Royal Statistical Society. Series A (General) | 1972
Carol M. Nixon; Harry Lass; Peter Gottlieb
American Mathematical Monthly | 1972
A. W. Walker; Franz Hering; Harry Lass; Joe Buhler
American Mathematical Monthly | 1972
Erwin Just; C. V. Heuer; Harry Lass; John Hyde; M. H. Greenblat; Edward T. H. Wang
American Mathematical Monthly | 1971
Thomas Hern; Erwin Just; Michael Skalsky; Harry Lass; Peter Gottlieb; Anders Bager; Frank Dapkus
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