Search NASA⌕ Search

Engineering topics

Rutkowski, Michael J.

Publications and source records attributed to Rutkowski, Michael J..

2 records
All sourcesNASA NTRSDOE OSTI
NASA NTRS1991

First level release of 2GCHAS for comprehensive helicopter analysis

Consideration is given to the Second Generation Comprehensive Helicopter Analysis System (2GCHAS) under development by the Aeroflightdynamics Directorate of the U.S. Army Aviation Systems Command to provide a significant advance in rotorcraft analysis capability. The recent progress that led to the completion of the first-level release in December 1990 is described. The project management approach, 2GCHAS engineering capabilities and features, documentation, and the user interface are also examined. The spanwise bound circulation distribution of the fixed wing calculated with the vortex wake system, and ground resonance frequency and damping results are illustrated in graphic form.

Ormiston, Robert A.↗
NASA NTRS1981

Free-Vibration Analysis of Rotating Beams by a Variable-Order Finite-Element Method

The free vibration of rotating beams is analyzed by means of a finite-element method of variable order. This method entails displacement functions that are a complete power series of a variable number of terms. The terms are arranged so that the generalized coordinates are composed of displacements and slopes at the element extremities and, additionally, displacements at certain points within the element. The displacement is assumed to be analytic within an element and thus can be approximated to any degree of accuracy desired by a complete power series. Numerical results are presented for uniform beams with zero and nonzero hub radii, tapered beams, and a nonuniform beam with discontinuities. Since the present method reduces to a conventional beam finite-element method for a cubic displacement function, the results are compared and found to be superior to the conventional results in terms of accuracy for a given number of degrees of freedom. Indeed, essentially exact eigenvalues and eigenvectors are obtained with this technique, which is far more rapidly convergent than other approaches in the literature.

Hodges, Dewey H.↗