A test of Lorentz invariance using a torsion pendulum
Lorentz invariance test using bar magnet on torsion fiber, analyzing preferred reference frame in space assuming earth velocity coupled to electron spin through specific term
Phillips, P. R.↗
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On the existence of invariant sets inside a submanifold convex to a flow
Invariant set existence inside submanifold convex to flow established from vector field properties on submanifold boundary
Easton, R. W.↗
The Compton-Getting effect for cosmic-ray particles and photons and the Lorentz- invariance of distribution functions
Compton-Getting effect for cosmic ray particles and photons and Lorentz-invariance of distribution functions, discussing thermal background radiation, proton spectra, etc
Forman, M. A.↗
Cramer-Rao efficiencies of best linear invariant estimators of parameters of the extreme-value distribution under type II censoring from above
Cramer-Rao efficiencies of best linear invariant estimators, using Weibull distribution in model for survival populations connected with life testing
Mann, N. R.↗
Invariance in linear systems
Invariance conditions and state transition matrix of linear systems
Aggarwal, J. K.↗
Zero diffusivity invariance for turbulent chemical reaction
Turbulent chemical reactions invariance preservation for zero diffusivity
Hill, J. C.↗
Optimal time invariant output feedback controllers, volume 1 Final report, 4 Nov. 1969 - 4 Apr. 1970
Determining optimal time-invariant output feedback controllers for linear dynamic systems
Mc Brinn, D. E.↗
Input-output properties of linear time- invariant systems
Input-output properties of feedback systems based on linear time invariate systems
Desoer, C. A.↗
Adiabatic invariance - The evolution of a concept
Developmental history of adiabatic invariance including contributors to radiation energy transfer and celestial mechanics concepts
Stern, D. P.↗
Compensator design for low sensitivity linear time-invariant systems, volume 2 Final report, 4 Nov. 1969 - 4 Apr. 1971
Feedback compensator for linear-time invariant system insensitive to parameter variations
Willner, L.↗
Radial diffusion of outer zone electrons - An empirical approach to third invariant violation
Empirical approach to third-invariant violation for radial diffusion of outer zone electrons
Lanzerotti, L. J.↗
Stability of linear time-invariant discrete systems
Stability of linear time invariant discrete systems including multiple poles
Desoer, C. A.↗
Flows near isolated invariant sets in dimension 3
Flows on 3-manifolds near isolated invariant sets
Easton, R.↗
Isolated invariant sets and isolating blocks
Closed invariant sets of smooth flow on compact manifold involving homoclinic or heteroclinic point theory of Poincare
Conley, C.↗
An invariance principle for dynamical systems on Banach space - Application to the general problem of thermoelastic stability
Thermoelastic stability as function of thermodynamic properties of elastic materials, applying invariance principle to dynamical systems on Banach space
Infante, E. F.↗
Theoretical frameworks for testing relativistic gravity. III - Conservation laws, Lorentz invariance, and values of the PPN parameters
Lorentz invariant theory for relativistic gravity testing, deriving conservation laws and parameter constraints from parametrized post-Newtonian equations of motion
Will, C. M.↗
Adiabatic invariance
Theoretical work designed to bridge the gap between celestial mechanics and the motion of charged particles in magnetic fields is presented. Attempts are made to devise a simple uninvolved method to solve adiabatic invariant motion problems. The method is illustrated by solving a problem involving the motion of a slowly perturbed harmonic oscillator.
Stern, D.↗
An invariant second-order closure model of the compressible turbulent boundary layer on a flat plate
The development of an invariant model designed expressly for the computation of shear flows is discussed. The model for incompressible layers seeks a second-order closure of the equations for the mean and fluctuating fields. The development of a method for computing the behavior of shear layers in compressible forces is described. The complexity of the analysis is restrained by limiting the consideration to a flat plate boundary layer where the mean pressure can be taken to be constant.
Donaldson, C. D.↗