Dimensional analysis and synthesis by topological techniques.
Dimensional analysis and synthesis by topological techniques, utilizing flow graphs to describe dimensional relationships between variables
Happ, W. W.↗
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Search indexed NASA NTRS and DOE OSTI research on propulsion, heat transfer, battery materials and energy systems. Follow report and document links to the original sources.
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A topological study of computer efficiency in network analysis.
Topological study of digital computer programming efficiency in electric network analysis, considering cost of computation
Chan, S. P.↗
Basic research in topology
Theory of integration for proximity spaces and topological spaces that does not require local compactness
Traylor, D. R.↗
On approximation of functions, topological mappings and nonlinear feedback control systems
Topological mappings for use in design of optimal nonlinear feedback control systems
Athans, M.↗
A note on Volterra integral equations and topological dynamics.
Nonlinear Volterra integral equation, extending topological dynamics application of nonautonomous ordinary differential equations
Miller, R. K.↗
Thermomagnetic effects and Fermi surface topology - Results in metallic tin at low temperatures.
Fermi surface topology effects on Nernst- Ettingshausen coefficient from measurements in magnetic fields to 3.3 tesla and 1.2-4.2 K temperatures in metallic tin
Woollam, J. A.↗
Topological formulation of network functions without generation of k-trees.
Linear network analysis by topological formulas for derivation of k-tree terms without generation of k-trees of graph
Chan, S. P.↗
Topological codes.
Topological codes and simplicial subclass information rates, minimum weights and word length
Saltzer, C.↗
The geomagnetic tail - Topology, reconnection and interaction with the moon.
Geomagnetic tail topology, reconnection and interaction with moon from Explorer 33 satellite data
Colburn, D. S.↗
Design using symbolic topological equations.
Network synthesis technique applied to structural dynamics design, using topological formulas to express systems response transfer functions
Fenves, S. J.↗
Ordinary differential equations in linear topological space. II.
Ordinary differential equations in linear topological space extended from Fattorini investigation, emphasizing use of linear operator
Fattorini, H. O.↗
Locally compact topologies on a group and the corresponding continuous irreducible representations
Locally compact topologies on group G and corresponding continuous irreducible unitary representations, noting existence of subgroup
Bichteler, K.↗
Topology of molecules
Organic molecules topology, discussing Hamilton circuits, DENDROL applications, etc
Lederberg, J.↗
A topological approach to computer-aided sensitivity analysis
Sensitivities of any arbitrary system are calculated using general purpose digital computer with available software packages for transfer function analysis. Sensitivity shows how element variation within system affects system performance. Signal flow graph illustrates topological system behavior and relationship among parameters in system.
Chan, S. P.↗
Topological solution of bilateral switching networks
Bilateral switching networks synthesis by topological technique, tracing truth table optimum path by visual pattern detection
Mazer, L.↗
Topological formulation of active network functions
Active network analysis by topological formulation, eliminating k-trees
Chan, S. P.↗
Topological solution of bilateral switching networks
Topological method uses the eye as pattern detector to trace path of transmission on truth table. Pathway selection is continually supervised by logician, allowing him to seek planar iterative solution desirable for fabrication of monolithic circuits. Method applies to parity generators, multiple output functions, full adders, and bit comparators.
Mazer, L.↗
The topology of the regularized integral surfaces of the 3-body problem
Momentum, angular momentum, and energy of integral surfaces in the planar three-body problem are considered. The end points of orbits which cross an isolating block are identified. It is shown that this identification has a unique extension to an identification which pairs the end points of orbits entering the block and which end in a binary collision with the end points of orbits leaving the block and which come from a binary collision. The problem of regularization is that of showing that the identification of the end points of crossing orbits has a continuous, unique extension. The regularized phase space for the three-body problem was obtained, as were regularized integral surfaces for the problem on which the three-body equations of motion induce flows. Finally the topology of these surfaces is described.
Easton, R.↗