Function space topologies - The graph topology
Function space topologies-graph topology
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Function space topologies-graph topology
Bar graph monitor of pulse position modulation telemetry ground station equipment for sounding rockets
Bibliography on graph theory and its applications
Graphs representing number systems, and weighted arithmetic codes for improving reliability of digital computer arithmetic
Catalog of homeomorphically irreducible star graphs with cyclomatic number six
Graph theoretic cluster techniques for automatic generation of information retrieval systems thesauri
Moving graph instrument display evaluation for landing approaches with helicopter
Signal flow graph, obtaining numeric and symbolic expressions for network function in terms of component parameters and sensitivity coefficients
Graph theoretical cluster technique for producing index terms thesaurus for information retrieval system, discussing algorithms
Graph theory and its applications - bibliography, supplement 1
FORTRAN-based version, FGRAAL, of graph algorithmic language GRAAL
Compendium of graphs, expansions, propertites, and integrals for unnormalized associated Legendre functions
Digital graph element represents two-state devices. It can be used in modeling mechanical stops, backlash, and other discontinuities that occur whenever subsystems are connected or disconnected.
The paper introduces a graph-theoretic method to quantify the legal statements in route certificate which specifies the airline routing restrictions. All the authorized nonstop and multistop routes, including the shortest time routes, can be obtained, and the method suggests profitable route structure alternatives to airline analysts. This method to quantify the C.A.B. route authority was programmed in a software package, Route Improvement Synthesis and Evaluation, and demonstrated in a case study with a commercial airline. The study showed the utility of this technique in suggesting route alternatives and the possibility of improvements in the U.S. route system.
A device, developed by the Institute of Space Research of the Academy of Sciences of the USSR, for linking the Elektronika-100I computer with the BENSON graph-plotter is described. Programs are compiled which provide display of graphic and alphanumeric information. Instructions for their utilization are given.
In this paper a method is described by which the semantic definitions of the Goddard Space Flight Control Center Command Languages can be specified. The semantic modeling facility used is an extension of the hierarchical graph technique, which has a major benefit of supporting a variety of data structures and a variety of control structures. It is particularly suited for the semantic descriptions of such types of languages where the detailed separation between the underlying operating system and the command language system is system dependent. These definitions were used in the definition of the Systems Test and Operation Language (STOL) of the Goddard Space Flight Center which is a command language that provides means for the user to communicate with payloads, application programs, and other ground system elements.
Graph theory is used to obtain numerical solutions to eigenvalue problems of large space structures (LSS) characterized by a state vector of large dimensions. The LSS are considered as large, flexible systems requiring both orientation and surface shape control. Graphic interpretation of the determinant of a matrix is employed to reduce a higher dimensional matrix into combinations of smaller dimensional sub-matrices. The reduction is implemented by means of a Boolean equivalent of the original matrices formulated to obtain smaller dimensional equivalents of the original numerical matrix. Computation time becomes less and more accurate solutions are possible. An example is provided in the form of a free-free square plate. Linearized system equations and numerical values of a stiffness matrix are presented, featuring a state vector with 16 components.