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Complexes geometry

The Champ-Sons model has been developed to quantitatively predict the field radiated by water- or solid wedge- eoupled transdueers into solids. It is required to deal with interfaces of complex geometry, arbitrary transducers and arbitrary excitation pulses. It aims at computing the time-dependent waveform of various acoustical quantities (displacement, velocity, traction, velocity potential) radiated at a (possibly large) number of field-points inside a solid medium. [Pg.736]

Mephisto is devoted to predict the ultrasonic scans (A,B or C-scans) for a priori knowledge of the piece and the defects within. In the present version Mephisto only deals with homogeneous isotropic materials. The piece under test can be planar, cylindrical or have a more complex geometry. The defects can be either planar (one or several facets), or volumetric (spherical voids, side drilled holes, flat or round bottom holes). [Pg.737]

Echo-structure from a backwall of complex geometry... [Pg.739]

Today the demand for inspection of components with complex geometry, difficult access conditions or location in a hazardous environment is steadily increasing. Documentation, reproducibility and minimised health risk for the inspection staff are key issues. This leads to an increased demand for automated inspection, resulting in a need for new, advanced scarmer systems for NDE. [Pg.799]

Robot System for Ultrasonic Examination of Complex Geometries. [Pg.870]

With the development and introduction of a new complete 3D ultrasonic inspection system FORCE Institute enlarges the inspection possibilities and increases the overall quality of UT inspection of complex geometry components. [Pg.870]

In order to assure that the 3D inspection system concept also in the future fulfills all the requirements for a 3D inspection system for complex geometry, the system is constantly developed and extended with new and powerful facilities. Some options assumed to be implemented in near future are ... [Pg.873]

One obvious disadvantage with both the approaches mentioned above is that the attenuation measurements are based on through-transmission, TT, testing which means that we need access to both sides of the specimen and this cannot be guaranteed for many of the complex geometries found, e.g., in the aircraft industry. [Pg.886]

In set-up 2 the leading edge can be scanned by means of a special designed Y-module that allow the probe to follow the complex geometry of the leading edge from the root to the tip of the rotor blade. In figure 4 set-up 2 is illustrated. [Pg.982]

In many instances tire adiabatic ET rate expression overestimates tire rate by a considerable amount. In some circumstances simply fonning tire tire activated state geometry in tire encounter complex does not lead to ET. This situation arises when tire donor and acceptor groups are very weakly coupled electronically, and tire reaction is said to be nonadiabatic. As tire geometry of tire system fluctuates, tire species do not move on tire lowest potential energy surface from reactants to products. That is, fluctuations into activated complex geometries can occur millions of times prior to a productive electron transfer event. [Pg.2976]

Hybrid grids are used for very complex geometries where combination of structured mesh segments joined by zones of unstructured mesh can provide the best approach for discretization of the problem domain. The flexibility gained by combining structured and unstructured mesh segments also provides a facility to improve accuracy of the numerical solutions for field problems of a complicated nature. Figure 6.3 shows an example of this type of computational mesh. [Pg.194]

Characterization and influence of electrohydro dynamic secondary flows on convective flows of polar gases is lacking for most simple as well as complex flow geometries. Such investigations should lead to an understanding of flow control, manipulation of separating, and accurate computation of local heat-transfer coefficients in confined, complex geometries. The typical Reynolds number of the bulk flow does not exceed 5000. [Pg.496]

The processing of components that are on the limits of technical feasibility is likely to result in out of tolerance variation. High forces and flow restriction in metalworking and metal cutting processes can lead to instability. Also, material flow in casting processes, where abnormal sections and complex geometries are present, can lead to variability problems and defects. [Pg.45]

Target Application General purpose General purpose. General purpose. Mam area of application IS m heat and fluid m highly complex geometries. General purpose. [Pg.827]

Ventilation components with small geometric detail Numerical modeling of diffusers with complex geometry is difficult. Therefore, it is more reliable to measure airflow around such devices at full scale. [Pg.1028]

M. Schoen. Computer Simulation of Condensed Phases in Complex Geometries. Heidelberg Springer-Verlag, 1993. [Pg.67]

Recently, some complex geometries were studied as part of the European Community program for MERGE and EMERGE projects and for a joint industry project for the offshore industry. The results of the work should be incor )orated in future discussions of the subject. [Pg.85]


See other pages where Complexes geometry is mentioned: [Pg.640]    [Pg.695]    [Pg.741]    [Pg.742]    [Pg.770]    [Pg.790]    [Pg.799]    [Pg.804]    [Pg.981]    [Pg.982]    [Pg.192]    [Pg.37]    [Pg.106]    [Pg.502]    [Pg.514]    [Pg.520]    [Pg.485]    [Pg.522]    [Pg.248]    [Pg.816]    [Pg.818]    [Pg.604]    [Pg.631]    [Pg.4]    [Pg.587]    [Pg.591]    [Pg.172]    [Pg.813]    [Pg.363]    [Pg.213]    [Pg.1040]    [Pg.406]   
See also in sourсe #XX -- [ Pg.382 , Pg.386 ]

See also in sourсe #XX -- [ Pg.349 , Pg.392 , Pg.419 , Pg.420 , Pg.827 ]




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Actinide complexes geometry

Activated complex theory geometries

Adsorption complexes, geometry

Alternate Complexes and Geometries

Bidentate ligands, geometry actinide complexes with

Carbene complexes geometries

Cesium complex geometry

Chromium-carbonyl complex geometry

Complex Geometries - Packed Beds and Foams

Complex geometry model

Complex geometry, circular dichroism

Complex geometry, flow paths

Complex geometry, measures

Complex ions geometry

Complex microchannel geometries

Complexes of other geometries

Coordination complexes geometries

Coordination geometry in pentacoordinate anionic complexe

Coordination geometry in pentacoordinate neutral complexe

Coordination geometry square pyramid, copper complexes

Coordination geometry tris complexes

Determination of Complex Geometry by CD

Eight-coordinate actinide complexes with bidentate ligands, geometry

Euclidean-style Geometry in Complex Scalar Product Spaces

Excited-state geometries transition metal complexes

Finite difference method complex geometries

Geometries lead small molecule complexes

Geometries of Complexes with Different Coordination Numbers

Geometries of Transition Metal Complexes

Geometry drug-receptor complex

Geometry of complex ions

Geometry of complexes

Geometry of metal complexes

Germanium complexes coordination geometry

Hafnium complexes coordination geometries

Halogen complexes coordination geometry

Heat complex geometries

Hydrogen-bonded complexes equilibrium geometries

Inorganic complexes coordination geometrie

Iron complex geometry

Iron complexes coordination geometries

Iron-carbonyl complex geometry

Lead complexes coordination geometry

Manganese complexes coordination geometries

Manganese-carbonyl complex geometry

Metal complexes geometries

Metal-ligand complexes geometries

Metalloporphyrin complex geometry

Molybdenum-carbonyl complex geometry

Olefin transition-metal complexes geometry

Platinum complexes excited-stated geometry

Pore geometries, complex

Pore geometries, complex examples

Rationalization of Complex Geometries

Rhenium-carbonyl complex, geometry

Silicon complexes coordination geometry

Spatial Modes in Complex Geometries

Sulfide complexes geometries

Surface complexation models particle geometry

Transition metal complexes geometry

Trigonal bipyramidal geometry, copper complexes

Trigonal-prismatic geometry complexes

Tungsten-carbonyl complex, geometry

Zirconium complexes coordination geometries

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