Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Vertexes

Figure 3.3 shows a simple type of classifier. In this device, a large tank is subdivided into several sections. A size range of solid particles suspended in vapor or liquid enters the tank. The larger, faster-settling particles settle to the bottom close to the entrance, and the slower-settling particles settle to the bottom close to the exit. The vertical baffles in the tank allow the collection of several fractions. [Pg.70]

The simplest type of centrifugal device is the cyclone separator (Fig. 3.4), which consists of a vertical cylinder with a conical bottom. The centrifugal force is generated by the fluid motion. The mixture enters in a tangential inlet near the top, and the rotating motion so created develops centrifugal force which throws the particles radially toward the wall. [Pg.71]

Kaihel, G., Distillation Columns with Vertical Partitions, Chem. Eng. TechnoL, 10 92, 1987. [Pg.157]

It is important to note that shifting the curves vertically does not alter the horizontal overlap between the curves. It therefore does not alter the amount by which the cold composite curve extends beyond the start of the hot composite curve at the hot end of the problem and the amount by which the hot composite curve extends beyond the start of the cold composite curve at the cold end. The shift simply removes the problem of ensuring temperature feasibility within temperature intervals. [Pg.175]

By constrast, Fig. 7.46 shows a diflFerent arrangement. Hot stream A with a low coefficient is matched with cold stream D, which also has a low coefficient but uses temperature diflferences greater than vertical separation. Hot stream B is matched with cold stream C, both with high heat transfer coefficients but with temperature differences less than vertical. This arrangement requires 1250 m of area overall, less than the vertical arrangement. [Pg.219]

Figure B.l shows a pair of composite curves divided into vertical enthalpy intervals. Also shown in Fig. B.l is a heat exchanger network for one of the enthalpy intervals which will satisfy all the heating and cooling requirements. The network shown in Fig. B.l for the enthalpy interval is in grid diagram form. The network arrangement in Fig. B.l has been placed such that each match experiences the ATlm of the interval. The network also uses the minimum number of matches (S - 1). Such a network can be developed for any interval, providing each match within the interval (1) satisfies completely the enthalpy change of a strearh in the interval and (2) achieves the same ratio of CP values as exists between the composite curves (by stream splitting if necessary). Figure B.l shows a pair of composite curves divided into vertical enthalpy intervals. Also shown in Fig. B.l is a heat exchanger network for one of the enthalpy intervals which will satisfy all the heating and cooling requirements. The network shown in Fig. B.l for the enthalpy interval is in grid diagram form. The network arrangement in Fig. B.l has been placed such that each match experiences the ATlm of the interval. The network also uses the minimum number of matches (S - 1). Such a network can be developed for any interval, providing each match within the interval (1) satisfies completely the enthalpy change of a strearh in the interval and (2) achieves the same ratio of CP values as exists between the composite curves (by stream splitting if necessary).
One particularly important property of the relationships for multipass exchangers is illustrated by the two streams shown in Fig. E.l. The problem overall is predicted to require 3.889 shells (4 shells in practice). If the problem is divided arbitrarily into two parts S and T as shown in Fig. El, then part S requires 2.899 and Part T requires 0.990, giving a total of precisely 3.889. It does not matter how many vertical sections the problem is divided into or how big the sections are, the same identical result is obtained, provided fractional (noninteger) numbers of shells are used. When the problem is divided into four arbitrary parts A, B, C, and D (Fig. E.l), adding up the individual shell requirements gives precisely 3.889 again. [Pg.437]

To establish the shells target, the composite curves are first divided into vertical enthalpy intervals as done for the area target algorithm. It was shown in App. B that it is always possible to design a network for an enthalpy interval with (5, -1) matches, with each match having the same temperature profile as the enthalpy interval. [Pg.437]

The large number of matches assumed in Eq. (E.2) is not a complication in establishing the target. This is so because the additive property shows that the total fractional number of shells is independent of how many vertical sections are used to divide a given heat exchange profile. [Pg.439]

In gas analysis the burettes are generally vertical graduated tubes provided with a tap at the upper end. The lower end is connected by means of tubing to a reservoir containing mercury or water, by means of which the pressure on the gas enclosed between the tap and the liquid surface may be adjusted and ascertained. [Pg.70]

In the future, it is expected to be possible to make more routine use of additional wave types, specifically shear or S waves (polarised to horizontal and vertical components) which have a transverse mode of propagation, and are sensitive to a different set of rock properties than P waves. The potential then exists for increasing the number of independent attributes measured in reflection surveys and increasing the resolution of the subsurface image. [Pg.23]

There is only one method available that allows the study of the vertical and lateral relationship of the different rock types of a reservoir on a scale of 1 1. This is the study of outcrops. These are areas like quarries, readouts, cliffs, mines, etc., which consist of a sequence known to be a reservoir in the vicinity or the lateral equivalent thereof. Detailed investigation of a suitable outcrop can often be used as a predictive tool to model ... [Pg.25]

For many reasons it may not be possible or desirable to drill a vertical well. There may be constraints because of the surface location. In the subsurface, multiple targets, the shape of the structure, faults, etc. may preclude a vertical well. Figure 3.14 shows some of the deviated we//trajectories freguently used in industry deviated with tangent to target, S-shaped and horizontal. [Pg.46]

An extended reach well is loosely defined as having a horizontal displacement of at least twice the vertical depth. With current technology a ratio of over 4 (horizontal displacement / vertical depth) can be achieved. [Pg.50]

Not surprisingly, costs are several times higher than conventional wells. Nevertheless, overall project economics may favour ERD over other development options. For example, BP developed the offshore part of the Wytch Farm Oilfield (which is located under Poole Harbour in Dorset, UK) from an onshore location. The wells targeted the reservoir at a vertical depth of 1,500 meters with a lateral displacement of over 8,000 meters (Fig. 3.20). The alternative was to build a drilling location on an artificial island in Poole Bay. ERD probably saved a considerable amount of money and advanced first oil by several years. [Pg.51]

Laminae of clay and clay drapes act as vertical or horizontal baffles or barriers to fluid flow and pressure communication. Dispersed days occupy pore space-which in a clean sand would be available for hydrocarbons. They may also obstruct pore throats, thus impeding fluid flow. Reservoir evaluation, is often complicated by the presence of clays. This is particularly true for the estimation of hydrocarbon saturation. [Pg.78]

Bioturbation, due to the burrowing action of organisms, may connect sand layers otherwise separated by clay laminae, thus enhancing vertical permeability. On the other hand, bioturbation may homogenise a layered reservoir resulting in an unproducible sandy shale. [Pg.78]

Shallow marine/ coastal (clastic) Sand bars, tidal channels. Generally coarsening upwards. High subsidence rate results in stacked reservoirs. Reservoir distribution dependent on wave and tide action. Prolific producers as a result of clean and continuous sand bodies. Shale layers may cause vertical barriers to fluid flow. [Pg.79]

The four vertical lines on the diagram show the isothermal depletion loci for the main types of hydrocarbon gas (incorporating dry gas and wet gas), gas condensate, volatile oil and black oil. The starting point, or initial conditions of temperature and pressure, relative to the two-phase envelope are different for each fluid type. [Pg.102]

The initial condition for the dry gas is outside the two-phase envelope, and is to the right of the critical point, confirming that the fluid initially exists as a single phase gas. As the reservoir is produced, the pressure drops under isothermal conditions, as indicated by the vertical line. Since the initial temperature is higher than the maximum temperature of the two-phase envelope (the cricondotherm - typically less than 0°C for a dry gas) the reservoir conditions of temperature and pressure never fall inside the two phase region, indicating that the composition and phase of the fluid in the reservoir remains constant. [Pg.102]

In preparation for a field wide quick look correlation, all well logs need to be corrected for borehole inclination. This is done routinely with software which uses the measured depth below the derrick floor ( alonghole depth below derrick floor AHBDFor measured depth , MD) and the acquired directional surveys to calculate the true vertical depth subsea (TVSS). This is the vertical distance of a point below a common reference level, for instance chart datum (CD) or mean sea level (MSL). Figure 5.41 shows the relationship between the different depth measurements. [Pg.137]


See other pages where Vertexes is mentioned: [Pg.69]    [Pg.73]    [Pg.153]    [Pg.164]    [Pg.169]    [Pg.175]    [Pg.216]    [Pg.217]    [Pg.217]    [Pg.218]    [Pg.387]    [Pg.387]    [Pg.428]    [Pg.70]    [Pg.81]    [Pg.117]    [Pg.196]    [Pg.317]    [Pg.342]    [Pg.195]    [Pg.289]    [Pg.20]    [Pg.46]    [Pg.49]    [Pg.49]    [Pg.61]    [Pg.81]    [Pg.132]    [Pg.136]    [Pg.136]   
See also in sourсe #XX -- [ Pg.189 ]

See also in sourсe #XX -- [ Pg.14 , Pg.20 , Pg.325 ]

See also in sourсe #XX -- [ Pg.26 ]

See also in sourсe #XX -- [ Pg.91 , Pg.323 ]

See also in sourсe #XX -- [ Pg.49 ]

See also in sourсe #XX -- [ Pg.128 , Pg.898 ]

See also in sourсe #XX -- [ Pg.470 ]

See also in sourсe #XX -- [ Pg.228 ]

See also in sourсe #XX -- [ Pg.142 ]

See also in sourсe #XX -- [ Pg.133 , Pg.200 ]

See also in sourсe #XX -- [ Pg.5 , Pg.3033 ]

See also in sourсe #XX -- [ Pg.35 ]




SEARCH



8-vertex model

A Five-Layer Double-Sided Silicon Microstrip Vertex Detector

Adjacency of vertices

Anions with 10 or 12 Vertices

Apparently Hypoelectronic Deltahedra in Bare Clusters of Indium and Thallium Polyhedra with Flattened Vertices

Arachno-type 13-vertex cluster

Boundary vertex

Canonical Labeling of Vertices

Carboranes five-vertex

Carboranes nine-vertex

Carboranes seven-vertex

Cluster vertex connectivity

Constraints vertex points

Degenerate vertex

Degree of a vertex

Deltahedron 7-vertex

Design Vertex compounds

Direct-sink vertex

E-vertices

Eleven-Vertex Metallocarboranes

Elven vertex

Extended Schlafli or vertex symbols

Extreme vertices design

Extreme vertices screening designs

Five-vertex

Five-vertex structures

Fourteen-Vertex Metallocarboranes

Generalized Vertex-Distance Matrix

Graph vertexes

Illustration 1 Transition Metal Oxides with Vertex-Sharing Octahedra

Interaction vertex

Interior vertex

Internal vertex

Invariant, vertex

Irreducible vertex part

Irregular Single Coronoids With Isolated Internal Vertices

Local vertex invariant

Loop expansion, vertex irreducible graphs and screened interaction

Maximum Number of Internal Vertices, and Extremal Single Coronoids

Metallocarboranes vertices

Metallocarboranes with twelve vertices

Molecular graphs vertex-weighted

Nine-Vertex Metallocarboranes

Nine-vertex structures

Nomenclature for Single Nets Schlafli and Vertex Symbols

Octahedra Sharing Vertices and Edges

Octahedra sharing faces and vertices

Octahedra sharing faces, edges, and vertices

Octahedra sharing only vertices

Octahedra vertex-sharing

Octahedral coordination vertex-sharing

Osmotic pressure and generating function of the vertex functions

Polygon vertices

Polyhedral vertex sites

Region vertex

Second-order vertex function

Selecting Constraints Rather Than Vertices

Simplex method reflected vertex

Spectroscopy vertex

Stateless vertex

Ten-Vertex Metallocarboranes

Tetrahedra sharing vertices only

Tetrahedra vertex-sharing

The Augmented Vertex-Adjacency Matrix

The Augmented Vertex-Degree Matrix

The Augmented Vertex-Distance Matrix

The Barysz Vertex-Distance Matrix

The Common Vertex Matrix

The Complementary Vertex-Distance Matrix

The Edge-Weighted Vertex-Distance Matrix

The Expanded Vertex-Distance Matrices

The Reciprocal Barysz Vertex-Distance Matrix

The Sum-Vertex-Connectivity Matrix

The Vertex-Adjacency Matrix of Multiple Graphs

The Vertex-Adjacency Matrix of Simple Graphs

The Vertex-Adjacency Matrix of Weighted Graphs

The Vertex-Connectivity Matrix

The Vertex-Distance-Complement Matrix

The Vertex-Edge Incidence Matrix

The Vertex-Galvez Matrix

The Vertex-Harary Matrix

The Vertex-Path Incidence Matrix

The maximum number of polyhedra with a common vertex

The vertices

Thirteen-Vertex Metallocarboranes

Twelve vertex

Twelve-Vertex Metallocarboranes

V-vertices

VERTEX LOOP

VERTEX program

Vacant vertices

Vertex Detector

Vertex Neighbor Sum Rule

Vertex approximation

Vertex classification

Vertex component analysis

Vertex compounds

Vertex connectivity index

Vertex corrections

Vertex criteria

Vertex degree

Vertex enumeration

Vertex error

Vertex extrusion

Vertex function

Vertex inversion

Vertex labels

Vertex line

Vertex octahedra

Vertex of a graph

Vertex pharmaceuticals

Vertex points

Vertex points INDEX

Vertex points matrix

Vertex rearrangement

Vertex reducibility

Vertex reducibility for the grand potential

Vertex renormalized

Vertex representation

Vertex sequence

Vertex set

Vertex sites

Vertex symbol

Vertex tetrahedra

Vertex, diagrammatic representations

Vertex, linear equalities

Vertex-coloring

Vertex-critical graph

Vertex-sharing

Vertex-sharing Tetrahedra. Silicates

Vertex-split Icosahedron

Vertex-split Octahedron

Vertices attaching

Vertices fitting

Vertices marking

Vertices of valence

With labeled vertices

Zagreb Matrices in Terms of the Vertex-Degrees

© 2024 chempedia.info