CoreandServices.book - Ocean - Schlumberger

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Basics SmallerMultiple – This method takes two integer arguments, m and n, and computes the smaller (towards 0) increment of n after m. This is the opposite case of the LargerMultiple method. In this case we are looking for the multiple of “n” that is closest to “m” and between “m” and zero. So using our previous values of “m” as 3 and “n” as 2 we get a result of 2 and for “m” as -3 we get a result of -2. Algorithm.SmallerMultiple(3, 2); // result is 2 Algorithm.SmallerMultiple(30, 10); // result is 20 Algorithm.SmallerMultiple(-8, 5); // result is -5 NearestMultiple – This method takes two integer arguments, m and n, and rounds m to the nearest multiple of n. Algorithm.NearestMultiple(13, 5); // result is 10 Algorithm.NearestMultiple(4, 20); // result is 0 NextMultiple – This method takes two integer arguments, m and n, and finds the next (towards +infinity) increment of n after m. Algorithm.NextMultiple(3, 2); // result is 4 Algorithm.NextMultiple(10, 20); // result is 20 PreviousMultiple - This method takes two integer arguments, m and n, and finds the previous (towards -infinity) increment of n before m. Algorithm.PreviousMultiple(7, 2); // result is 6 Algorithm.PreviousMultiple(15, 4); // result is 12 SignInterval– This method takes three arguments: x, low, and high. It returns a 32-bit signed integer that indicates the relative order of the objects being compared. If the 4-130 Ocean Application Development Framework 2008.1 Schlumberger Private
Basics returned value is less than zero, 'x' is less than the interval [low, high]. If the returned value is zero, 'x' is inside the interval [low, high]. If the returned value is greater than zero, 'x' is greater than the interval [low, high]. Also available as SignInterval(T x, Range1 range). Algorithm.SignInterval(3, 4, 6) // result is -1 Algorithm.SignInterval(5, 4, 6) // result is 0 Algorithm.SignInterval(7, 4, 6) // result is 1 Swap(T a, T b) – This method takes two arguments, a and b, and interchanges the values of elements a and b. int a = 3; int b = 5; Algorithm.Swap(ref a,ref b); // result a=5,b=3; Schlumberger Private Ocean Services 4-131
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Ocean* application development fram
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Copyright © 2008 Schlumberger. All
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Contents 1 Information Resources .
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LatticeInfo Class . . . . . . . . .
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1 Information Resources In This Sec
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Schlumberger Product Documentation
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2 Introduction In This Chapter The
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The Ocean Advantage The Ocean Advan
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The Ocean Architecture The Ocean Se
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The Ocean Architecture Applications
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Ocean Processes Ocean Processes Pro
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Petrel Data Domain - Pillar Grid -
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User Interface Infrastructure 5. Co
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3 Ocean Core In This Chapter Introd
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The Ocean Module The Ocean Module T
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The Ocean Module ModuleManager also
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The Ocean Module between different
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The Ocean Module It is also possibl
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The Ocean Module When initializatio
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The Ocean Module components will be
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The Ocean Module Module Dependency
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The Ocean Module The ModuleManager
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The Ocean Module // create a Module
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The Ocean Module Product families (
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The Ocean Module The Description an
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CoreLogger Class Fig. 3-7 Categoriz
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CoreSystem Class It defines several
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CoreSystem Class The AddModules met
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CoreSystem Class • Initializing -
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CoreSystem Class available until af
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Data Management Data Management The
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Data Management Data Sources The Da
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Data Management It implements IData
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Data Management The following code
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Data Management The ITransaction in
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Data Management The Abandon method
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Data Management IWorkspace Interfac
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Data Management The events handlers
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Droid Class the Droid string can in
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ServiceLocator Class ServiceLocator
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ServiceLocator Class RemoveService
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Description Interfaces and Classes
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Description Interfaces and Classes
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Page 89 and 90: Basics public object Clone (); publ
Page 91 and 92: Basics public object Clone (); publ
Page 93 and 94: Basics } public static Index4 opera
Page 95 and 96: Basics * (multiplication) Index3 id
Page 97 and 98: Basics IsAllNegative - This method
Page 99 and 100: Product - This method returns an in
Page 101 and 102: Basics public object Clone(); publi
Page 103 and 104: Basics public double I { get; set;
Page 105 and 106: Basics public static IndexDouble4 o
Page 107 and 108: Basics Each Index type has multiple
Page 109 and 110: Basics == (equal to) if (idx_double
Page 111 and 112: Basics IsAllNonPositive - This meth
Page 113 and 114: Basics dimension is defined by a st
Page 115 and 116: Basics The definition of the IndexR
Page 117 and 118: The IndexRange2, IndexRange3, and I
Page 119 and 120: Basics public Index2 Back { get; }
Page 121 and 122: Basics Length - This property retur
Page 123 and 124: Basics The definition Extent2 is: p
Page 125 and 126: Basics The contained Extent objects
Page 127 and 128: Basics the earlier example and an I
Page 129 and 130: outside the range of the second Ext
Page 131 and 132: Basics Create an index Extent2 from
Page 133 and 134: extent, the last index is returned.
Page 135 and 136: Basics } public static Index2 Narro
Page 137: Basics Max - This method returns ma
Page 141 and 142: Geometry The definition of the Poin
Page 143 and 144: Geometry Each point class has multi
Page 145 and 146: Geometry != Operator - This operati
Page 147 and 148: Geometry The Point2 version of this
Page 149 and 150: ToString - This method gets a strin
Page 151 and 152: Geometry The definition of the Vect
Page 153 and 154: Geometry MaxValue - This method ret
Page 155 and 156: Geometry Vector3 vt1 = new Vector3(
Page 157 and 158: Geometry IsNull - This method deter
Page 159 and 160: Geometry The Direction3 class is de
Page 161 and 162: Geometry Direction2 and Direction3
Page 163 and 164: Geometry IsNull - This method deter
Page 165 and 166: Geometry The Box3 class is defined
Page 167 and 168: Geometry != Operator - This operati
Page 169 and 170: Geometry The Segment2 class definit
Page 171 and 172: Geometry Here is construction from
Page 173 and 174: Geometry Null - This method defines
Page 175 and 176: Geometry a rectangular area on the
Page 177 and 178: Geometry false. This implies that t
Page 179 and 180: array values for corners 0, 1, and
Page 181 and 182: Geometry diagonal distance across a
Page 183 and 184: Geometry Direction3 objects. The fo
Page 185 and 186: Geometry + Operator - This operatio
Page 187 and 188: Geometry You can also use a constru
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Geometry Equals - This method compa
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Geometry The Polyline2 and Polyline
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Geometry The Ray2 class definition
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This is construction from two point
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Geometry Negate - This method retur
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Geometry public sealed class Spheri
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Geometry Theta - This property gets
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Geometry GetCartesianFromPolar - Th
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Units Base Measurement A base measu
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Units Units are represented by a sy
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or OSDD. Measurements and units may
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Units IUnitService is defined as: p
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measurements. IUnitCatalog can acce
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Units Below is an example using IUn
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Units Units The IUnit interface pro
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The IUnitConverter.Convert method i
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system. From the two unit system re
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Coordinate Systems Coordinate Syste
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Coordinate Systems using the GetAll
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Coordinate Systems The following co
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Coordinate Systems These methods pr
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Coordinate Systems // Initialize th
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Coordinate Systems The example uses
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Get the coordinate system service.
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The ILogChannelCatalog service has
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5 Petrel Convenience Classes In Thi
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PetrelProject Class PetrelProject C
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Project class is actually the top l
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PetrelProject Class Fig. 5-1 Tabs A
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PetrelSystem Property Interface or
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PetrelLogger Class public static vo
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PetrelLogger Class Using the warnin
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PetrelLogger Class Fig. 5-6 InfoOut
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PetrelLogger Class The config file
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PetrelLogger Class informational ic
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PetrelLogger Class range defined an
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PetrelLogger Class progress bar exe
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PetrelUnitSystem Class public stati
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Template Catalog Template Catalog T
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Template Catalog It can also conver
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Template Catalog Find Display Units
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6 Workflow In This Chapter Overview
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Overview Each workstep takes input
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Overview An example workflow is the
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Overview Workflow Editor The Workfl
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Overview The line UI is a quick way
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Overview Processes are not dependen
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Overview Process UI Each process ha
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Overview An interactive process has
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Overview Workstep vs. Process As we
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Feature Workstep Process Default UI
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Custom Worksteps Custom Worksteps T
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Custom Worksteps The example workst
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Custom Worksteps Your workstep is n
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Custom Worksteps Our example showin
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Custom Worksteps You can have Ocean
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Here is our argument package exampl
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Custom Worksteps You can assign the
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Using the convenience class is the
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You would typically use the Describ
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Custom Worksteps How to Write a Wor
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Custom Worksteps We will implement
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Custom Worksteps The system will cr
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Custom Worksteps The argument packa
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Custom Worksteps Adding this implem
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Custom Worksteps IDescriptionSource
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Custom Worksteps This will populate
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Custom Worksteps • Implement butt
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Custom Worksteps package has change
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Custom Worksteps The Cancel button
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All custom worksteps are added in t
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Custom Worksteps When the TestWorkf
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Custom Processes The custom process
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You inherit from Process and provid
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Custom Processes The end user doubl
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Custom Processes Step 4 - Optionall
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Custom Processes Step 7 - Add the P
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Custom Processes public static clas
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Custom Processes This adds the proc
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Custom Processes How to Make a Proc
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Custom Processes The wrapper re-use
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Custom Processes Now we need to rew
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Index A About Schlumberger 2 Almost
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LocalTransform 221 LogChannelCatalo
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