public class MolodenskyTransform extends DatumShiftTransform
MolodenskyTransforms works conceptually on three-dimensional coordinates, but the ellipsoidal height
can be omitted resulting in two-dimensional coordinates. No dimension other than 2 or 3 are allowed.
isSource3D = false),
then the source dimensions is 2 and the height is
assumed to be zero.isTarget3D = false),
then the target dimensions is 2 and the computed
height (typically non-zero even if the input height was zero) is lost.MathTransform has been created:
MolodenskyTransform instances created directly by the constructor work with angular values in radians.
That constructor is reserved for subclasses only.createGeodeticTransformation(…) static method
work with angular values in degrees and heights in the same units than the source ellipsoid
axes (usually metres).Another difference between Molodensky and geocentric translation methods is their behavior when crossing the anti-meridian. If a datum shift causes a longitude to cross the anti-meridian (e.g. 179.999° become 180.001°), the Molodensky method will keep 180.001° as-is while the geocentric translation method will wrap the longitude to -179.999°. Such wrap-around behavior may or may not be desired, depending on the applications.
Defined in the sis-referencing module
AbstractMathTransform.Inverse| Modifier and Type | Field and Description |
|---|---|
protected double |
eccentricitySquared
The square of eccentricity of the source ellipsoid.
|
protected double |
semiMajor
Semi-major axis length (a) of the source ellipsoid.
|
protected double |
tX
Shift along the geocentric X axis (toward prime meridian)
in units of the semi-major axis of the source ellipsoid.
|
protected double |
tY
Shift along the geocentric Y axis (toward 90°E)
in units of the semi-major axis of the source ellipsoid.
|
protected double |
tZ
Shift along the geocentric Z axis (toward north pole)
in units of the semi-major axis of the source ellipsoid.
|
| Modifier | Constructor and Description |
|---|---|
protected |
MolodenskyTransform(Ellipsoid source,
boolean isSource3D,
Ellipsoid target,
boolean isTarget3D,
double tX,
double tY,
double tZ,
boolean isAbridged)
Creates a Molodensky transform from the specified parameters.
|
| Modifier and Type | Method and Description |
|---|---|
protected int |
computeHashCode()
Computes a hash value for this transform.
|
static MathTransform |
createGeodeticTransformation(MathTransformFactory factory,
Ellipsoid source,
boolean isSource3D,
Ellipsoid target,
boolean isTarget3D,
double tX,
double tY,
double tZ,
boolean isAbridged)
Creates a transformation between two from geographic CRS.
|
boolean |
equals(Object object,
ComparisonMode mode)
Compares the specified object with this math transform for equality.
|
ParameterDescriptorGroup |
getParameterDescriptors()
Returns a description of the internal parameters of this
MolodenskyTransform transform. |
ParameterValueGroup |
getParameterValues()
Returns a copy of internal parameter values of this transform.
|
int |
getSourceDimensions()
Gets the dimension of input points.
|
int |
getTargetDimensions()
Gets the dimension of output points.
|
MathTransform |
inverse()
Returns the inverse of this Molodensky transform.
|
boolean |
isIdentity()
Returns
true if this transform is the identity one. |
Matrix |
transform(double[] srcPts,
int srcOff,
double[] dstPts,
int dstOff,
boolean derivate)
Transforms the (λ,φ) or (λ,φ,h) coordinates between two geographic CRS,
and optionally returns the derivative at that location.
|
void |
transform(double[] srcPts,
int srcOff,
double[] dstPts,
int dstOff,
int numPts)
Transforms the (λ,φ) or (λ,φ,h) coordinates between two geographic CRS.
|
getContextualParametersderivative, equals, formatTo, hashCode, transform, transform, transform, transform, tryConcatenateprint, toString, toString, toWKTclone, finalize, getClass, notify, notifyAll, wait, wait, waittoWKTprotected final double tX
BursaWolfParameters.tXprotected final double tY
BursaWolfParameters.tYprotected final double tZ
BursaWolfParameters.tZprotected final double semiMajor
protected final double eccentricitySquared
protected MolodenskyTransform(Ellipsoid source, boolean isSource3D, Ellipsoid target, boolean isTarget3D, double tX, double tY, double tZ, boolean isAbridged)
MolodenskyTransform class expects ordinate values in the following order and units:
MolodenskyTransform instances
need to be concatenated with the following affine transforms:
MolodenskyTransform:MolodenskyTransform:MolodenskyTransform construction,
the full conversion chain including the above affine transforms can be created by
DatumShiftTransform.getContextualParameters().completeTransform(factory, this)}.source - the source ellipsoid.isSource3D - true if the source coordinates have a height.target - the target ellipsoid.isTarget3D - true if the target coordinates have a height.tX - the geocentric X translation in same units than the source ellipsoid axes.tY - the geocentric Y translation in same units than the source ellipsoid axes.tZ - the geocentric Z translation in same units than the source ellipsoid axes.isAbridged - true for the abridged formula, or false for the complete one.createGeodeticTransformation(MathTransformFactory, Ellipsoid, boolean, Ellipsoid, boolean, double, double, double, boolean)public static MathTransform createGeodeticTransformation(MathTransformFactory factory, Ellipsoid source, boolean isSource3D, Ellipsoid target, boolean isTarget3D, double tX, double tY, double tZ, boolean isAbridged) throws FactoryException
MolodenskyTransform instance with the steps needed for converting values between
degrees to radians. The transform works with input and output coordinates in the following units:
factory - the factory to use for creating the transform.source - the source ellipsoid.isSource3D - true if the source coordinates have a height.target - the target ellipsoid.isTarget3D - true if the target coordinates have a height.tX - the geocentric X translation in same units than the source ellipsoid axes.tY - the geocentric Y translation in same units than the source ellipsoid axes.tZ - the geocentric Z translation in same units than the source ellipsoid axes.isAbridged - true for the abridged formula, or false for the complete one.FactoryException - if an error occurred while creating a transform.public boolean isIdentity()
true if this transform is the identity one.
Molodensky transform is considered identity (minus rounding errors) if:
isIdentity in interface MathTransformisIdentity in class AbstractMathTransformtrue if this transform is the identity transform.public Matrix transform(double[] srcPts, int srcOff, double[] dstPts, int dstOff, boolean derivate) throws TransformException
transform in class AbstractMathTransformsrcPts - the array containing the source coordinate (can not be null).srcOff - the offset to the point to be transformed in the source array.dstPts - the array into which the transformed coordinate is returned. May be the same than srcPts.
May be null if only the derivative matrix is desired.dstOff - the offset to the location of the transformed point that is stored in the destination array.derivate - true for computing the derivative, or false if not needed.null if the derivate argument is false.TransformException - if the point can not be transformed or
if a problem occurred while calculating the derivative.AbstractMathTransform.derivative(DirectPosition),
AbstractMathTransform.transform(DirectPosition, DirectPosition),
MathTransforms.derivativeAndTransform(MathTransform, double[], int, double[], int)public void transform(double[] srcPts,
int srcOff,
double[] dstPts,
int dstOff,
int numPts)
throws TransformException
transform(double[], int, double[], int, boolean),
but the formulas are repeated here for performance reasons.transform in interface MathTransformtransform in class AbstractMathTransformsrcPts - the array containing the source point coordinates.srcOff - the offset to the first point to be transformed in the source array.dstPts - the array into which the transformed point coordinates are returned.
May be the same than srcPts.dstOff - the offset to the location of the first transformed point that is stored in the destination array.numPts - the number of point objects to be transformed.TransformException - if a point can not be transformed.public MathTransform inverse()
inverse in interface MathTransforminverse in class AbstractMathTransform@Debug public ParameterDescriptorGroup getParameterDescriptors()
MolodenskyTransform transform.
The returned group contains parameter descriptors for the number of dimensions and the eccentricity.
getParameterDescriptors in interface ParameterizedgetParameterDescriptors in class AbstractMathTransformDefaultOperationMethod.getParameters()@Debug public ParameterValueGroup getParameterValues()
getParameterValues in interface ParameterizedgetParameterValues in class DatumShiftTransformAbstractMathTransform.getContextualParameters(),
AbstractSingleOperation.getParameterValues()public final int getSourceDimensions()
getSourceDimensions in interface MathTransformgetSourceDimensions in class AbstractMathTransformDefaultOperationMethod.getSourceDimensions()public final int getTargetDimensions()
getTargetDimensions in interface MathTransformgetTargetDimensions in class AbstractMathTransformDefaultOperationMethod.getTargetDimensions()protected int computeHashCode()
AbstractMathTransform.hashCode() when first needed.computeHashCode in class DatumShiftTransformpublic boolean equals(Object object, ComparisonMode mode)
equals in interface LenientComparableequals in class DatumShiftTransformobject - the object to compare with this transform.mode - the strictness level of the comparison. Default to STRICT.true if the given object is considered equals to this math transform.Utilities.deepEquals(Object, Object, ComparisonMode)Copyright © 2010–2017 The Apache Software Foundation. All rights reserved.