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mrmeshpy.Matrix3d Class Reference

Public Member Functions

Matrix3d __iadd__ (self, Matrix3d b)
 
Matrix3d __imatmul__ (self, float b)
 
None __init__ (self)
 
None __init__ (self, Vector3d x, Vector3d y, Vector3d z)
 
None __init__ (self, Matrix3d m)
 
None __init__ (self, Matrix3d arg0)
 
Matrix3d __isub__ (self, Matrix3d b)
 
Matrix3d __itruediv__ (self, float b)
 
Vector3d __mul__ (self, Vector3d b)
 
Matrix3d __mul__ (self, Matrix3d b)
 
Matrix3d __mul__ (self, float a)
 
str __repr__ (self)
 
Matrix3d __rmul__ (self, float b)
 
Vector3d col (self, int i)
 
float det (self)
 
Matrix3d inverse (self)
 
float norm (self)
 
float normSq (self)
 
Matrix3_double_QR qr (self)
 
Vector3d toEulerAngles (self)
 
float trace (self)
 
Matrix3d transposed (self)
 
Vector3d x (self)
 
None x (self, Vector3d arg1)
 

Static Public Member Functions

Matrix3d approximateLinearRotationMatrixFromEuler (Vector3d eulerAngles)
 
Matrix3d fromColumns (Vector3d x, Vector3d y, Vector3d z)
 
Matrix3d fromRows (Vector3d x, Vector3d y, Vector3d z)
 
Matrix3d identity ()
 
Matrix3d rotation (Vector3d axis, float angle)
 
Matrix3d rotation (Vector3d from_, Vector3d to)
 
Matrix3d rotationFromEuler (Vector3d eulerAngles)
 
Matrix3d scale (float s)
 
Matrix3d scale (float sx, float sy, float sz)
 
Matrix3d scale (Vector3d s)
 
Matrix3d zero ()
 

Protected Member Functions

Vector3d _Subscript (self, int row)
 
Vector3d _Subscript (self, int row)
 

Static Protected Member Functions

 _pybind11_conduit_v1_ (*args, **kwargs)
 

Detailed Description

Generated from:  MR::Matrix3d
Aliases:  AffineXf_Vector3d_M, Vector3_double_MatrixType

arbitrary 3x3 matrix
\\ingroup MatrixGroup

Constructor & Destructor Documentation

◆ __init__() [1/4]

None mrmeshpy.Matrix3d.__init__ ( self)

◆ __init__() [2/4]

None mrmeshpy.Matrix3d.__init__ ( self,
Vector3d x,
Vector3d y,
Vector3d z )
initializes matrix from its 3 rows

◆ __init__() [3/4]

None mrmeshpy.Matrix3d.__init__ ( self,
Matrix3d m )

◆ __init__() [4/4]

None mrmeshpy.Matrix3d.__init__ ( self,
Matrix3d arg0 )
Implicit copy constructor.

Member Function Documentation

◆ __iadd__()

Matrix3d mrmeshpy.Matrix3d.__iadd__ ( self,
Matrix3d b )

◆ __imatmul__()

Matrix3d mrmeshpy.Matrix3d.__imatmul__ ( self,
float b )

◆ __isub__()

Matrix3d mrmeshpy.Matrix3d.__isub__ ( self,
Matrix3d b )

◆ __itruediv__()

Matrix3d mrmeshpy.Matrix3d.__itruediv__ ( self,
float b )

◆ __mul__() [1/3]

Matrix3d mrmeshpy.Matrix3d.__mul__ ( self,
float a )

◆ __mul__() [2/3]

Matrix3d mrmeshpy.Matrix3d.__mul__ ( self,
Matrix3d b )
product of two matrices

◆ __mul__() [3/3]

Vector3d mrmeshpy.Matrix3d.__mul__ ( self,
Vector3d b )
x = a * b

◆ __repr__()

str mrmeshpy.Matrix3d.__repr__ ( self)

◆ __rmul__()

Matrix3d mrmeshpy.Matrix3d.__rmul__ ( self,
float b )

◆ _pybind11_conduit_v1_()

mrmeshpy.Matrix3d._pybind11_conduit_v1_ ( * args,
** kwargs )
staticprotected

◆ _Subscript() [1/2]

Vector3d mrmeshpy.Matrix3d._Subscript ( self,
int row )
protected
row access

◆ _Subscript() [2/2]

Vector3d mrmeshpy.Matrix3d._Subscript ( self,
int row )
protected

◆ approximateLinearRotationMatrixFromEuler()

Matrix3d mrmeshpy.Matrix3d.approximateLinearRotationMatrixFromEuler ( Vector3d eulerAngles)
static
returns linear by angles approximation of the rotation matrix, which is close to true rotation matrix for small angles

◆ col()

Vector3d mrmeshpy.Matrix3d.col ( self,
int i )
column access

◆ det()

float mrmeshpy.Matrix3d.det ( self)
computes determinant of the matrix

◆ fromColumns()

Matrix3d mrmeshpy.Matrix3d.fromColumns ( Vector3d x,
Vector3d y,
Vector3d z )
static
constructs a matrix from its 3 columns;
use this method to get the matrix that transforms basis vectors ( plusX, plusY, plusZ ) into vectors ( x, y, z ) respectively

◆ fromRows()

Matrix3d mrmeshpy.Matrix3d.fromRows ( Vector3d x,
Vector3d y,
Vector3d z )
static
constructs a matrix from its 3 rows

◆ identity()

Matrix3d mrmeshpy.Matrix3d.identity ( )
static

◆ inverse()

Matrix3d mrmeshpy.Matrix3d.inverse ( self)
computes inverse matrix

◆ norm()

float mrmeshpy.Matrix3d.norm ( self)

◆ normSq()

float mrmeshpy.Matrix3d.normSq ( self)
compute sum of squared matrix elements

◆ qr()

Matrix3_double_QR mrmeshpy.Matrix3d.qr ( self)
decompose this matrix on the product Q*R, where Q is orthogonal and R is upper triangular

◆ rotation() [1/2]

Matrix3d mrmeshpy.Matrix3d.rotation ( Vector3d axis,
float angle )
static
creates matrix representing rotation around given axis on given angle

◆ rotation() [2/2]

Matrix3d mrmeshpy.Matrix3d.rotation ( Vector3d from_,
Vector3d to )
static
creates matrix representing rotation that after application to (from) makes (to) vector

◆ rotationFromEuler()

Matrix3d mrmeshpy.Matrix3d.rotationFromEuler ( Vector3d eulerAngles)
static
creates matrix representing rotation from 3 Euler angles: R=R(z)*R(y)*R(x)
see more https://en.wikipedia.org/wiki/Euler_angles#Conventions_by_intrinsic_rotations

◆ scale() [1/3]

Matrix3d mrmeshpy.Matrix3d.scale ( float s)
static
returns a matrix that scales uniformly

◆ scale() [2/3]

Matrix3d mrmeshpy.Matrix3d.scale ( float sx,
float sy,
float sz )
static
returns a matrix that has its own scale along each axis

◆ scale() [3/3]

Matrix3d mrmeshpy.Matrix3d.scale ( Vector3d s)
static

◆ toEulerAngles()

Vector3d mrmeshpy.Matrix3d.toEulerAngles ( self)
returns 3 Euler angles, assuming this is a rotation matrix composed as follows: R=R(z)*R(y)*R(x)

◆ trace()

float mrmeshpy.Matrix3d.trace ( self)
computes trace of the matrix

◆ transposed()

Matrix3d mrmeshpy.Matrix3d.transposed ( self)
computes transposed matrix

◆ x() [1/2]

Vector3d mrmeshpy.Matrix3d.x ( self)
rows, identity matrix by default

◆ x() [2/2]

None mrmeshpy.Matrix3d.x ( self,
Vector3d arg1 )

◆ zero()

Matrix3d mrmeshpy.Matrix3d.zero ( )
static

The documentation for this class was generated from the following file: