final def !=(arg0: Any): Boolean

Definition Classes: AnyRef → Any

final def ##(): Int

Definition Classes: AnyRef → Any

def *(b: MatriI): MatriI

Multiply 'this' matrix by matrix 'b'.

b: the matrix to multiply by (requires 'sameCrossDimensions')

Definition Classes: RleMatrixI → MatriI

def *(x: Int): RleMatrixI

Multiply 'this' matrix by scalar 'x'.

x: the scalar to multiply by

Definition Classes: RleMatrixI → MatriI

def *(u: VectoI): VectoI

Multiply 'this' matrix by (column) vector 'u'

u: the vector to multiply by

Definition Classes: RleMatrixI → MatriI

def **(u: VectoI): MatriI

Multiply 'this' matrix by vector 'u' to produce another matrix 'a_ij * u_j'.

Multiply 'this' matrix by vector 'u' to produce another matrix 'a_ij * u_j'. E.g., multiply a matrix by a diagonal matrix represented as a vector.

u: the vector to multiply by

Definition Classes: RleMatrixI → MatriI

def **:(u: VectoI): MatriI

Multiply vector 'u' by 'this' matrix to produce another matrix 'u_i * a_ij'.

Multiply vector 'u' by 'this' matrix to produce another matrix 'u_i * a_ij'. E.g., multiply a diagonal matrix represented as a vector by a matrix. This operator is right associative.

u: the vector to multiply by

Definition Classes: RleMatrixI → MatriI

def **=(u: VectoI): MatriI

Multiply in-place 'this' matrix by vector 'u' to produce another matrix 'a_ij * u_j'.

u: the vector to multiply by

Definition Classes: RleMatrixI → MatriI

def *:(u: VectoI): VectoI

Multiply (row) vector 'u' by 'this' matrix.

Multiply (row) vector 'u' by 'this' matrix. Note '*:' is right associative. vector = vector *: matrix

u: the vector to multiply by

Definition Classes: MatriI

def *=(b: MatriI): MatriI

Multiply in-place 'this' matrix by matrix 'b'

b: the matrix to multiply by (requires square and 'sameCrossDimensions')

Definition Classes: RleMatrixI → MatriI

def *=(x: Int): RleMatrixI

Multiply in-place 'this' matrix by matrix 'x'

x: the matrix to multiply by

Definition Classes: RleMatrixI → MatriI

def +(u: VectoI): MatriI

Add 'this' matrix and vector 'u'.

u: the matrix to add (requires leDimensions)

Definition Classes: RleMatrixI → MatriI

def +(x: Int): RleMatrixI

Add 'this' matrix and scalar 'x'.

x: the scalar to add

Definition Classes: RleMatrixI → MatriI

def +(b: MatriI): RleMatrixI

Add 'this' matrix and matrix 'b'.

b: the matrix to add (requires leDimensions)

Definition Classes: RleMatrixI → MatriI

def ++(b: MatriI): RleMatrixI

Concatenate (row-wise) 'this' matrix and matrix 'b'.

Concatenate (row-wise) 'this' matrix and matrix 'b'. FIX

b: the matrix to be concatenated as the new last rows in new matrix

Definition Classes: RleMatrixI → MatriI

def ++^(b: MatriI): RleMatrixI

Concatenate (column-wise) 'this' matrix and matrix 'b'.

b: the matrix to be concatenated as the new last columns in new matrix

Definition Classes: RleMatrixI → MatriI

def +:(u: VectoI): RleMatrixI

Concatenate (row) vector 'u' and 'this' matrix, i.e., prepend 'u' to 'this'.

u: the vector to be prepended as the new first row in new matrix

Definition Classes: RleMatrixI → MatriI

def +=(b: MatriI): MatriI

Add in-place 'this' matrix and matrix 'b'.

b: the matrix to add (requires 'leDimensions')

Definition Classes: RleMatrixI → MatriI

def +=(u: VectoI): MatriI

Add in-place 'this' matrix and vector 'u'.

u: the vector to add

Definition Classes: RleMatrixI → MatriI

def +=(x: Int): MatriI

Add in-place 'this' matrix and scalar 'x'.

x: the scalar to add

Definition Classes: RleMatrixI → MatriI

def +^:(u: VectoI): RleMatrixI

Concatenate (column) vector 'u' and 'this' matrix, i.e., prepend 'u' to 'this'.

u: the vector to be prepended as the new first column in new matrix

Definition Classes: RleMatrixI → MatriI

def -(b: MatriI): MatriI

From 'this' matrix subtract matrix 'b'.

b: the matrix to subtract

Definition Classes: RleMatrixI → MatriI

def -(u: VectoI): RleMatrixI

From 'this' matrix subtract vector 'u'.

u: the vector to subtract

Definition Classes: RleMatrixI → MatriI

def -(x: Int): MatriI

From 'this' matrix subtract scalar 'x'.

x: the scalar to subtract

Definition Classes: RleMatrixI → MatriI

def -=(b: MatriI): MatriI

From 'this' matrix subtract in-place matrix 'b'.

b: the matrix to subtract (requires 'leDimensions')

Definition Classes: RleMatrixI → MatriI

def -=(u: VectoI): MatriI

From 'this' matrix subtract in-place vector 'u'.

u: the vector to subtract

Definition Classes: RleMatrixI → MatriI

def -=(x: Int): MatriI

From 'this' matrix subtract in-place scalar 'x'.

x: the scalar to subtract

Definition Classes: RleMatrixI → MatriI

def /(x: Int): MatriI

Divide 'this' matrix by scalar 'x'.

x: the scalar to divide by

Definition Classes: RleMatrixI → MatriI

def /=(x: Int): MatriI

Divide in-place 'this' matrix by scalar 'x'.

x: the scalar to divide by

Definition Classes: RleMatrixI → MatriI

def :+(u: VectoI): RleMatrixI

Concatenate 'this' matrix and (row) vector 'u', i.e., append 'u' to 'this'.

u: the vector to be appended as the new last row in new matrix

Definition Classes: RleMatrixI → MatriI

def :^+(u: VectoI): RleMatrixI

Concatenate 'this' matrix and (column) vector 'u', i.e., append 'u' to 'this'.

u: the vector to be appended as the new last column in new matrix

Definition Classes: RleMatrixI → MatriI

final def ==(arg0: Any): Boolean

Definition Classes: AnyRef → Any

def apply(): Array[RleVectorI]

Get the underlying 1D array for 'this' matrix.

def apply(ir: Range, jr: Range): MatriI

Get a slice 'this' matrix row-wise on range 'ir' and column-wise on range 'jr'.

Get a slice 'this' matrix row-wise on range 'ir' and column-wise on range 'jr'. Ex: b = a(2..4, 3..5)

ir: the row range
jr: the column range

Definition Classes: RleMatrixI → MatriI

def apply(i: Int): RleVectorI

Get 'this' matrix's vector at the 'i'-th index position ('i'-th row).

i: the row index

Definition Classes: RleMatrixI → MatriI

def apply(i: Int, j: Int): Int

Get 'this' matrix's element at the 'i, j'-th index position.

i: the row index
j: the column index

Definition Classes: RleMatrixI → MatriI

def apply(i: Int, jr: Range): VectoI

Get a slice 'this' matrix row-wise at index 'i' and column-wise on range 'jr'.

Get a slice 'this' matrix row-wise at index 'i' and column-wise on range 'jr'. Ex: u = a(2, 3..5)

i: the row index
jr: the column range

Definition Classes: MatriI

def apply(ir: Range, j: Int): VectoI

Get a slice 'this' matrix row-wise on range 'ir' and column-wise at index j.

Get a slice 'this' matrix row-wise on range 'ir' and column-wise at index j. Ex: u = a(2..4, 3)

ir: the row range
j: the column index

Definition Classes: MatriI

final def asInstanceOf[T0]: T0

Definition Classes: Any

def bsolve(y: VectoI): RleVectorI

Solve for 'x' using back substitution in the equation 'u*x = y' where 'this' matrix ('u') is upper triangular (see 'lud_npp' above).

y: the constant vector

Definition Classes: RleMatrixI → MatriI

def clean(thres: Double = TOL, relative: Boolean = true): MatriI

Clean values in 'this' matrix at or below the threshold 'thres' by setting them to zero.

Clean values in 'this' matrix at or below the threshold 'thres' by setting them to zero. Iterative algorithms give approximate values and if very close to zero, may throw off other calculations, e.g., in computing eigenvectors.

thres: the cutoff threshold (a small value)
relative: whether to use relative or absolute cutoff

Definition Classes: RleMatrixI → MatriI

def clone(): AnyRef

Attributes: protected[java.lang]
Definition Classes: AnyRef
Annotations: @throws( ... )

def col(col: Int, from: Int = 0): VectorI

Get column 'col' from the matrix, returning it as a vector.

col: the column to extract from the matrix
from: the position to start extracting from

Definition Classes: RleMatrixI → MatriI

def col(col: Int): RleVectorI

Get column 'col' from the matrix, returning it as a vector.

col: the column to extract from the matrix

def copy(): RleMatrixI

Create an exact copy of 'this' m-by-n matrix.

Definition Classes: RleMatrixI → MatriI

def csize: VectorI

Get size of each column of 'this' RleMatrix

val d1: Int

val d2: Int

val deferred: Boolean

def det: Int

Compute the determinant of 'this' matrix.

Compute the determinant of 'this' matrix. The value of the determinant indicates, among other things, whether there is a unique solution to a system of linear equations (a nonzero determinant).

Definition Classes: RleMatrixI → MatriI

def diag(b: MatriI): RleMatrixI

Combine 'this' matrix with matrix 'b', placing them along the diagonal and filling in the bottom left and top right regions with zeros; '[this, b]'.

b: the matrix to combine with 'this' matrix

Definition Classes: RleMatrixI → MatriI

def diag(p: Int, q: Int = 0): MatriI

Form a matrix '[Ip, this, Iq]' where Ir is a 'r-by-r' identity matrix, by positioning the three matrices 'Ip', 'this' and 'Iq' along the diagonal.

Form a matrix '[Ip, this, Iq]' where Ir is a 'r-by-r' identity matrix, by positioning the three matrices 'Ip', 'this' and 'Iq' along the diagonal. Fill the rest of matrix with zeros.

p: the size of identity matrix Ip
q: the size of identity matrix Iq

Definition Classes: RleMatrixI → MatriI

lazy val dim1: Int

Dimension 1

Definition Classes: RleMatrixI → MatriI

lazy val dim2: Int

Dimension 2

Definition Classes: RleMatrixI → MatriI

def dot(b: RleMatrixI): RleVectorI

Compute the dot product of 'this' matrix and matrix 'b'.

Compute the dot product of 'this' matrix and matrix 'b'. Results in a Vector.

b: the matrix to multiply by (requires same first dimensions)

def dot(b: MatriI): RleVectorI

Compute the dot product of 'this' matrix and matrix 'b'.

Compute the dot product of 'this' matrix and matrix 'b'. Results in a Vector.

b: the matrix to multiply by (requires same first dimensions)

Definition Classes: RleMatrixI → MatriI

def dot(b: VectoI): VectoI

Compute the dot product of 'this' matrix and vector 'b', by first transposing 'this' matrix and then multiplying by 'b' (i.e., 'a dot u = a.t * b').

b: the vector to multiply by (requires same first dimensions)

Definition Classes: RleMatrixI → MatriI

final def eq(arg0: AnyRef): Boolean

Definition Classes: AnyRef

def equals(b: Any): Boolean

Override equals to determine whether 'this' vector equals vector 'b'.

b: the vector to compare with this

Definition Classes: RleMatrixI → AnyRef → Any

val fString: String

Format string used for printing vector values (change using 'setFormat')

Attributes: protected
Definition Classes: MatriI

def finalize(): Unit

Attributes: protected[java.lang]
Definition Classes: AnyRef
Annotations: @throws( classOf[java.lang.Throwable] )

final def flaw(method: String, message: String): Unit

Show the flaw by printing the error message.

method: the method where the error occurred
message: the error message

Definition Classes: Error

def foreach[U](f: (Array[Int]) ⇒ U): Unit

Iterate over 'this' matrix row by row applying method 'f'.

f: the function to apply

Definition Classes: MatriI

final def getClass(): Class[_]

Definition Classes: AnyRef → Any

def getDiag(k: Int = 0): RleVectorI

Get the 'k'th diagonal of 'this' matrix.

k: how far above the main diagonal, e.g., (-1, 0, 1) for (sub, main, super)

Definition Classes: RleMatrixI → MatriI

def hashCode(): Int

Must also override hashCode for 'this' vector to be compatible with equals.

Definition Classes: RleMatrixI → AnyRef → Any

def inverse: MatriI

Invert 'this' matrix (requires a square matrix) and use partial pivoting.

Definition Classes: RleMatrixI → MatriI

def inverse_ip(): MatriI

Invert in-place 'this' matrix (requires a square matrix) and uses partial pivoting.

Invert in-place 'this' matrix (requires a square matrix) and uses partial pivoting. Note: this method turns the original matrix into the identity matrix. The inverse is returned and is captured by assignment.

Definition Classes: RleMatrixI → MatriI

def isBidiagonal: Boolean

Check whether 'this' matrix is bidiagonal (has non-zero elements only in main diagonal and super-diagonal).

Check whether 'this' matrix is bidiagonal (has non-zero elements only in main diagonal and super-diagonal). The method may be overriding for efficiency.

Definition Classes: MatriI

final def isInstanceOf[T0]: Boolean

Definition Classes: Any

def isNonnegative: Boolean

Check whether 'this' matrix is nonnegative (has no negative elements).

Definition Classes: MatriI

def isRectangular: Boolean

Check whether 'this' matrix is rectangular (all rows have the same number of columns).

Definition Classes: RleMatrixI → MatriI

def isSquare: Boolean

Check whether 'this' matrix is square (same row and column dimensions).

Definition Classes: MatriI

def isSymmetric: Boolean

Check whether 'this' matrix is symmetric.

Definition Classes: MatriI

def isTridiagonal: Boolean

Check whether 'this' matrix is bidiagonal (has non-zero elements only in main diagonal and super-diagonal).

Check whether 'this' matrix is bidiagonal (has non-zero elements only in main diagonal and super-diagonal). The method may be overriding for efficiency.

Definition Classes: MatriI

def leDimensions(b: MatriI): Boolean

Check whether 'this' matrix dimensions are less than or equal to 'le' those of the other matrix 'b'.

b: the other matrix

Definition Classes: MatriI

def lowerT: RleMatrixI

Return the lower triangular of 'this' matrix (rest are zero).

Definition Classes: RleMatrixI → MatriI

def lud_ip(): (RleMatrixI, RleMatrixI)

Factor in-place 'this' matrix into the product of lower and upper triangular matrices '(l, u)' using an 'LU' Factorization algorithm.

Factor in-place 'this' matrix into the product of lower and upper triangular matrices '(l, u)' using an 'LU' Factorization algorithm. FIX - check for 0 pivots (divide by zero).

Definition Classes: RleMatrixI → MatriI

def lud_npp: (RleMatrixI, RleMatrixI)

Factor 'this' matrix into the product of lower and upper triangular matrices '(l, u)' using an 'LU' Factorization algorithm.

Factor 'this' matrix into the product of lower and upper triangular matrices '(l, u)' using an 'LU' Factorization algorithm. FIX - check for 0 pivots (divide by zero).

Definition Classes: RleMatrixI → MatriI

def mag: Int

Find the magnitude of 'this' matrix, the element value farthest from zero.

Definition Classes: MatriI

def max(e: Int = dim1): Int

Find the maximum element in 'this' matrix.

e: the ending row index (exclusive) for the search

Definition Classes: RleMatrixI → MatriI

def mdot(b: RleMatrixI): RleMatrixI

Compute the matrix dot product of 'this' matrix and matrix 'b'.

b: the matrix to multiply by (requires same first dimensions)

def mdot(b: MatriI): RleMatrixI

Compute the matrix dot product of 'this' matrix and matrix 'b'.

b: the matrix to multiply by (requires same first dimensions)

Definition Classes: RleMatrixI → MatriI

def mean: VectoI

Compute the column means of this matrix.

Definition Classes: MatriI

def min(e: Int = dim1): Int

Find the minimum element in 'this' matrix.

e: the ending row index (exclusive) for the search

Definition Classes: RleMatrixI → MatriI

def mul2(u: RleVectorI): RleVectorI

Multiply 'this' matrix by (column) vector 'u'

u: the vector to multiply by

final def ne(arg0: AnyRef): Boolean

Definition Classes: AnyRef

def norm1: Int

Compute the 1-norm of 'this' matrix, i.e., the maximum 1-norm of the column vectors.

Compute the 1-norm of 'this' matrix, i.e., the maximum 1-norm of the column vectors. This is useful for comparing matrices '(a - b).norm1'.

Definition Classes: MatriI

final def notify(): Unit

Definition Classes: AnyRef

final def notifyAll(): Unit

Definition Classes: AnyRef

def nullspace: VectoI

Compute the (right) nullspace of 'this' 'm-by-n' matrix (requires 'n = m+1') by performing Gauss-Jordan reduction and extracting the negation of the last column augmented by 1.

nullspace (a) = set of orthogonal vectors v s.t. a * v = 0

The left nullspace of matrix 'a' is the same as the right nullspace of 'a.t'. FIX: need a more robust algorithm for computing nullspace (@see Fac_QR.scala). FIX: remove the 'n = m+1' restriction.

Definition Classes: RleMatrixI → MatriI
See also: /solving-ax-0-pivot-variables-special-solutions/MIT18_06SCF11_Ses1.7sum.pdf
http://ocw.mit.edu/courses/mathematics/18-06sc-linear-algebra-fall-2011/ax-b-and-the-four-subspaces

def nullspace_ip(): VectoI

Compute in-place the (right) nullspace of 'this' 'm-by-n' matrix (requires 'n = m+1') by performing Gauss-Jordan reduction and extracting the negation of the last column augmented by 1.

nullspace (a) = set of orthogonal vectors v s.t. a * v = 0

The left nullspace of matrix 'a' is the same as the right nullspace of 'a.t'. FIX: need a more robust algorithm for computing nullspace (@see Fac_QR.scala). FIX: remove the 'n = m+1' restriction.

Definition Classes: RleMatrixI → MatriI
See also: /solving-ax-0-pivot-variables-special-solutions/MIT18_06SCF11_Ses1.7sum.pdf
http://ocw.mit.edu/courses/mathematics/18-06sc-linear-algebra-fall-2011/ax-b-and-the-four-subspaces

val range1: Range

Range for the storage array on dimension 1 (rows)

Definition Classes: MatriI

val range2: Range

Range for the storage array on dimension 2 (columns)

Definition Classes: MatriI

def reduce: RleMatrixI

Use Gauss-Jordan reduction on 'this' matrix to make the left part embed an identity matrix.

Use Gauss-Jordan reduction on 'this' matrix to make the left part embed an identity matrix. A constraint on this 'm-by-n' matrix is that 'n >= m'. It can be used to solve 'a * x = b': augment 'a' with 'b' and call reduce. Takes '[a | b]' to '[I | x]'.

Definition Classes: RleMatrixI → MatriI

def reduce_ip(): Unit

Use Gauss-Jordan reduction in-place on 'this' matrix to make the left part embed an identity matrix.

Use Gauss-Jordan reduction in-place on 'this' matrix to make the left part embed an identity matrix. A constraint on this 'm-by-n' matrix is that 'n >= m'. It can be used to solve 'a * x = b': augment 'a' with 'b' and call reduce. Takes '[a | b]' to '[I | x]'.

Definition Classes: RleMatrixI → MatriI

def sameCrossDimensions(b: MatriI): Boolean

Check whether 'this' matrix and the other matrix 'b' have the same cross dimensions.

b: the other matrix

Definition Classes: MatriI

def sameDimensions(b: MatriI): Boolean

Check whether 'this' matrix and the other matrix 'b' have the same dimensions.

b: the other matrix

Definition Classes: MatriI

def selectCols(colIndex: Array[Int]): RleMatrixI

Select columns from 'this' matrix according to the given index/basis.

Select columns from 'this' matrix according to the given index/basis. Ex: Can be used to divide a matrix into a basis and a non-basis.

colIndex: the column index positions (e.g., (0, 2, 5))

Definition Classes: RleMatrixI → MatriI

def selectRows(rowIndex: Array[Int]): RleMatrixI

Select rows from 'this' matrix according to the given index/basis.

rowIndex: the row index positions (e.g., (0, 2, 5))

Definition Classes: RleMatrixI → MatriI

def set(u: Array[Array[Int]]): Unit

Set all the values in 'this' matrix as copies of the values in 2D array 'u'.

u: the 2D array of values to assign

Definition Classes: RleMatrixI → MatriI

def set(i: Int, u: VectoI, j: Int = 0): Unit

Set 'this' matrix's 'i'-th row starting at column 'j' to the vector 'u'.

i: the row index
u: the vector value to assign
j: the starting column index

Definition Classes: RleMatrixI → MatriI

def set(x: Int): Unit

Set all the elements in 'this' matrix to the scalar 'x'.

x: the scalar value to assign

Definition Classes: RleMatrixI → MatriI

def setCol(col: Int, u: VectoI): Unit

Set column 'col' of the matrix to a vector.

col: the column to set
u: the vector to assign to the column

Definition Classes: RleMatrixI → MatriI

def setDiag(u: VectoI, k: Int = 0): Unit

Set the 'k'th diagonal of 'this' matrix to the vector 'u'.

Set the 'k'th diagonal of 'this' matrix to the vector 'u'. Assumes 'dim2 >= dim1'.

u: the vector to set the diagonal to
k: how far above the main diagonal, e.g., (-1, 0, 1) for (sub, main, super)

Definition Classes: RleMatrixI → MatriI

def setDiag(x: Int): Unit

Set the main diagonal of 'this' matrix to the scalar 'x'.

x: the scalar to set the diagonal to

Definition Classes: RleMatrixI → MatriI

def setFormat(newFormat: String): Unit

Set the format to the 'newFormat'.

newFormat: the new format string

Definition Classes: MatriI

def slice(r_from: Int, r_end: Int, c_from: Int, c_end: Int): RleMatrixI

Slice 'this' matrix row-wise 'r_from' to 'r_end' and column-wise 'c_from' to 'c_end'.

r_from: the start of the row slice
r_end: the end of the row slice
c_from: the start of the column slice
c_end: the end of the column slice

Definition Classes: RleMatrixI → MatriI

def slice(from: Int, end: Int): RleMatrixI

Slice 'this' matrix row-wise 'from' to 'end'.

from: the start row of the slice (inclusive)
end: the end row of the slice (exclusive)

Definition Classes: RleMatrixI → MatriI

def sliceCol(from: Int, end: Int): RleMatrixI

Slice 'this' matrix column-wise 'from' to 'end'.

from: the start column of the slice (inclusive)
end: the end column of the slice (exclusive)

Definition Classes: RleMatrixI → MatriI

def sliceExclude(row: Int, col: Int): RleMatrixI

Slice 'this' matrix excluding the given row and/or column.

row: the row to exclude
col: the column to exclude

Definition Classes: RleMatrixI → MatriI

def solve(b: VectoI): VectoI

Solve for 'x' in the equation 'a*x = b' where 'a' is 'this' matrix.

b: the constant vector.

Definition Classes: RleMatrixI → MatriI

def solve(l: MatriI, u: MatriI, b: VectoI): VectoI

Solve for 'x' in the equation 'l*u*x = b'

l: the lower triangular matrix
u: the upper triangular matrix
b: the constant vector

Definition Classes: RleMatrixI → MatriI

def solve(lu: (MatriI, MatriI), b: VectoI): VectoI

Solve for 'x' in the equation 'l*u*x = b' (see 'lud' above).

lu: the lower and upper triangular matrices
b: the constant vector

Definition Classes: MatriI

def sum: Int

Compute the sum of 'this' matrix, i.e., the sum of its elements.

Definition Classes: RleMatrixI → MatriI

def sumAbs: Int

Compute the 'abs' sum of 'this' matrix, i.e., the sum of the absolute value of its elements.

Compute the 'abs' sum of 'this' matrix, i.e., the sum of the absolute value of its elements. This is useful for comparing matrices '(a - b).sumAbs'.

Definition Classes: RleMatrixI → MatriI

def sumLower: Int

Compute the sum of the lower triangular region of 'this' matrix.

Definition Classes: RleMatrixI → MatriI

def swap(i: Int, k: Int, col: Int = 0): Unit

Swap the elements in rows 'i' and 'k' starting from column 'col'.

i: the first row in the swap
k: the second row in the swap
col: the starting column for the swap (default 0 => whole row)

Definition Classes: MatriI

def swapCol(j: Int, l: Int, row: Int = 0): Unit

Swap the elements in columns 'j' and 'l' starting from row 'row'.

j: the first column in the swap
l: the second column in the swap
row: the starting row for the swap (default 0 => whole column)

Definition Classes: MatriI

final def synchronized[T0](arg0: ⇒ T0): T0

Definition Classes: AnyRef

def t: RleMatrixI

Transpose 'this' matrix (columns => rows).

Definition Classes: RleMatrixI → MatriI

def toDense: MatrixI

Convert 'this' matrix to a dense matrix.

Definition Classes: RleMatrixI → MatriI

def toInt: MatrixI

Convert 'this' RleMatrixI into a MatrixI.

Definition Classes: RleMatrixI → MatriI

def toString(): String

Convert 'this' real (Int precision) matrix to a string.

Definition Classes: RleMatrixI → AnyRef → Any

def trace: Int

Compute the trace of 'this' matrix, i.e., the sum of the elements on the main diagonal.

Compute the trace of 'this' matrix, i.e., the sum of the elements on the main diagonal. Should also equal the sum of the eigenvalues.

Definition Classes: RleMatrixI → MatriI
See also: Eigen.scala

def update(ir: Range, jr: Range, b: MatriI): Unit

Set a slice 'this' matrix row-wise on range ir and column-wise on range 'jr'.

Set a slice 'this' matrix row-wise on range ir and column-wise on range 'jr'. Ex: a(2..4, 3..5) = b

ir: the row range
jr: the column range
b: the matrix to assign

Definition Classes: RleMatrixI → MatriI

def update(i: Int, u: VectoI): Unit

Set 'this' matrix's row at the 'i'-th index position to the vector 'u'.

i: the row index
u: the vector value to assign

Definition Classes: RleMatrixI → MatriI

def update(i: Int, j: Int, x: Int): Unit

Set 'this' matrix's element at the 'i, j'-th index position to the scalar 'x'.

i: the row index
j: the column index
x: the scalar value to assign

Definition Classes: RleMatrixI → MatriI

def update(i: Int, jr: Range, u: VectoI): Unit

Set a slice of 'this' matrix row-wise at index 'i' and column-wise on range 'jr' to vector 'u'.

Set a slice of 'this' matrix row-wise at index 'i' and column-wise on range 'jr' to vector 'u'. Ex: a(2, 3..5) = u

i: the row index
jr: the column range
u: the vector to assign

Definition Classes: MatriI

def update(ir: Range, j: Int, u: VectoI): Unit

Set a slice of 'this' matrix row-wise on range 'ir' and column-wise at index 'j' to vector 'u'.

Set a slice of 'this' matrix row-wise on range 'ir' and column-wise at index 'j' to vector 'u'. Ex: a(2..4, 3) = u

ir: the row range
j: the column index
u: the vector to assign

Definition Classes: MatriI

def upperT: RleMatrixI

Return the upper triangular of 'this' matrix (rest are zero).

Definition Classes: RleMatrixI → MatriI

final def wait(): Unit

Definition Classes: AnyRef
Annotations: @throws( ... )

final def wait(arg0: Long, arg1: Int): Unit

Definition Classes: AnyRef
Annotations: @throws( ... )

final def wait(arg0: Long): Unit

Definition Classes: AnyRef
Annotations: @throws( ... )

def write(fileName: String): Unit

Write 'this' matrix to a CSV-formatted text file with name 'fileName'.

fileName: the name of file to hold the data

Definition Classes: RleMatrixI → MatriI

def zero(mm: Int, nn: Int): RleMatrixI

Create an m-by-n matrix with all elements intialized to zero.

Definition Classes: RleMatrixI → MatriI

def ~^(p: Int): RleMatrixI

Raise 'this' matrix to the 'p'th power (for some integer 'p' >= 2).

Raise 'this' matrix to the 'p'th power (for some integer 'p' >= 2). FIX - make compatible with imple in BldMatrix

p: the power to raise 'this' matrix to

Definition Classes: RleMatrixI → MatriI

Packages

RleMatrixI

Companion object RleMatrixI

class RleMatrixI extends MatriI with Error with Serializable

Instance Constructors

Value Members

Inherited from Serializable

Inherited from Serializable

Inherited from MatriI

Inherited from Error

Inherited from AnyRef

Inherited from Any

Ungrouped

Packages

RleMatrixI 

Companion object RleMatrixI

class RleMatrixI extends MatriI with Error with Serializable

Instance Constructors

Value Members

Inherited from Serializable

Inherited from Serializable

Inherited from MatriI

Inherited from Error

Inherited from AnyRef

Inherited from Any

Ungrouped

RleMatrixI