Manuals/calci/CHOLESKY - Revision history

Devika: /* Related Videos */

2018-11-26T20:55:17Z

2018-08-15T18:49:08Z

2017-09-05T12:35:21Z

Examples

2017-09-04T14:05:11Z

Examples

2017-09-04T14:03:28Z

Examples

2017-09-04T14:03:10Z

Examples

2017-09-04T14:02:44Z

Examples

2017-09-04T14:02:10Z

2017-09-04T13:59:25Z

2017-09-04T13:59:11Z

@@ Line 99: / Line 99: @@
 ==Related Videos==
-{{#ev:youtube|ocHvIzIKl6U|280|center|Cholesky Decomposition}}
+{{#ev:youtube|v=gFaOa4M12KU|280|center|Cholesky Decomposition}}
 ==See Also==

@@ Line 1: / Line 1: @@
-<div style="font-size:25px">'''CHOLESKY(arr)'''</div><br/>
+<div style="font-size:25px">'''CHOLESKY (Matrix) '''</div><br/>
-*<math>arr</math> is the  array of numeric elements.
+*<math>Matrix</math> is the  array of numeric elements.
 ==Description==
@@ Line 10: / Line 10: @@
   <math>L^{T}</math> is is the conjugate transpose value of <math>L</math>
 *Every Hermitian positive-definite matrix  has a unique Cholesky decomposition.
-*Here <math>CHOLESKY(arr)</math>, <math>arr</math> is set of values to find the factorization value.
+*Here <math>CHOLESKY (Matrix) </math>, <math>Matrix</math> is set of values to find the factorization value.
 *Partition matrices in <math>A</math> = <math>LL^{T}</math> is
 <math>

@@ Line 85: / Line 85: @@
 | -5 || 0 || 11
 |}
-=CHOLESKY([[25, 15, -5],[15, 18, 0],[ -5, 0, 11]])
+=CHOLESKY(A1:C3)
 {| class="wikitable"

@@ Line 71: / Line 71: @@
 |}
-. =CHOLESKY([[25, 15, -5],[15, 18, 0],[ -5, 0, 11]])
+{| class="wikitable"
 {| class="wikitable"

@@ Line 62: / Line 62: @@
 {| class="wikitable"
 |+Result
 |-

@@ Line 56: / Line 56: @@
 | 12 || 18 || 0
 |-
 |-5 || 0 || 11
 |}

@@ Line 43: / Line 43: @@
 *This is a Cholesky Factorization of order <math>n-1</math>
 </ol>
 ==Examples==
-. =CHOLESKY([[16,32,12],[12, 18, 0],[ -5, 0, 11]])
+{| class="wikitable"
 {| class="wikitable"

@@ Line 1: / Line 1: @@
-<div style="font-size:30px">'''CHOLESKY(arr)'''</div><br/>
+<div style="font-size:25px">'''CHOLESKY(arr)'''</div><br/>
 *<math>arr</math> is the  array of numeric elements
@@ Line 41: / Line 41: @@
 <li>Compute <math>L_{22}</math> from </li>
   <math>A_{22}-L_{21}L_{21}^{T}</math> = <math>L_{22}L_{22}^{T}</math>
-*this is a Cholesky Factorization of order <math>n-1</math>
+*This is a Cholesky Factorization of order <math>n-1</math>
 </ol>