I I I I I I I I O O O O O O O O I in .NET

Access qr barcode in .NET I I I I I I I I O O O O O O O O I
I I I I I I I I O O O O O O O O I
QR recognizer in .net
Using Barcode Control SDK for .NET Control to generate, create, read, scan barcode image in .NET applications.
O O O I O O I O I
.net Framework denso qr bar code encodingwith .net
use .net framework qr-codes printing tocreate qr-codes with .net
O O O O O O O O I I T T
Qr Barcode recognizer on .net
Using Barcode recognizer for .net framework Control to read, scan read, scan image in .net framework applications.
I T T
Visual .net barcode implementationon .net
using .net framework todraw barcode in asp.net web,windows application
I T T
Encode barcode on .net
generate, create bar code none for .net projects
I T T
Control qr code 2d barcode size for visual c#.net
to assign qr code iso/iec18004 and qr barcode data, size, image with c#.net barcode sdk
I T T
Encode denso qr bar code on .net
using asp.net web todevelop qr codes with asp.net web,windows application
I T T
I T T
UCC.EAN - 128 barcode library with .net
use .net framework gs1128 creation toadd gs1-128 on .net
I T T
Visual Studio .NET Crystal barcode 3 of 9 implementationin .net
generate, create code-39 none in .net projects
O O O
.NET Crystal linear barcode implementationwith .net
using vs .net crystal toprint 1d barcode for asp.net web,windows application
Module 0 Submodule A I I I T I T
Visual .net onecode creationon .net
use .net vs 2010 usps onecode solution barcode generator todraw usps onecode solution barcode with .net
Module 1 Submodule B I
Control code 128 barcode data in .net c#
to add code 128 and code-128c data, size, image with c# barcode sdk
Check part
recognize barcode on java
Using Barcode reader for Java Control to read, scan read, scan image in Java applications.
O O O O O O O O
Code128 encoder for .net
generate, create code 128 barcode none for .net projects
O O O O O O O O I T
Barcode 3 Of 9 generating in .net
generate, create code 3 of 9 none for .net projects
C1 C3
USS-128 drawer for .net
generate, create gs1 128 none for .net projects
Submodule B
Control code 128c data for microsoft excel
code 128 code set c data for microsoft excel
Submodule A
Barcode barcode library with visual c#.net
use visual studio .net barcode creation tocreate barcode in .net c#
Figure 5.9 Modularized (80, 64) S4EC-D4ED code.
EAN-13 barcode library on .net
Using Barcode reader for VS .NET Control to read, scan read, scan image in VS .NET applications.
CODES FOR HIGH-SPEED MEMORIES II: BYTE ERROR CONTROL CODES
TABLE 5.6 Number of Rotational (144, 128) S4EC-D4ED Codes Product value I T 4 T2 4 T3 11 T4 4 T5 0 T6 11 T7 11 T8 4 T9 11 T10 0 T11 T12 11 11 T13 T14 11 11
Numberof codes 0
Source: [KANE82]. 1982 IEEE.
has two identical modules, module 0 and module 1 of Figure 5.9. In addition to this, each module can be comprised of two types of submodules, submodule A and submodule B in the gure. Hence this organization presents an easy implementation of the encoding / decoding circuit. In this case the columns for the check bytes can be appended to the matrix obtained. Next we consider the rotational SbEC-DbED codes. These codes are sometimes derived via an exhaustive computer search, and hence they are optimized as minimum-weight & equal-weight-row codes (see Section 3.1). To increase the modularity of the matrix organization, the 2-modularized technique shown in Theorem 5.9 can be applied to the rotational SbEC-DbED code. That is, we can apply this technique to the basic submatrix H0 in the H matrix of the rotational code. Let submatrix H0 have an all-I row vector in the rst row. The product of the second row element and the third row element provides a constant element in each column of H0 , except for the columns of check bytes. Thus the submatrix H0 itself has a 2-modularized organization. To see this property, take the following simple example where the companion matrix T is derived from the polynomial g x x4 x 1. Eight column vectors and one check column vector are selected from the H matrix of Eq. 5:33 as shown in Eq. 5:34 . Note that to have four submatrices in the H matrix of the rotational code, one all-0 row vector is added. I T14 H0 I 0 I T13 T 0 I T12 T2 0 I T11 T3 0 I I T14 0 I T T13 0 I T2 T12 0 I T3 T11 0 I 0 0 0
5:34
The rotational code organized by the submatrix shown in Eq. 5:34 does not always have the D4ED property. This be veri ed by a computer program. This is the way we can were able to select 35 7 submatrices and 15 product values. Table 5.6 shows the 4 number of rotational (144, 128) S4EC-D4ED codes for each product value. Figure 5.10 shows an example of the rotational (144, 128) S4EC-D4ED code with minimum-weight & equal-weight-row property. The weight of this matrix is equal to 592. Figure 5.11 shows four H0 submatrices satisfying the minimum-weight & equal-weightrow rotational (144, 128) S4EC-D4ED codes that do not have constant product values in each column. The weight of each H matrix is equal to 568. These codes, including the code shown in Figure 5.10, nally give an 8-modularized organization of their encoding / decoding circuits. As another practical example, let us look at a minimum-weight & equal-weight-row rotational (80, 64) S4EC-D4ED code provided in the H matrix shown in Eq. (5.35):
I I I I I T2 T I T14 T14 14 I T T2 T I I I I I T2 H= 2 14 14 2 T T I T T I T T I I I I I I T2 T I T14 T14 I T T2 H1 H2 H0
I T T2 T I T14 I I H3 I I (b=4)
5:35
T I T
T T T 3 2 T T T I I I 2 3 T T I I I
T I T T T 14 13 12 11 I T T T T I I I I I
(b = 4)
I I I I I I I I I T T T I T 11 12 13 14 2 3 T T T T I T T T I I I I I I I I I 3 2 14 13 12 11 11 12 13 14 2 3 T T T I T T T I T T T T I T T T I I I I I 3 2 14 13 12 11 12 13 14 11 T T T T I T T T I T T T T
Figure 5.10 Minimum-weight & equal-weight-row rotational (144,128) S4EC-D4ED code. Source: [KANE82]. 1982 IEEE.